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Pulsar planet

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: Why Are Pulsar Planets Rare?
Authors: Rebecca G. Martin, Mario Livio, and Divya Palaniswamy
First Author’s Institution: University of Nevada Las Vegas
Status: Accepted to ApJ

Pulsar planets were the first type of planet ever discovered beyond the solar system, and this discovery shocked the astronomical world. These were not the planets we expected: solar system-like planets around a Sun-like star. Instead, these planets orbited a pulsar, a rapidly rotating neutron star (the extremely dense core of a massive star that exploded as a supernova). However, since their initial discovery in 1992, only five such pulsar planets have been found, making them quite rare. Fewer than 1% of pulsars have been found to host planets. In this paper, the authors explore how these planets may have formed as a way to explain the rarity of pulsar planets.

lsgals

Figure 1:  The mass and semi-major axis of pulsar companions in colored circles (blue for confirmed planets, red for main-sequence stars, black for low-mass stars and brown dwarfs, green for neutron stars, purple for heavy white dwarfs, and yellow for low-mass white dwarfs). The violet asterisks are our eight solar-system planets, the Moon, and the asteroid-belt dwarf planet Ceres, for reference. The black lines are the detection limits for fast millisecond pulsars (bottom line) and more normal pulsars (top line). [Martin et al. 2016]

Formation scenarios

  • Planets that survive the supernova: The most obvious formation scenario is that the planets formed simultaneously with the original star just like our own solar system. However, many astronomers believe that stars above three solar masses (3x the mass of the Sun) can’t form planets, and stars that supernova into neutron stars are at least eight solar masses. Even if they could form, the planet would have to avoid being eaten when the star swells up into a red supergiant and then stick around after the supernova explosion removes most of the mass from the system, an unlikely scenario.
  • Supernova fallback disk: After the supernova, some of the material falls back into a disk where, just like with a protoplanetary disk, it might form planets. However, this “fallback disk” is expected to have little angular momentum, which means the material likely doesn’t have enough rotational speed to avoid falling back directly onto the neutron star. (For example, a rocket shot vertically up would fall back down to Earth. It needs “sideways” velocity to get into orbit and avoid hitting the Earth.)
  • Destruction of a companion star: A low-mass companion star orbiting a neutron star loses mass through evaporation — which, if strong enough, can entirely destroy the star. The star’s debris can then form a disk orbiting the neutron star with a mass about 10% the mass of Earth.
  • Evaporation of a companion: An alternative outcome of evaporation from the intense pulsar radiation is that the companion star just loses so much mass that it is reduced down to planetary size.
Artist's illustration of a binary system in which the left star is exploding as a supernova. [ESA/Justyn R. Maund (University of Cambridge)]

Artist’s illustration of a binary system in which the left star is exploding as a supernova. [ESA/Justyn R. Maund (University of Cambridge)]

The authors determine that pulsar planets are likely formed only when there is a low-mass companion star to the neutron star. Almost every star with enough mass to become a supernova is born with a companion star, but only 10% of these companions have low enough mass to make pulsar planets a realistic possibility. Of these, only about 10% are able to survive on a gravitationally bound orbit after the massive star goes supernova. This means that only ~1% of neutron-star progenitors (stars that eventually become neutron stars) even have the potential to form pulsar planets.

In the case of a star being disrupted and forming a disk, the disk receives intense radiation from the pulsar that heats and helps evaporate the disk. If the surface density of a disk is very large, dead zones are formed in the disk where material is able to build up to form planets. Disks with a lower surface density are not able to effectively shield the disk to prevent its evaporation and therefore cannot form any planets. Only when the companion star is disrupted into a massive enough disk is there a real possibility of a planet then forming.

Results

Only under a very specific set of circumstances can planets form around pulsars. They require a companion star with a low mass, which only about 10% of neutron star progenitors have. Of these, only 10% can then survive the supernova explosion. Of the survivors, some may be evaporated into a planetary mass, while others may be disrupted by the pulsar. In the case of disruption, the subsequent disk then needs to be dense enough to withstand the intense pulsar radiation long enough to create stars.

Out of the five pulsar planets known, the authors believe that the three planets in the PSR 1257+12 system were formed from the disk of a disrupted star, the planet orbiting PSR J1719-1438 is the core of an evaporated white dwarf, and the planet around PSR B1620-26 was captured along with its white dwarf, with the planet now orbiting both of them as a circumbinary planet.

About the author, Joseph Schmitt:

I’m a 5th year graduate student at Yale University. My main research is on the discovery, characterization, and statistics of exoplanets. I’m also one of the science leads on the citizen science project Planet Hunters, a website where the general public can join the search for exoplanets.

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: Gravity-Darkened Seasons: Insolation Around Rapid Rotators
Authors: John P. Ahlers
First Author’s Institution: University of Idaho
Status: Accepted to ApJ

On Earth, our seasons come about due to Earth’s tilted rotational axis relative to its orbital plane (and not due to changes in distance from the Sun, as it is commonly mistaken!) Essentially, this is due to the varying amounts of radiation that Earth receives from the Sun in each hemisphere. But what would happen if the Sun were to radiate at different temperatures across its surface?

It’s hard to imagine such a scenario, but a phenomenon known as gravity darkening causes rapidly spinning stars to have non-uniform surface temperatures due to their non-spherical shape. As a star spins, its equator bulges outwards as a result of centrifugal forces (specifically, into an oblate spheroid). Since a star is made of gas, this has interesting implications for its temperature. If its equator is bulging outwards, the gas at the equator experiences a lower surface gravity (being slightly further away from the star’s center) a lower density and temperature. The equator of a spinning star is thus considered to be “gravitationally darkened”. The gas at the star’s poles on the other hand, has a slightly higher density and temperature (“gravitational brightening”) since it is closer to the center of the star relative to the gas at the equatorial bulge. Thus, there is a temperature gradient between the poles and equator of a rapidly rotating star.

While this is an interesting phenomenon in itself, the author of today’s paper introduces a new twist: what if there’s a planet orbiting such a star, and what implication does this gravity darkening have on a planet’s seasonal temperature variations? Compared to Earth. exoplanets have potentially more complex factors governing its surface temperature variations. For example, if a planet’s orbit is inclined relative to the star’s equator (see Figure 1), it can preferentially receive radiation from different parts of its star during the course of its orbit.

