High-Energy Astrophysics Lecture 8: Accretion and Jets in Binary Stars
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Eclipsing Binary Pulsars
Binary Radio Pulsars ASP Conference Series, Vol. 328, 2005 F. A. Rasio and I. H. Stairs Eclipsing Binary Pulsars Paulo C. C. Freire Arecibo Observatory, HC 3 Box 53995, Arecibo, PR 00612, USA Abstract. The ¯rst eclipsing binary pulsar, PSR B1957+20, was discovered in 1987. Since then, 13 other eclipsing low-mass binary pulsars have been found; 12 of these are in globular clusters. In this paper we list the known eclipsing bi- nary pulsars and their properties, with special attention to the eclipsing systems in 47 Tuc. We ¯nd that there are two fundamentally di®erent groups of eclipsing binary pulsars, separated by their companion masses. The less massive systems (M 0:02 M¯) are a product of predictable stellar evolution in binary pulsars. c » The systems with more massive companions (Mc 0:2 M¯) were formed by ex- change encounters in globular clusters, and for that»reason are exclusive to those environments. This class of systems can be used to learn about the neutron star recycling fraction in the globular clusters actively forming pulsars. We suggest that most of these binary systems are undetectable at radio wavelengths. 1. Introduction The ¯rst eclipsing binary pulsar, PSR B1957+12, was discovered in 1987 (Fruchter, Stinebring, & Taylor 1987). Since its discovery, 13 other eclipsing binary pulsars with low-mass companions have been found, these are listed in Table 1, with relevant refer- ences. Of these systems, 12 are found in globular clusters (GCs). To these we add a list of binary systems with companion masses smaller than 0:02 M¯ that are, as we will see, intimately related to a subset of the eclipsing binary systems. -
2. Astrophysical Constants and Parameters
2. Astrophysical constants 1 2. ASTROPHYSICAL CONSTANTS AND PARAMETERS Table 2.1. Revised May 2010 by E. Bergren and D.E. Groom (LBNL). The figures in parentheses after some values give the one standard deviation uncertainties in the last digit(s). Physical constants are from Ref. 1. While every effort has been made to obtain the most accurate current values of the listed quantities, the table does not represent a critical review or adjustment of the constants, and is not intended as a primary reference. The values and uncertainties for the cosmological parameters depend on the exact data sets, priors, and basis parameters used in the fit. Many of the parameters reported in this table are derived parameters or have non-Gaussian likelihoods. The quoted errors may be highly correlated with those of other parameters, so care must be taken in propagating them. Unless otherwise specified, cosmological parameters are best fits of a spatially-flat ΛCDM cosmology with a power-law initial spectrum to 5-year WMAP data alone [2]. For more information see Ref. 3 and the original papers. Quantity Symbol, equation Value Reference, footnote speed of light c 299 792 458 m s−1 exact[4] −11 3 −1 −2 Newtonian gravitational constant GN 6.674 3(7) × 10 m kg s [1] 19 2 Planck mass c/GN 1.220 89(6) × 10 GeV/c [1] −8 =2.176 44(11) × 10 kg 3 −35 Planck length GN /c 1.616 25(8) × 10 m[1] −2 2 standard gravitational acceleration gN 9.806 65 m s ≈ π exact[1] jansky (flux density) Jy 10−26 Wm−2 Hz−1 definition tropical year (equinox to equinox) (2011) yr 31 556 925.2s≈ π × 107 s[5] sidereal year (fixed star to fixed star) (2011) 31 558 149.8s≈ π × 107 s[5] mean sidereal day (2011) (time between vernal equinox transits) 23h 56m 04.s090 53 [5] astronomical unit au, A 149 597 870 700(3) m [6] parsec (1 au/1 arc sec) pc 3.085 677 6 × 1016 m = 3.262 ...ly [7] light year (deprecated unit) ly 0.306 6 .. -
Lecture 3 - Minimum Mass Model of Solar Nebula
