13 research outputs found
Massive stars: Input physics and stellar models
We present a general overview of the structure and evolution of massive stars of masses ≥12 M ⊙ during their pre-supernova stages. We think it is worth reviewing this topic owing to the crucial role of massive stars in astrophysics, especially in the evolution of galaxies and the universe. We have performed several test computations with the aim to analyze and discuss many physical uncertainties still encountered in massive-star evolution. In particular, we explore the effects of mass loss, convection, rotation, 12C(α,γ)16O reaction and initial metallicity. We also compare and analyze the similarities and differences among various works and ours. Finally, we present useful comments on the nucleosynthesis from massive stars concerning the s-process and the yields for 26Al and 60Fe. © 2009 Springer Science+Business Media B.V.ALEXANDER DR, 1994, ASTROPHYS J, V437, P879, DOI 10.1086-175039; Angulo C, 1999, NUCL PHYS A, V656, P3, DOI 10.1016-S0375-9474(99)00030-5; BARAFFE I, 1991, ASTRON ASTROPHYS, V245, P548; Bruggen M, 2001, MON NOT R ASTRON SOC, V320, P73, DOI 10.1046-j.1365-8711.2001.03951.x; Buchmann L, 1996, ASTROPHYS J, V468, pL127, DOI 10.1086-310240; CAUGHLAN GR, 1985, ATOM DATA NUCL DATA, V32, P197, DOI 10.1016-0092-640X(85)90006-3; CHANDRASEKHAR S, 1954, PROC R SOC LON SER-A, V225, P173, DOI 10.1098-rspa.1954.0195; Chieffi A, 1998, ASTROPHYS J, V502, P737, DOI 10.1086-305921; CHIOSI C, 1986, ANNU REV ASTRON ASTR, V24, P329, DOI 10.1146-annurev.astro.24.1.329; CLAYTON DD, 1982, COSMIC RADIOACTIVITY, P401; Daeppen W., 1988, ASTROPHYS J, V332, P261, DOI DOI 10.1086-166650; DEJAGER C, 1988, ASTRON ASTROPHYS SUP, V72, P259; DENG L, 2007, ARXIV E PRINTS, V707; El Eid MF, 2004, ASTROPHYS J, V611, P452, DOI 10.1086-422162; ENDAL AS, 1978, ASTROPHYS J, V220, P279, DOI 10.1086-155904; Freytag B, 1996, ASTRON ASTROPHYS, V313, P497; FULLER GM, 1982, ASTROPHYS J SUPPL S, V48, P279, DOI 10.1086-190779; GROSSMAN SA, 1993, ASTROPHYS J SUPPL S, V89, P361, DOI 10.1086-191853; GROSSMAN SA, 1993, ASTROPHYS J, V407, P284, DOI 10.1086-172513; HANSEN CJ, 1994, SCIENCE, V265, P1902; Harris MJ, 2005, ASTRON ASTROPHYS, V433, pL49, DOI 10.1051-0004-6361:200500093; Heger A, 2000, NEW ASTRON REV, V44, P297, DOI 10.1016-S1387-6473(00)00043-9; Heger A, 2000, ASTROPHYS J, V528, P368, DOI 10.1086-308158; Herwig F, 2000, ASTRON ASTROPHYS, V360, P952; Herwig F, 1997, ASTRON ASTROPHYS, V324, pL81; Hirschi R, 2005, ASTRON ASTROPHYS, V443, P581, DOI 10.1051-0004-6361:20053329; Hirschi R, 2004, ASTRON ASTROPHYS, V425, P649, DOI 10.1051-0004-6361:20041095; Hix WR, 1996, ASTROPHYS J, V460, P869, DOI 10.1086-177016; HUMMER DG, 1988, ASTROPHYS J, V331, P794, DOI 10.1086-166600; Iglesias CA, 1996, ASTROPHYS J, V464, P943, DOI 10.1086-177381; Itoh N, 1996, ASTROPHYS J SUPPL S, V102, P411, DOI 10.1086-192264; KATO S, 1966, PUBL ASTRON SOC JPN, V18, P374; Kippenhahn R., 1990, STELLAR STRUCTURE EV; KUDRITZKI RP, 1987, ASTRON ASTROPHYS, V173, P293; Kunz R, 2002, ASTROPHYS J, V567, P643, DOI 10.1086-338384; Langanke K, 2003, REV MOD PHYS, V75, P819, DOI 10.1103-RevModPhys.75.819; LANGER N, 1983, ASTRON ASTROPHYS, V126, P207; LANGER N, 1985, ASTRON ASTROPHYS, V145, P179; LEITHERER C, 1992, ASTROPHYS J, V401, P596, DOI 10.1086-172089; Limongi M, 2000, ASTROPHYS J SUPPL S, V129, P625, DOI 10.1086-313424; Limongi M, 2006, ASTROPHYS J, V647, P483, DOI 10.1086-505164; MAEDER A, 1995, ASTRON ASTROPHYS, V299, P84; Maeder A, 1998, ASTRON ASTROPHYS, V334, P1000; Maeder A, 2000, ANNU REV ASTRON ASTR, V38, P143, DOI 10.1146-annurev.astro.38.1.143; MAEDER A, 1994, ANNU REV ASTRON ASTR, V32, P227; MEAKIN