Fig 1: All the parameters describing a planet's orbit. In this paper, the author mainly focuses on the inclination i, which is the angle of a planet's orbital plane relative to the star's equator. (Image courtesy of Wikipedia)

Fig 1: All the parameters describing a planet’s orbit. In this paper, the author mainly focuses on the inclination i, which is the angle of a planet’s orbital plane relative to the star’s equator. [Wikipedia]

The author claims that this effect can cause a planet’s surface temperature to vary as much as 15% (Figure 2). This essentially doubles the number of seasonal temperature variations a planet can experience over the course of an orbit. However, the author does not attempt to model the complex heat transfer that occurs on the planet’s surface due to the atmosphere and winds.

Fig. 2: Some examples of seasonal temperature changes of a planet for various orbital parameters. The top left figure shows the orientation of the planet’s tilt (precession angle, color-coded to match the plots), and the times corresponding to one orbit around the host star. In each subplot, the author shows the flux a planet would receive for different orbital inclinations (i.e. the angle i in Fig. 1). [Ahlers 2016]

Not only that, but there is also some variation in the type of radiation that a planet receives during the course of its orbit. Since the poles of rotating star are at a higher temperature, it will radiate relatively more ultraviolet (UV) radiation compared to the equatorial regions. The author claims that a planet orbiting in a highly inclined orbit will alternate receiving radiation preferentially from a star’s poles or equator, causing the amount of UV radiation to vary as much as 80%. High levels of UV radiation can cause a planet’s atmosphere to evaporate, as well as other complex photochemical reactions (such as those responsible for the hazy atmosphere on Saturn’s moon Titan).

As we discover new exoplanets over the course of the coming years, we will likely find examples of planets potentially experiencing these gravitationally darkened seasons. This will have interesting implications on how we view the habitability of these other worlds.

About the author, Anson Lam:

I am a graduate student at UCLA, where I am working with Steve Furlanetto on models of galaxy clustering and their applications to the reionization era. My main interests involve high redshift cosmology, dark matter, and structure formation.
Previously, I was an undergraduate at Caltech, where I did my BS in astrophysics. When I’m not doing astronomy, I enjoy engaging in some linear combination of swimming/biking/running.

Project Starshot

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: The Interaction of Relativistic Spacecrafts with the Interstellar Medium
Authors: Thiem Hoang, A. Lazarian, Blakesley Burkhart, and Abraham Loeb
First Author’s Institution: Canadian Institute for Theoretical Astrophysics, University of Toronto
Status: Submitted to ApJ

On the Doorstep of the Solar System…

Proxima Centauri b

Artist’s impression of the planet Proxima b, orbiting in the habitable zone of the red dwarf star Proxima Centauri, the closest star to the solar system. [ESO/M. Kornmesser]

On its voyage to Pluto, the New Horizons probe broke the speed record for a spacecraft (and anything humans have ever created, for that matter), traveling at a blistering speed 40 times faster than a bullet. However, even at these Earth-shattering speeds, it would take New Horizons about 75,000 years to reach the distance of Proxima Centauri, the nearest star to our Sun. And now that we know this star has a potentially habitable Earth-like planet orbiting it, tens of thousands of years is just too long to wait.

Thankfully, physicist Steven Hawking, adventure capitalist Yuri Milner, and Facebook CEO Mark Zuckerberg concocted a better idea. They put their great minds (and loads of money) together to propose the Breakthrough Starshot initiative, a plan to send a fleet of centimeter-sized spacecraft to the nearest star system. These spacecraft would be accelerated to a significant fraction of the speed of light by the force of radiation pressure from high-powered, Earth-based lasers and light sail technology. Breakthrough Starshot claims that the technology will be developed to accelerate these spacecrafts to 20% of the speed of light, which means it would only take a quick 20 years to travel the 4 light-years to Proxima Centauri. However, every great idea has complications. Today we’ll confront one of the biggest ones: all that stuff that is between Earth and Proxima Centauri.

Another One Bites the Space Dust

On average, the interstellar medium (ISM) has only 1 atom inside of every cubic centimeter of space. However, a 1-square-centimeter spacecraft would still run about into two million trillion ISM atoms on its way to Proxima Centauri. Coincidently, this is about the number of atoms contained in a single grain of salt. Though getting hit with a grain of salt’s worth of atoms over the course of the journey doesn’t seem all too detrimental, keep in mind that the spacecraft are charging at these atoms at 20% of the speed of light, so that the spacecraft sees the atoms incoming at 60 million meters per second! These tiny atomic bullets can still alter the material structure of the spacecraft by creating microscopic holes and heating up the spacecraft material by imparting their kinetic energy to atoms of the spacecraft. If the bullet is bigger (say, grains of interstellar dust, which are typically made up of a few molecules and are about 1000 times larger in diameter than atoms), then the kinetic energy of the impact is also bigger. Hoang et al. analyze the effects that the gas and dust on the way the Proxima Centauri would have on the Starshot spacecraft.

Explosive evaporation of spacecraft material, in the frame of reference of the spacecraft. Figure from today's article.

Explosive evaporation of spacecraft material, in the frame of reference of the spacecraft. [Hoang et al. 2016]

By studying the effects of gas and dust bombardment on quartz and graphite, the authors gauged which particles would be the most detrimental to the spacecraft, how they would affect the spacecraft, and what protective measures could possibly be taken to reduce damage. First they analyzed the effect of interstellar gas. Though hydrogen and helium make up most of the material in the ISM, they found that the heavier and rarer atoms (such as oxygen) would have a more notable effect on the trip to Proxima Centauri. These atoms could produce tiny holes in the spacecraft, called damage tracks, that would penetrate up to a tenth of a millimeter deep.

Dust, though less plentiful than gas in the ISM, was found to be more harmful to the spacecraft over the course of the trip. Collision by a normal interstellar dust grain could provide enough energy to evaporate material at the impact site — known as explosive evaporation. Furthermore, the atoms at the impact site become ionized, and the energetic electrons can then transfer their kinetic energy to nearby atoms on the spacecraft, raising the heat of this material. Over the course of the journey to Proxima, the impact of such dust could result in a half-millimeter layer of the spacecraft to be completely eroded, which is larger than it sounds, since these are only centimeter-scale spacecraft. Subsequent melting from these dust collisions could result in damage another couple millimeters deeper into the material. The figure below shows some of the main results of the study, plotting the damage by dust and gas on material moving through the ISM at different fractions of the speed of light.