Lecture 3 - Minimum mass model of solar nebula o Topics to be covered: o Composition and condensation o Surface density profile o Minimum mass of solar nebula PY4A01 Solar System Science Minimum Mass Solar Nebula (MMSN) o MMSN is not a nebula, but a protoplanetary disc. Protoplanetary disk Nebula o Gives minimum mass of solid material to build the 8 planets. PY4A01 Solar System Science Minimum mass of the solar nebula o Can make approximation of minimum amount of solar nebula material that must have been present to form planets. Know: 1. Current masses, composition, location and radii of the planets. 2. Cosmic elemental abundances. 3. Condensation temperatures of material. o Given % of material that condenses, can calculate minimum mass of original nebula from which the planets formed. • Figure from Page 115 of “Physics & Chemistry of the Solar System” by Lewis o Steps 1-8: metals & rock, steps 9-13: ices PY4A01 Solar System Science Nebula composition o Assume solar/cosmic abundances: Representative Main nebular Fraction of elements Low-T material nebular mass H, He Gas 98.4 % H2, He C, N, O Volatiles (ices) 1.2 % H2O, CH4, NH3 Si, Mg, Fe Refractories 0.3 % (metals, silicates) PY4A01 Solar System Science Minimum mass for terrestrial planets o Mercury:~5.43 g cm-3 => complete condensation of Fe (~0.285% Mnebula). 0.285% Mnebula = 100 % Mmercury => Mnebula = (100/ 0.285) Mmercury = 350 Mmercury o Venus: ~5.24 g cm-3 => condensation from Fe and silicates (~0.37% Mnebula). =>(100% / 0.37% ) Mvenus = 270 Mvenus o Earth/Mars: 0.43% of material condensed at cooler temperatures. -
Hertzsprung-Russell Diagram
Hertzsprung-Russell Diagram Astronomers have made surveys of the temperatures and luminosities of stars and plot the result on H-R (or Temperature-Luminosity) diagrams. Many stars fall on a diagonal line running from the upper left (hot and luminous) to the lower right (cool and faint). The Sun is one of these stars. But some fall in the upper right (cool and luminous) and some fall toward the bottom of the diagram (faint). What can we say about the stars in the upper right? What can we say about the stars toward the bottom? If all stars had the same size, what pattern would they make on the diagram? Masses of Stars The gravitational force of the Sun keeps the planets in orbit around it. The force of the Sun’s gravity is proportional to the mass of the Sun, and so the speeds of the planets as they orbit the Sun depend on the mass of the Sun. Newton’s generalization of Kepler’s 3rd law says: P2 = a3 / M where P is the time to orbit, measured in years, a is the size of the orbit, measured in AU, and M is the sum of the two masses, measured in solar masses. Masses of stars It is difficult to see planets orbiting other stars, but we can see stars orbiting other stars. By measuring the periods and sizes of the orbits we can calculate the masses of the stars. If P2 = a3 / M, M = a3 / P2 This mass in the formula is actually the sum of the masses of the two stars. -
PSR J2322− 2650–A Low-Luminosity Millisecond Pulsar with a Planetary
MNRAS 000,1{10 (2017) Preprint 14 December 2017 Compiled using MNRAS LATEX style file v3.0 PSR J2322{2650 { A low-luminosity millisecond pulsar with a planetary-mass companion R. Spiewak,1? M. Bailes,1;2 E. D. Barr,3 N. D. R. Bhat,4 M. Burgay,5 A. D. Cameron,3 D. J. Champion,3 C. M. L. Flynn,1 A. Jameson,1;6 S. Johnston,7 M. J. Keith,8 M. Kramer,3;8 S. R. Kulkarni,9 L. Levin,8 A. G. Lyne,8 V. Morello,8 C. Ng,10 A. Possenti,5 V. Ravi,9 B. W. Stappers,8 W. van Straten,11 C. Tiburzi3;12 1Centre for Astrophysics and Supercomputing, Swinburne University of Technology, PO Box 218, Hawthorn, VIC 3122, Australia 2ARC Centre of Excellence for Gravitational Wave Discovery (OzGrav), Mail H29, Swinburne University of Technology, PO Box 218, Hawthorn, VIC 3122, Australia 3Max-Planck-Institut fur¨ Radioastronomie, Auf dem Hugel¨ 69, D-53121 Bonn, Germany 4International Centre for Radio Astronomy Research, Curtin University, Bentley, WA 6102, Australia 5INAF-Osservatorio Astronomico di Cagliari, via della Scienza 5, I-09047 Selargius, Italy 6ARC Centre of Excellence for All-Sky Astronomy (CAASTRO), Mail H30, Swinburne University of Technology, PO Box 218, Hawthorn, VIC 3122, Australia 7CSIRO Astronomy and Space Science, Australia Telescope National Facility, PO Box 76, Epping, NSW 1710, Australia 8Jodrell Bank Centre for Astrophysics, University of Manchester, Alan Turing Building, Oxford Road, Manchester M13 9PL, UK 9Cahill Center for Astronomy and Astrophysics, MC 249-17, California Institute of Technology, Pasadena, CA 91125, USA 10Department of Physics and Astronomy, University of British Columbia, 6224 Agriculture Road, Vancouver, BC V6T 1Z1, Canada 11Institute for Radio Astronomy & Space Research, Auckland University of Technology, Private Bag 92006, Auckland 1142, New Zealand 12Fakult¨at fur¨ Physik, Universit¨at Bielefeld, Postfach 100131, D-33501 Bielefeld, Germany Accepted XXX. -