Screen Shot 2016-09-22 at 10.54.28 PM

The thickness of surface damaged by dust and gas bombardment for quartz (left) and graphite (right). The x-axis plots the column density (the amount of material along a given line of sight between an observer and an object), with the grey band indicating the column density expected towards Proxima Centauri. Though evaporation by dust is material-independent, graphite is a better conductor, which lessens melting by dust and track formation by gas. [Hoang et al. 2016]

What if the spacecraft was unfortunate enough to encounter an abnormally large dust grain? The authors found that grains larger than the width of a silk fiber would completely destroy the gram-scale spacecraft (for reference, the average interstellar dust molecule is about 1000 times smaller than this). However, since such large grains are quite rare, they found this concern to be negligible. Based on the quantity of these abnormally large grains in the ISM, the chance that one of these spacecraft would encounter such a grain on its journey to Proxima Centauri is 10-50, which is so incredibly unlikely that I can’t even think of a real-world analogy.

Interstellar Dust Buster

So what can we do about this dusty problem? Hoang et al. propose multiple means of protection, such as deflecting the incoming dust grains with an electric field or scattering them off the path of the spacecraft with the radiation pressure of little lasers. However, the best approaches seem to be the simplest. Adding a thin layer of highly-conducting material, such as graphite or beryllium, to the front of the spacecraft would prevent the track formation from gas bombardment. Though it would add weight to the spacecraft, if this layer is a few millimeters thick it would also protect the sensitive components of the spacecraft from explosive cratering and melting by dust. The authors stress that geometrical considerations should also be taken into account. If the spacecraft are needle-like, then they have a smaller cross-sectional area for gas and dust to impact.

Though something important to consider, the hindrance of gas and dust on the way to Proxima Centauri is not a deal-breaker for the Starshot initiative. The biggest test will be testing our patience, because though 25 years is a blink of the eye for our universe, I can’t say it is the same for me.

About the author, Michael Zevin:

I am a graduate student studying physics and astronomy at Northwestern University. I am part of the LIGO Scientific Collaboration and work with Dr. Vicky Kalogera studying gravitational wave astrophysics, particularly parameter estimation of gravitational wave sources for the Advanced LIGO era. I received my B.S. from the University of Illinois in astronomy, physics, and music. Outside of school I enjoy teaching science at Chicago’s Adler Planetarium and Kids Science Labs, playing music around the Windy City, and looking up.

Lava Rivers

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: Predictions of the Atmospheric Composition of GJ 1132b
Authors: L. Schaefer, R. D. Wordsworth, Z. Berta-Thompson, and D. Sasselov
First Author’s Institution: Harvard-Smithsonian Center for Astrophysics
Status: Accepted for publication in ApJ

Pictured above is Mustafar, a world covered in red-hot magma (or lava, if you prefer). Mustafar is from Star Wars (and, I’m afraid, from the prequels), but there are several non-fictional planets that might be real-universe “lava worlds”, due to their intense heat. The Earth, and the other rocky planets of our solar system, are believed to have formed with temperatures high enough for their surfaces to be molten. In today’s article, we take a look at how this “ocean of magma” might affect the way that a planet’s atmosphere evolves.

The article’s authors studied the evolution of planets with water-dominated atmospheres — in particular, the rate of loss of the water’s constituent hydrogen and oxygen parts (the two are not necessarily lost at the same rate). This loss happens by several mechanisms. Of most interest to us today is a so-called “thermal escape mechanism”, in which a particle with enough energy can travel fast enough to break free of the planet’s gravity and escape into space. In this way, hydrogen will be lost faster than oxygen, because its lower mass means it needs less energy to escape. The energy in this case comes from radiation from the planet’s host star, particularly in the ultraviolet (UV) part of the electromagnetic spectrum.

Indeed, much of the previous work in this area has found that hydrogen disappears from the planet’s atmosphere while some amount of oxygen is left behind, forming O2. This could be bad news for hopes that O2 might be used as a sign of life on other worlds. However, it also might not be the whole picture. The same models predict that Venus, in our own solar system, should have this residual atmosphere of O2, but we see no sign of it.

Where does the magma come in?

One possible solution to this puzzle might involve interactions between the planet’s atmosphere and its surface, particularly when the surface is molten, as water can dissolve in molten rock. Today’s authors attempted to include these interactions with the planet’s surface in their models of a planet’s atmosphere. The surface in their models begins as an ocean of magma, then slowly cools to solid rock. The team then attempted to model a water atmosphere, allowing H and O to both escape into space and dissolve into the surface.

solidification time

Figure 1: The solidification time of the magma ocean depended on the amount of water in the atmosphere — the more water there was, the slower the ocean solidified, because of the greenhouse effect. The ocean also lasted longer in models with less radiation from the star (magenta) than in models with more radiation (blue). For models in which more than 10% of the planet’s mass was water, (the top of the lines here), the magma lasted for the entire length of the calculations, a total of 5 billion years! [Schaefer et al. 2016]

The team found that the length of time it takes the ocean to solidify depends strongly on the amount of water they give the atmosphere at the start of their models — water is a greenhouse gas, and so the more water there is in the planet’s atmosphere, the longer it takes the planet to cool. They found that the atmospheric composition at the end of their models depended on the atmospheric composition at the start, on the amount of UV light hitting the planet, and on the composition of the magma ocean.

mantle and surface temperatures

Figure 2, above: the temperature of the planet’s mantle and surface evolving over time, for models with more stellar radiation (blue) and less (magenta). Below: The fraction of the total amount of water contained in the magma ocean, the atmosphere and the solid mantle over time. The magma ocean’s fraction drops off as the ocean solidifies, and almost all of the atmospheric fraction is lost to space; however, the fraction trapped in the solid mantle increases as the ocean solidifies, and remains after the rest is lost. [Schaefer et al. 2016]

GJ 1132b

Artist’s illustration of the rocky exoplanet GJ 1132b, which orbits a red dwarf star and may host an atmosphere. [Dana Berry]

The team applied their models to GJ 1132b, a recently discovered exoplanet about the size of the Earth that orbits 65x closer to its star than we do to ours. GJ 1132b is a planet whose atmosphere should not be too difficult to study, so today’s authors hope to use future measurements of its atmospheric composition to test the predictions of their models. Their predictions for GJ 1132b depend on their starting conditions: if they set models going with a large initial amount of water — more than 5% of the planet’s mass — they can produce atmospheres with a large amount of oxygen, steam or both (with oxygen atmospheres more likely if the planet receives a large amount of UV radiation). Due to the greenhouse effect, a steam atmosphere implies that the planet’s surface is probably still molten. However, most of their starting conditions — any model with less than 5% water — result in an atmosphere with only a thin shell of O2 and no steam.

Observations of GJ 1132b should be able to measure its atmospheric composition and test the team’s predictions. Until then, their model is applicable not only to plenty of other exoplanets, but also to Venus, where they expect the magma ocean to have cooled much faster due to Venus’ greater distance from the Sun.

About the author, Matthew Green:

I am a first year PhD student at the University of Warwick. I work with white dwarf binary systems, and in particular with AM CVn-type binaries. In my spare time I enjoy writing of all kinds, as well as playing music, board games and rock climbing. For more things written by me, take a look at my website.

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: Multi-phase Nature of a Radiation-driven Fountain with Nuclear Starburst in a Low-mass Active Galactic Nucleus
Authors: Keiichi Wada, Marc Schartmann, Rowin Meijerink
First Author’s Institution: Kagoshima University, Kagoshima 890-0065, Japan
Status: Accepted for publication in ApJL

What better way to start today’s astrobite than with a movie? Hit ‘play’ and I will explain.

On screen is the view around a computer-simulated active galactic nucleus (AGN) from today’s article, available at the first author’s personal webpage. An AGN is the center of a galaxy with a black hole actively feeding on gas while giving out luminous radiation across the electromagnetic spectrum. The color reflects the temperature of the gas/dust around it; red/orange parts are hot and the dark parts are cool. The video starts with a face-on view of a gas disk, followed by an inclined view showing the cold, dusty molecular gas (the clumpy dark lanes) obscuring the central source.

The traditional unified model of AGN consists of a bright central radiation source surrounded by a donut-shaped dusty torus, as shown schematically in Figure 1. Different types of AGNs could then be understood as models with various jet structures and radiation power levels viewed from different angles. However, recent mid-infrared observations found that in some AGNs dust emission comes from the polar regions, but not from the dusty tori. Since we don’t expect any dust in the polar regions, the traditional picture is therefore shown to be incomplete!

Unified AGN

Figure 1. Schematic representation of the unified AGN model. Various types of AGN can be understood as the result of different viewing angles, whether the central black hole is producing a jet, and the power level of the central source. [Beckmann & Shrader 2012]

The dusty-torus picture proves to be very useful in explaining the nature of AGNs. However, no one really understands how these tori come to be and how exactly they determine the AGN properties. The lead author of today’s paper has come up with a model explaining the production of the torus structure, known as the “radiation-driven fountain” model. In this picture, the intense radiation from the central source drives a vertical circulation of gas, naturally creating a thick disk resembling a dusty torus. We will see at the end of this astrobite that this model could produce the polar dust emission unexplained by the traditional model.

Today’s paper applies the radiation-driven fountain model with improved radiation physics to produce synthetic observations of the nearest AGN — the Circinus Galaxy — and compares them with actual observations. In particular, the major improvement is the chemistry of the X-ray dominated regions near the central source, which is crucial in producing reliable synthetic observations. Model parameters are chosen to match those of the Circinus. The simulation starts with a central black hole of 2 million solar masses surrounded by an initially thin gas disk. The radiation from the central regions stirs up and drives a circulation of gas under the gravity of the black hole. Energy input from supernova explosions is also included.

Density distributions

Figure 2. Density distributions of atomic (upper) and molecular (lower) gas in the radiation-driven fountain model. Left and right panels correspond to face-on and edge-on views, respectively. [Wada et al. 2016]

Figure 2 shows the distributions of atomic and molecular gas. On the top right panel we see the edge-on view of the disk. The thickness of the disk is comparable to its diameter, demonstrating that the fountain flows can indeed produce a geometrically thick disk with hollow cones above and below. This is a big deal because we now have a natural way of getting a structure resembling the traditional dusty torus! Supernova feedback is also shown to be required to maintain the thick disk structure for low-mass AGN like the Circinus. The authors also perform radiation transfer calculations to predict the spectral energy distributions (SEDs) of the Circinus Galaxy. The model-predicted SEDs at different inclination angles (black) are plotted together with the actual observations (blue) in Figure 3. Models with inclination angles greater than 70° match the actual observations quite well. From mid-infrared image of Circinus the inclination angle is inferred to be ~75°, confirming the SED analysis.

SEDs

Figure 3. Modeled spectral energy distributions (SEDs) of the Circinus Galaxy at various inclined angles (top to bottom 0°, 30°, 60°, 70°, 80°, 90°). [Wada et al. 2016]

From the video we can see there is irregular bright emission along the polar axes. Such emission originates from the hot dust circulating the polar regions — a feature of the fountain model. The model therefore also naturally explains the polar dust emission! Although the model does not provide a full explanation for everything about AGNs, this work is undoubtedly a beautiful effort combining advanced theoretical modeling and cutting-edge observations to learn about the nature of these structures.

About the author, Benny Tsang:

I am a graduate student at the University of Texas at Austin working with Prof. Milos Milosavljevic. Using Texas-sized supercomputers and computer simulations, I focus on understanding the effects of radiation from stars when massive star clusters are being assembled. When I am not staring at computer screens, you will find me running around Austin, exploring this beautiful city.