Arxiv:1901.06939V2 [Astro-Ph.HE] 25 Jan 2019 a Single Object, Possibly Resembling a Thorne-Zytkow Star
High-Mass X-ray Binaries Proceedings IAU Symposium No. 346, 2019 c 2019 International Astronomical Union L.M. Oskinova, E. Bozzo, T. Bulik, D. Gies, eds. DOI: 00.0000/X000000000000000X High-Mass X-ray Binaries: progenitors of double compact objects Edward P.J. van den Heuvel Anton Pannekoek Institute of Astronomy, University of Amsterdam, Postbus 92429, NL-1090GE, Amsterdam, the Netherlands email: [email protected] Abstract. A summary is given of the present state of our knowledge of High-Mass X-ray Bina- ries (HMXBs), their formation and expected future evolution. Among the HMXB-systems that contain neutron stars, only those that have orbital periods upwards of one year will survive the Common-Envelope (CE) evolution that follows the HMXB phase. These systems may produce close double neutron stars with eccentric orbits. The HMXBs that contain black holes do not necessarily evolve into a CE phase. Systems with relatively short orbital periods will evolve by stable Roche-lobe overflow to short-period Wolf-Rayet (WR) X-ray binaries containing a black hole. Two other ways for the formation of WR X-ray binaries with black holes are identified: CE-evolution of wide HMXBs and homogeneous evolution of very close systems. In all three cases, the final product of the WR X-ray binary will be a double black hole or a black hole neutron star binary. Keywords. Common Envelope Evolution, neutron star, black hole, double neutron star, double black hole, Wolf-Rayet X-ray Binary, formation, evolution 1. Introduction My emphasis in this review is on evolution: on what we think to know about how High Mass X-ray Binaries (HMXBs) were formed and how they may evolve further to form binaries consisting of two compact objects: double neutron stars, double black holes and neutron star-black hole binaries. -
ASTRONOMY 220C ADVANCED STAGES of STELLAR EVOLUTION and NUCLEOSYNTHESIS Spring, 2015
ASTRONOMY 220C ADVANCED STAGES OF STELLAR EVOLUTION AND NUCLEOSYNTHESIS Spring, 2015 http://www.ucolick.org/~woosley This is a one quarter course dealing chiefly with: a) Nuclear astrophysics and the relevant nuclear physics b) The evolution of massive stars - especially their advanced stages c) Nucleosynthesis – the origin of each isotope in nature d) Supernovae of all types e) First stars, ultraluminous supernovae, subluminous supernovae f) Stellar mass high energy transients - gamma-ray bursts, novae, and x-ray bursts. Our study of supernovae will be extensive and will cover not only the mechanisms currently thought responsible for their explosion, but also their nucleosynthesis, mixing, spectra, compact remnants and light curves, the latter having implications for cosmology. The student is expected to be familiar with the material presented in Ay 220A, a required course in the UCSC graduate program, and thus to already know the essentials of stellar evolution, as well as basic quantum mechanics and statistical mechanics. The course material is extracted from a variety of sources, much of it the results of local research. It is not contained, in total, in any one or several books. The powerpoint slides are on the web, but you will need to come to class. A useful textbook, especially for material early in the course, is Clayton’s, Principles of Stellar Evolution and Nucleosynthesis. Also of some use are Arnett’s Supernovae and Nucleosynthesis (Princeton) and Kippenhahn and Weigert’s Stellar Evolution and Nucleosynthesis (Springer Verlag). Course performance will be based upon four graded homework sets and an in-class final examination. The anticipated class material is given, in outline form, in the following few slides, but you can expect some alterations as we go along. -
How Stars Work: • Basic Principles of Stellar Structure • Energy Production • the H-R Diagram