G29-38 Debris disc

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: A Subtle IR Excess Associated with a Young White Dwarf in the Edinburgh-Cape Blue Object Survey
Authors: E. Dennihy, John H. Debes, B. H. Dunlap et al.
First Author’s Institution: University of North Carolina at Chapel Hill
Status: Accepted for publication in the Astrophysical Journal

How do planets meet their ends? For many of the smallest worlds, it maybe as debris discs strewn around the tiny white dwarfs that are all that is left of their stars. The faint infrared glow from nearly forty such discs have been discovered, their rocky origins given away by the chemical composition of the material falling onto the parent white dwarf. Today’s paper adds another disc to the sample, although not without difficulty.

At temperatures of a few hundred to a thousand Kelvin, discs around white dwarfs emit infrared light. This aids in their detection: as the central white dwarf gives off mostly blue and ultraviolet light, the light from the disc is not washed out. However, the downside is that the Earth’s atmosphere absorbs infrared light at the wavelengths the disc emits, so such detections have to be made from space.

The authors use data from the Wide-field Infrared Survey Explorer spacecraft, or WISE. As the name suggests, WISE was a survey mission, sweeping the whole sky looking for sources of infrared light. Taking a list of white dwarfs from the ground-based Edinburgh-Cape Blue Object survey, the authors crossed-matched their positions with the infrared sources spotted by WISE. They found that the position of the white dwarf EC 05365 had a strong WISE signal, giving off much more infrared light than expected. Could this be a planetary debris disc?

fig4

Figure 1:  The left panel shows an image from the VISTA survey, with the white dwarf in the centre along with two other sources. The right panel shows the much lower-resolution WISE data, which, whilst roughly centred on the white dwarf, could be coming from the object to its left (Source A). The lines show the strength of the WISE signal building up towards the centre (Dennihy et al. 2016).

Unfortunately it wasn’t quite that simple. The resolution of WISE is low in comparison with many telescopes, such that it can be difficult to tell exactly where the infrared light is coming from between close-by objects. Figure 1 shows the WISE data on the right, and an image of the same spot from the VISTA survey on the left. EC 05365 is just off the centre of the WISE data, so is the most likely candidate for the infrared light. However, two other sources appear on the VISTA image. The top right object is too faint to matter, but the closer object to the left of the white dwarf, designated “Source A” could be contributing a portion of the WISE signal. Was it light from the second object, rather than a debris disc, that WISE was picking up?

To tease apart the two possible infrared sources, the authors took two approaches. The first was to precisely measure the strength of the WISE signal at each point. The red lines on Figure 1 show lines of equal strength of the WISE signal, building up towards the centre in a similar fashion to contour lines on a map. This technique shows the WISE signal to be roughly four times as strong at the position of the white dwarf than at Source A.

Secondly, the author used a technique called “forced photometry”, taking what they did know, such as the position of the objects, the distribution of the WISE signal, and the background noise, to simulate the relative signals of the two sources. They again found that the Source A contributed much less to the infrared signal than the white dwarf. With the two techniques argreeing, the authors are confident that they have indeed detected a debris disc around EC 05365.

fig3

Figure 2: The blue points show measurements of the light received from EC 05365 at different wavelengths, going from ultraviolet and blue light on the left to infrared on the right. The VISTA measurements of Source A are shown in red. The grey line shows the predicted signal from the white dwarf at each point. The green WISE points are clearly much higher than predicted, suggesting the presence of a debris disc. (Dennihy et al. 2016).

The detection is shown more clearly in Figure 2, which shows the amount of light detected from EC 05365 at different wavelengths, with the extra infrared light from the disc easily visible. Our sample of ruined planetary systems grows again. The authors go on to try to model the shape of the disc, as well as probe the chemical composition of the debris. They finish by looking forwards to the launch of the James Webb Space Telescope which, with its powerful infrared vision, could revolutionise our knowledge of these planetary graveyards.

Astrobiter’s note: In the interests of brevity I’ve focused on just one area of the paper here, which I hope provides an insight into the level of work behind even outwardly simple discoveries. Many more aspects of the EC 05365 system are discussed, so if you want to know more I invite you to read the paper, and I can answer questions in the comments [on the original article].  

About the author, David Wilson:

PhD student at the University of Warwick working with Professor Boris Gaensicke. I study the remnants of planetary systems at white dwarfs, looking at what they reveal about planet compositions and searching for variability. When not doing that I mostly spend my time reading, writing, playing board games and building various little plastic people.

OB120169

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: A Search for Stellar-Mass Black Holes via Astrometric Microlensing
Authors: J. R. Lu, E. Sinukoff, E. O. Ofek, A. Udalski, S. Kozlowski
First Author’s Institution: Institute for Astronomy, University of Hawai’i
Status: Accepted for publication in ApJ

When high-mass (≥8 solar masses) stars end their lives in blinding explosions known as core-collapse supernovae, they can rip through the fabric of space-time and create black holes with similar masses, known as stellar-mass black holes. These vermin black holes dwarf in comparison to their big brothers, supermassive black holes that typically have masses of 106–109 solar masses. However, as vermin usually do, they massively outnumber supermassive black holes. It is estimated that 108–109 stellar-mass black holes are crawling around our own Milky Way, but we’ve only caught sight of a few dozens of them.

black hole binary

Artist’s illustration of Cygnus X-1, a black hole in a binary system with a massive star. Black holes in binaries typically emit lots of radiation, making them easier to find. Finding isolated black holes, on the other hand, is tricky. [NASA/CXC/M.Weiss]

As black holes don’t emit light, we can only infer their presence from their effects on nearby objects. All stellar-mass black holes detected so far reside in binary systems, where they actively accrete from their companions. As matter from the companion falls onto the accretion disk of the black hole, radiation is emitted. Isolated black holes don’t have any companions, so they can only accrete from the surrounding diffuse interstellar medium, producing a very weak signal. That is why isolated black holes, which make up the bulk of the black hole population, have long escaped our discovery. Perhaps, until now.

The authors of today’s paper turned the intense gravity of black holes against themselves. While isolated black holes do not produce detectable emission, their gravity can bend and focus light from background objects. This bending and focusing of light through gravity is known as gravitational lensing. Astronomers categorize gravitational lensing based on the source and degree of lensing: strong lensing (lensing by a galaxy or a galaxy cluster producing giant arcs or multiple images), weak lensing (lensing by a galaxy or a galaxy cluster where signals are weaker and detected statistically), and microlensing (lensing by a star or planet). During microlensing, as the lens approaches the star, the star will brighten momentarily as more and more light is being focused, up until maximum magnification at closest approach, after which the star gradually fades as the lens leaves. This effect is known as photometric microlensing (see this astrobite). Check out this microlensing simulation, courtesy of Professor Scott Gaudi at The Ohio State University: the star (orange) is located at the origin, the lens (open red circle) is moving to the right, the gray regions trace out the lensed images (blue) as the lens passes by the star, while the green circle is the Einstein radius. The Einsten radius is the radius of the annular image when the observer, the lens, and the star are perfectly aligned.

Something more subtle can also happen during microlensing, and that is the shifting of the center of light (on a telescope’s detector) relative to the true position of the source — astrometric microlensing. While photometric microlensing has been widely used to search for exoplanets and MACHOs (massive astrophysical compact halo objects), for instance by OGLE (Optical Gravitational Lensing Experiment), astrometric microlensing has not been put to good use as it requires extremely precise measurements. Typical astrometric shifts caused by stellar-mass black holes are sub-milliarcsecond (sub-mas), whereas the best astrometric precision we can achieve from the ground is typically ~1 mas or more. Figure 1 shows the signal evolution of photometric and astrometric microlensing and the astrometric shifts caused by different masses.

 
fig1

Figure 1: Left panel shows an example of photometric magnification (dashed line) and astrometric shift (solid line) as function of time since the closest approach between the lens and the star. Note that the peak of the astrometric shift occurs after the peak of the photometric magnification. Right panel shows the astrometric shift as a function of the projected separation between the lens and the star, in units of the Einstein radius, for different lens masses. [Lu et al. 2016]

In this paper, the authors used adaptive optics on the Keck telescope to detect astrometric microlensing signals from stellar-mass black holes. Over a period of 1–2 years, they monitored three microlensing events detected by the OGLE survey. As astrometric shift reaches a maximum after the peak of photometric microlensing (see Figure 1), astrometric follow-up was started post-peak for each event. The authors fit an astrometric lensing model to their data, not all of which were taken under good observing conditions. Figure 2 shows the results of the fit: all three targets are consistent with linear motion within the uncertainties of their measurements, i.e. no astrometric microlensing. Nonetheless, as photometric microlensing is still present, the authors used their astrometric model combined with a photometric lensing model to back out various lensing parameters, the most important one being the lens masses. They found one lens to have comparable mass to a stellar-mass black hole, although verification would require future observations.

 
fig2

Figure 2: Results of fitting an astrometric model (blue dashed lines) to the proper motions of the three microlensing targets, where xE and xN are the observed positions in the East and North directions in milli-arcsecond. The results do not show any signs of astrometric microlensing. [Lu et al. 2016]

Despite not detecting astrometric microlensing signals, the authors demonstrated that they achieved the precision needed in a few epochs; had the weather goddess been on their side during some critical observing periods, some signals could have been seen. This study is also the first to combine both photometric and astrometric measurements to constrain lensing event parameters, ~20 years after this technique was first conceived. For now, we’ll give stellar-mass black holes a break, but it won’t be long until we catch up.

About the author, Suk Sien Tie:

I am a second year PhD student starting at the Department of Astronomy at The Ohio State University. I’m broadly interested in most things, i.e. I’m still figuring out where my interests lie. I’ve worked on X-ray transients and have had some stint in instrumentation as an undergrad. Currently, I am working on high-redshift (z ~ 6) quasars in the Dark Energy Survey (DES). Instrumentation is a prospect I intend to pursue, motivated by the observation that we need more builders. Outside of work, I like to read, run, bike, travel, and eat.

Bullet Cluster

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: ALMA-SZ Detection of a Galaxy Cluster Merger Shock at Half the Age of the Universe
Authors: K. Basu, M. Sommer, J. Erler, et al.
First Author’s Institution: Argelander Institut fur Astronomie, Bonn, Germany
Status: Published in ApJL

Galaxy clusters are among the most massive objects in the Universe. Some contain thousands of galaxies, with well over a trillion stars between them. And that’s only 5% of a cluster! The vast majority (around 85%) of a cluster’s mass is made up of dark matter. The remaining 10% is hot, very low-density gas (plasma) called the “intracluster medium“, or the ICM.

We can weigh all the components with a variety of observations. The stars in galaxies are visible at optical wavelengths, while the hot ICM emits X-rays that can be observed with satellites like Chandra. It’s more difficult to measure the dark matter, which by definition doesn’t emit light. But the technique of “weak lensing” — measuring how the dark matter gravitationally distorts the light coming from background galaxies — gives us a rough estimate of where the dark matter is.

Fig1_right

Fig 2: An X-ray view of the “El Gordo” cluster, in orange/white. The shock front is highlighted with a white arc. The green contours show radio emission, including a large radio “relic” on top of the shock front. [Basu et al. 2016]

In a normal cluster, the three components (galaxies, ICM, and dark matter) all lie on top of one another. But when two clusters collide, the components can separate. Dark matter only feels the pull of gravity, but the ICM also experiences friction and gas pressure. The dark matter components whiz past one another while the ICM sticks together, as in the famous example of the Bullet Cluster, shown above. It’s like if two water balloons collide: the rubber (ICM) stays put in the middle, while the water (dark matter) is free to keep flying past.

The authors of today’s paper are catching this process in action. Specifically, they measure the shockwave in the ICM gas from the collision of two galaxy clusters, in “El Gordo”. The ICM, like any gas, has a natural sound speed (which depends on its temperature). When gas moves faster than its sound speed, it creates shockwaves, where the pressure builds significantly and the gas is superheated. This same process is what creates a sonic boom on Earth.

Fig3

Fig. 3: The measurements from X-ray and radio are shown in red, with the model shown in green. The most important panels are the top two, showing radio emission and temperature as a function of radius. There is a sharp increase in emission and temperature at the “shock front”. [Basu et al. 2016]

The authors combined two techniques to get the best constraints on the properties of the shock. First, they used X-ray measurements from Chandra to locate the shock as the brightest, hottest portion of the ICM (Figure 2). The hot ICM plasma can distort the light coming to us from the Cosmic Microwave Background, which is called the SZ (Sunyaev-Zeldovich) Effect. The authors added SZ measurements from the new ALMA radio array, which allowed them to precisely measure the gas pressure inside and outside the shockwave.