Ay 122 - Fall 2004 - Lecture 7 How Stars Work: • Basic Principles of Stellar Structure • Energy Production • The H-R Diagram (Many slides today c/o P. Armitage) The Basic Principles: • Hydrostatic equilibrium: thermal pressure vs. gravity – Basics of stellar structure • Energy conservation: dEprod / dt = L – Possible energy sources and characteristic timescales – Thermonuclear reactions • Energy transfer: from core to surface – Radiative or convective – The role of opacity The H-R Diagram: a basic framework for stellar physics and evolution – The Main Sequence and other branches – Scaling laws for stars Hydrostatic Equilibrium: Stars as Self-Regulating Systems • Energy is generated in the star's hot core, then carried outward to the cooler surface. • Inside a star, the inward force of gravity is balanced by the outward force of pressure. • The star is stabilized (i.e., nuclear reactions are kept under control) by a pressure-temperature thermostat. Self-Regulation in Stars Suppose the fusion rate increases slightly. Then, • Temperature increases. (2) Pressure increases. (3) Core expands. (4) Density and temperature decrease. (5) Fusion rate decreases. So there's a feedback mechanism which prevents the fusion rate from skyrocketing upward. We can reverse this argument as well … Now suppose that there was no source of energy in stars (e.g., no nuclear reactions) Core Collapse in a Self-Gravitating System • Suppose that there was no energy generation in the core. The pressure would still be high, so the core would be hotter than the envelope. • Energy would escape (via radiation, convection…) and so the core would shrink a bit under the gravity • That would make it even hotter, and then even more energy would escape; and so on, in a feedback loop Ë Core collapse! Unless an energy source is present to compensate for the escaping energy. -
Neutron Star Planets: Atmospheric Processes and Irradiation A
A&A 608, A147 (2017) Astronomy DOI: 10.1051/0004-6361/201731102 & c ESO 2017 Astrophysics Neutron star planets: Atmospheric processes and irradiation A. Patruno1; 2 and M. Kama3; 1 1 Leiden Observatory, Leiden University, Neils Bohrweg 2, 2333 CA Leiden, The Netherlands e-mail: [email protected] 2 ASTRON, the Netherlands Institute for Radio Astronomy, Postbus 2, 7900 AA Dwingeloo, The Netherlands 3 Institute of Astronomy, University of Cambridge, Madingley Road, Cambridge CB3 0HA, UK Received 4 May 2017 / Accepted 14 August 2017 ABSTRACT Of the roughly 3000 neutron stars known, only a handful have sub-stellar companions. The most famous of these are the low-mass planets around the millisecond pulsar B1257+12. New evidence indicates that observational biases could still hide a wide variety of planetary systems around most neutron stars. We consider the environment and physical processes relevant to neutron star planets, in particular the effect of X-ray irradiation and the relativistic pulsar wind on the planetary atmosphere. We discuss the survival time of planet atmospheres and the planetary surface conditions around different classes of neutron stars, and define a neutron star habitable zone based on the presence of liquid water and retention of an atmosphere. Depending on as-yet poorly constrained aspects of the pulsar wind, both Super-Earths around B1257+12 could lie within its habitable zone. Key words. astrobiology – planets and satellites: atmospheres – stars: neutron – pulsars: individual: PSR B1257+12 1. Introduction been found to host sub-stellar companions. The “diamond- planet” system PSR J1719–1438 is a millisecond pulsar sur- Neutron stars are created in supernova explosions and begin their rounded by a Jupiter-mass companion thought to have formed lives surrounded by a fallback disk with a mass of order 0:1 to via ablation of its donor star (Bailes et al. -
Neutron Star