The authors generate a model of the shock which is designed to match the two sets of observations. This is shown in Figure 3. The observations show a sharp peak in radio emission and X-ray temperature, which confirms there is a shockwave that is heating up the ICM.

By comparing different models of the shock, the authors derive a “Mach number” M≈2.4, which says the shockwave is moving at 2.4 times the speed of sound. That’s quite a sonic boom, particularly given that the speed of sound in the hot plasma is around 2 million miles (3.2 million kilometers) per hour!

While this is not the first time astronomers have measured shockwaves in galaxy clusters, this is the oldest shockwave we’ve ever found. El Gordo is located about 7 billion light years away, which means we are seeing the shock happening when the universe was only half as old as it is now. With the new capabilities of ALMA, observations may be able to start seeing even farther back and see the shocks created by the formation of the very first galaxy clusters.

About the author, Ben Cook:

I’m a second year astronomy grad student at Harvard and currently study the merger and accretion histories of galaxies in simulations. I’m also interested in data science, and how machine learning can be used in astronomy. I received my bachelor’s degree from Princeton, where my senior thesis investigated the distribution of baryons in a large range of dark matter halos.

simulations of Pop III star groups

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: A Common Origin for Globular Clusters and Ultra-Faint Dwarfs in Simulations of the First Galaxies
Authors: Massimo Ricotti, Owen H. Parry, Nickolay Y. Gnedin
First Author’s Institution: University of Maryland
Status: Submitted to ApJ

Over the past century we have rapidly closed many gaps in our knowledge of the history of the universe. We can see all the way back to the epoch of recombination, just 380,000 years after the Big Bang, thanks to the Cosmic Microwave Background (CMB). Some of the first galaxies, existing just a billion years after the Big Bang, are beginning to be revealed by the largest space- and ground-based telescopes. The time between these two epochs, however, is still out of reach. This is the epoch when the first stars formed, and gradually began to light up the universe.

The first stars, confusingly named Population III, form out of gas containing no metals (astronomy parlance for elements heavier than Hydrogen and Helium). This makes them different from stars that form subsequently (known as Population I and II. I know, it’s backwards. Blame Walter Baade), as these later stars form from gas containing the metals expelled by the trailblazing Pop III stars. Because Pop III stars form from metal free gas, they have unique properties compared to stars in the universe today. One of the most striking features is their extreme mass, a hundred times the mass of the Sun in some theories. Such large stars subsequently have very short lifetimes, as they burn through their nuclear fuel rapidly. This in turn makes them difficult to detect; in the grand timeline of the universe, they blink in and out of existence. Until we get better observations one of the only ways to explore these objects, and test theories of their formation and evolution, is through simulations.

Gas Density

Figure 1: The projected density of gas for the biggest galaxies at z = 9 (roughly 500-600 Myr since the Big Bang). Where there is a disc, the top row shows a top down view of it and the bottom row shows a side view. Each image is 100 parsecs on a side.

Today’s paper is about one such simulation. The authors explored the kinds of environments that the first stars are born into, and what objects they evolve into. Unfortunately, simulating galaxies is difficult. They are large, and interact closely with their nearby environment, so you need to simulate a big volume. But ideally you would want to simulate each individual star too. Simulating this huge range of scales, from individual stars to clusters of galaxies, is currently impossible — no astrophysicist has access to a computer powerful enough — but the authors begin to push this limit by ramping up the resolution of their simulation so that each simulation particle represents a collection of stellar objects that are approximately 40 times the mass of the Sun. Previous simulations of small galaxy clusters could only resolve collections of tens of thousands of stars, so this is a big improvement.

Stellar Density

Figure 2: Each panel displays an identical view to Figure 1, but showing the projected density of stars. The disc is nowhere to be seen, and the stars extend to much greater distance than the gas.

The authors look at the morphology of their simulated objects and distinguish a few trends. The gas tends to form a disc inside a dark matter halo, and star formation is confined to the disc (see figure 1). The stars themselves though are often spread out in a wider, spherical arrangement (see figure 2). They attribute this to the fact that the stars, after eating up most of their surrounding gas in the disc, become unbound — in other words, they are no longer held together by their mutual gravity, and they begin to separate out. They then become bound within the larger dark matter halo, and the expansion stops. These objects look suspiciously like ultra faint dwarf galaxies in the local universe. The size of the spheroid can also be extended through mergers, which dynamically heat the object, adding some kinetic energy to all the constituent stars.

Certain objects tend to be smaller and more compact, containing only Pop II stars. They are triggered by nearby Pop III stars which, when they die, spread the metals they contain into the cosmos through powerful winds or supernovae. Gas polluted by these metals can cool efficiently, and therefore form Pop II stars easier. The authors suggest that these objects could be the first compact, bound stellar objects in the universe, but hesitate on what to call them — are they globular clusters, ultra compact dwarfs, or something in between? And how many of these objects will actually survive to the present day, perhaps visible in our local galaxy as “fossil” galaxies, relics directly from the first stellar objects? These simulations are only run up to a billion years after the Big Bang, so such questions will have to wait for bigger simulations in the future that follow these objects to redshift zero.

Another peculiar object the authors identify contains only Pop III stars. Since these stars are so short lived, they will rapidly die, leaving behind a dark, apparently empty halo, though it will in fact be full of the remnants of these monster stars. Hints of such objects were found last year (here’s a summary of the results, and here’s the original paper).

One of the most pertinent and urgent reasons why we need to understand these objects is for the upcoming James Webb Space Telescope, which will begin to probe this era of first star formation. We need to understand the transition from Pop III to Pop II star formation in order to know how many Pop III stars JWST could expect to see.

Many of the questions raised above could be solved by simulations with higher resolution. But the results are an exciting step towards a full understanding of the environment in which the first stars formed. The intriguing common origin of compact star clusters and ultra-faint dwarfs is worthy of further investigation, which the authors plan to publish shortly. It remains to be seen whether any relics of these first collections of baby stars have survived to the present day, and are kicking around our galactic backyard, waiting to be discovered.