Phys 321: Lecture 8 Stellar Remnants Prof. Bin Chen, Tiernan Hall 101, [email protected] Evolution of a low-mass star Planetary Nebula Main SequenceEvolution and Post-Main-Sequence track of an 1 Stellar solar Evolution-mass star Post-AGB PN formation Superwind First He shell flash White dwarf TP-AGB Second dredge-up He core flash ) Pre-white dwarf L / L E-AGB ( 10 He core exhausted Log RGB Ring Nebula (M57) He core burning First Red: Nitrogen, Green: Oxygen, Blue: Helium dredge-up H shell burning SGB Core contraction H core exhausted ZAMS To white dwarf phase 1 M Log (T ) 10 e Sirius B FIGURE 4 A schematic diagram of the evolution of a low-mass star of 1 M from the zero-age main sequence to the formation of a white dwarf star. The dotted ph⊙ase of evolution represents rapid evolution following the helium core flash. The various phases of evolution are labeled as follows: Zero-Age-Main-Sequence (ZAMS), Sub-Giant Branch (SGB), Red Giant Branch (RGB), Early Asymptotic Giant Branch (E-AGB), Thermal Pulse Asymptotic Giant Branch (TP-AGB), Post- Asymptotic Giant Branch (Post-AGB), Planetary Nebula formation (PN formation), and Pre-white dwarf phase leading to white dwarf phase. and becomes nearly isothermal. At points 4 in Fig. 1, the Schönberg–Chandrasekhar limit is reached and the core begins to contract rapidly, causing the evolution to proceed on the much faster Kelvin–Helmholtz timescale. The gravitational energy released by the rapidly contracting core again causes the envelope of the star to expand and the effec- tive temperature cools, resulting in redward evolution on the H–R diagram. -
GLAST Science Glossary (PDF)
GLAST SCIENCE GLOSSARY Source: http://glast.sonoma.edu/science/gru/glossary.html Accretion — The process whereby a compact object such as a black hole or neutron star captures matter from a normal star or diffuse cloud. Active galactic nuclei (AGN) — The central region of some galaxies that appears as an extremely luminous point-like source of radiation. They are powered by supermassive black holes accreting nearby matter. Annihilation — The process whereby a particle and its antimatter counterpart interact, converting their mass into energy according to Einstein’s famous formula E = mc2. For example, the annihilation of an electron and positron results in the emission of two gamma-ray photons, each with an energy of 511 keV. Anticoincidence Detector — A system on a gamma-ray observatory that triggers when it detects an incoming charged particle (cosmic ray) so that the telescope will not mistake it for a gamma ray. Antimatter — A form of matter identical to atomic matter, but with the opposite electric charge. Arcminute — One-sixtieth of a degree on the sky. Like latitude and longitude on Earth's surface, we measure positions on the sky in angles. A semicircle that extends up across the sky from the eastern horizon to the western horizon is 180 degrees. One degree, therefore, is not a very big angle. An arcminute is an even smaller angle, 1/60 as large as a degree. The Moon and Sun are each about half a degree across, or about 30 arcminutes. If you take a sharp pencil and hold it at arm's length, then the point of that pencil as seen from your eye is about 3 arcminutes across. -
Astronomy 113 Laboratory Manual
UNIVERSITY OF WISCONSIN - MADISON Department of Astronomy Astronomy 113 Laboratory Manual Fall 2011 Professor: Snezana Stanimirovic 4514 Sterling Hall [email protected] TA: Natalie Gosnell 6283B Chamberlin Hall [email protected] 1 2 Contents Introduction 1 Celestial Rhythms: An Introduction to the Sky 2 The Moons of Jupiter 3 Telescopes 4 The Distances to the Stars 5 The Sun 6 Spectral Classification 7 The Universe circa 1900 8 The Expansion of the Universe 3 ASTRONOMY 113 Laboratory Introduction Astronomy 113 is a hands-on tour of the visible universe through computer simulated and experimental exploration. During the 14 lab sessions, we will encounter objects located in our own solar system, stars filling the Milky Way, and objects located much further away in the far reaches of space. Astronomy is an observational science, as opposed to most of the rest of physics, which is experimental in nature. Astronomers cannot create a star in the lab and study it, walk around it, change it, or explode it. Astronomers can only observe the sky as it is, and from their observations deduce models of the universe and its contents. They cannot ever repeat the same experiment twice with exactly the same parameters and conditions. Remember this as the universe is laid out before you in Astronomy 113 – the story always begins with only points of light in the sky. From this perspective, our understanding of the universe is truly one of the greatest intellectual challenges and achievements of mankind. The exploration of the universe is also a lot of fun, an experience that is largely missed sitting in a lecture hall or doing homework.