About the author, Christopher Lovell:

I’m a first year PhD student at the University of Sussex, studying high redshift galaxies using hydrodynamical simulations. When I’m not reading about physics I like to read science fiction and history, and when I’m not reading I enjoy dodging London traffic on my bike.

solar system orbits

Editor’s note: Astrobites is a graduate-student-run organization that digests astrophysical literature for undergraduate students. As part of the new partnership between the AAS and astrobites, we will be reposting astrobites content here at AAS Nova once a week. We hope you enjoy this post from astrobites; the original can be viewed at astrobites.org!

Title: The Influence of Magnetic Field Geometry on the Formation of Close-In Exoplanets
Author: Jake Simon
First Author’s Institution: Southwest Research Institute
Status: Published in ApJL

Our solar system is different from many others. While Mercury never gets closer than 0.3 AU from the Sun, many of the exoplanets we have discovered make our closest planet look distant. About 50% of all systems have multiple planets tightly packed within that distance, leaving astronomers to wonder why our solar system and the other half of planetary systems do not have any close-in planets.

It is a common quip in planet formation and protoplanetary disks that if you have any type of problem whatsoever that you do not understand, you should try to solve it with magnetic fields! The author of this paper — Jake Simon —  puts this problem-solving technique to good use. Simon specifically asks: Does a disk’s magnetic field alignment affect whether planetesimals can form at less than 0.3 AU?

Starting Small

Planets typically form from much smaller planetesimals (10 to 100 km-sized) that slowly aggregate over time. Likewise, planetesimals also need to form from much smaller solid dust particles (cm-sized or smaller). However, solid dust faces a barrier to grow into larger particles: the meter-size barrier. When meter-size particles collide with each other, they break up instead of combine, preventing them from growing in the usual way. The only way solid dust can cross the meter-size barrier is to circumvent it by becoming dense enough to gravitationally collapse into planetesimals. This can happen directly or through the streaming instability. After this occurs, the planetesimals that form are much larger than meter-sized and thus, free to grow to planet-size as usual through collisions.

Gravitational collapse requires a high concentration of solid material to gas — a ratio known in the field of planet formation as a disk’s metallicity (denoted by Z). If the inner region of a disk at less than 0.3 AU has a low metallicity, the disk cannot create planetesimals this close to the star. Without planetesimals, planets cannot form.

When Magnetic Fields Align

Instead of investigating a mechanism for increasing the concentration of solids, Simon looks into whether the orientation of a disk’s magnetic field can decrease the concentration of gas. Since Z is a ratio, lower gas densities also create higher metallicities that help planetesimal formation.

Magnetic fields in protoplanetary disks are vital to their evolution. They make the disk unstable to the magneto-rotational instability (MRI), which is one of the key sources of turbulence that gives the disk its viscous, fluid nature. (This is very different from most liquids and gases, which do not need magnetic fields or turbulence to behave like fluids!) Although the gas in the disk tries to act like a fluid, it struggles with the fact that the gas at larger radii moves at slower velocities due to Kepler’s 3rd Law. This creates the following situation:

  1. The gas is forced to balance itself out by exchanging momentum with the adjacent rings, causing it to slow down over time and ultimately feed all of the disk’s momentum to the outer part.
  2. As the gas loses angular momentum to the outer disk, it spirals inward.
  3. Eventually, the gas in the inner disk will spiral inward enough to accrete onto the star.

This process by which the disk accretes is known as shear flow. Disks that are more viscous will flow more easily, causing them to deplete faster than disks with lower viscosities.

metallicity

Figure 1. Radial metallicity profiles for the aligned case (solid black; top) and the anti-aligned case (dashed blue; bottom). For each case, the dotted lines (middle) of the same color show the required metallicity to form planetesimals over a range of radii. At less than 1.0 AU, the aligned case has a high enough metallicity to form planetesimals (the solid line is above dotted black line), but the anti-aligned case never has a high enough metallicity (the dashed line is below the dotted blue line).

Simon knew from previous work that the orientation of a magnetic field can greatly affect the level of viscosity in the inner disk. If a disk’s magnetic field aligns with its angular momentum (such that the two vectors are pointing in the same hemisphere), it will induce stronger magnetic winds and non-turbulent laminar flow due to the Hall effect. These additional flows create a much higher viscosity than in a disk where the two vectors are anti-aligned and the Hall effect does not manifest this way.

In the case where the field aligns, the gas in the disk is more viscous, causing it to deplete faster. This creates metallicities that are high enough to allow planetesimals — and subsequently, planets — to form at less than 0.3 AU. In the case where the field is anti-aligned, the gas in the disk is less viscous, keeping the gas density high and the metallicities at less than 0.3 AU too low to form planetesimals or planets (see Figure 1). If magnetic field orientations are distributed randomly, about half of them should be aligned and half should be anti-aligned. As a result, one would expect to find that roughly 50% of all planetary systems have planets at less than 0.3 AU, which is consistent with what we see in the population of known planetary systems.

Radial surface density distributions for aligned (black) and anti-aligned (blue) magnetic fields. The MMSN (red) matches up with the latter, suggesting our solar system may have had anti-aligned magnetic field, which would explain why we do not have any planets within Mercury's distance.

Figure 2. Radial surface density distributions for aligned (black) and anti-aligned (blue) magnetic fields. The MMSN (red) matches up better with the latter, suggesting our solar system may have had an anti-aligned magnetic field, which would explain why we do not have any planets within Mercury’s distance.

How was our Solar System’s magnetic field aligned?

When Simon calculates the disk’s metallicity distribution as a function of radius for both the aligned and anti-aligned magnetic fields, he notices that the anti-aligned case closely resembles the metallicity of the Minimum Mass Solar Nebula (MMSN), which is intended to model our solar system’s disk structure before any planets formed. If this resemblance has any bearing, our solar system may have had an anti-aligned magnetic field that prevented any planets from forming closer in than 0.3 AU, thereby offering a possible explanation as to why Mercury is so far from the Sun compared to the closest planets in roughly half of other planetary systems.

About the author, Michael Hammer:

I am a 1st-year graduate student at the University of Arizona, where I am working with Kaitlin Kratter on studying planetary dynamics and planet-disk interactions through numerical simulations. I am from Queens, NYC.

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