CA, 2006, ARXIV ASTROPHYSICS E; MEYER BS, 1994, ANNU REV ASTRON ASTR, V32, P153; MEYER BS, 2004, LUN PLAN I C, P1908; Meyner G, 2006, ASTRON ASTROPHYS, V447, P623, DOI 10.1051-0004-6361:20053070; Meynet G, 2000, ASTRON ASTROPHYS, V361, P101; MIHALAS D, 1988, ASTROPHYS J, V331, P815, DOI 10.1086-166601; NIEUWENHUIJZEN H, 1990, ASTRON ASTROPHYS, V231, P134; PAMYATNYKH AA, 1994, P IAU S, V162, P70; RAITERI CM, 1993, ASTROPHYS J, V419, P207, DOI 10.1086-173476; Rauscher T, 2000, ATOM DATA NUCL DATA, V75, P1, DOI 10.1006-adnd.2000.0834; Rauscher T, 2002, ASTROPHYS J, V576, P323, DOI 10.1086-341728; ROGERS FJ, 1992, ASTROPHYS J SUPPL S, V79, P507, DOI 10.1086-191659; Rogers FJ, 2002, ASTROPHYS J, V576, P1064, DOI 10.1086-341894; ROGERS FJ, 1994, SCIENCE, V263, P50, DOI 10.1126-science.263.5143.50; Rogers FJ, 1998, SPACE SCI REV, V85, P61, DOI 10.1023-A:1005132518820; Rolfs Claus E., 1988, CAULDRONS COSMOS NUC; SCHALLER G, 1992, A AS, V269, P331; SEATON MJ, 1994, MON NOT R ASTRON SOC, V266, P805; SPRUIT HC, 1992, ASTRON ASTROPHYS, V253, P131; Stothers RB, 1996, ASTROPHYS J, V468, P842, DOI 10.1086-177740; Stothers RB, 2001, ASTROPHYS J, V560, P934, DOI 10.1086-322438; TAKAHASHI K, 1987, ATOM DATA NUCL DATA, V36, P375, DOI 10.1016-0092-640X(87)90010-6; The LS, 2007, ASTROPHYS J, V655, P1058, DOI 10.1086-509753; Thielemann FK, 1996, ASTROPHYS J, V460, P408, DOI 10.1086-176980; Timmes FX, 2000, ASTROPHYS J SUPPL S, V126, P501, DOI 10.1086-313304; Timmes FX, 1999, ASTROPHYS J SUPPL S, V125, P277, DOI 10.1086-313271; Tuli J.K, 1995, NUCL WALLET CARDS, P11973; Vanbeveren D, 1998, ASTRON ASTROPHYS REV, V9, P63, DOI 10.1007-s001590050015; Vink JS, 2001, ASTRON ASTROPHYS, V369, P574, DOI 10.1051-0004-6361:20010127; Vink JS, 2000, ASTRON ASTROPHYS, V362, P295; WOOSLEY SE, 1995, ASTROPHYS J SUPPL S, V101, P181, DOI 10.1086-192237; WOOSLEY SE, 1988, PHYS REP, V163, P79, DOI 10.1016-0370-1573(88)90037-3; Woosley SE, 2002, REV MOD PHYS, V74, P1015, DOI 10.1103-RevModPhys.74.101512111
The Use of a Self-Contained, Implantable Pacemaker in the Long-Term Management of Complete Heart Block
Structure and Asymmetry in Simulations of Supernova Explosions
abstract: There are many lines of evidence for anisotropy at all scales in the explosions of core collapse supernovae, e.g. visual inspection of the images of resolved supernova remnants, polarization measurements, velocity profiles, "natal kicks" of neutron stars, or spectroscopic observations of different regions of remnants. Theoretical stability considerations and detailed numerical simulations have shown that Rayleigh-Taylor (RT) instabilities arise in the star after the explosion, which leads to the early fragmentation of parts of the ejecta. The clumps thus created are of interest to a variety of topics, one of them being the formation environment of the solar system. There is a high probability that the solar system formed in the vicinity of a massive star that, shortly after its formation, exploded as a core collapse supernova. As argued in this thesis as well as other works, a core collapse supernova generally is a good candidate for chemically enriching the forming solar system with material. As forming proto--planetary systems in general have a high probability of being contaminated with supernova material, a method was developed for detecting tracer elements indicative supernova contamination in proto--planetary systems.The degree of the anisotropy of the supernova explosion can have dramatic effects on the mode of delivery of that material to the solar system, or proto--planetary systems in general. Thus it is of particular interest to be able to predict the structure of the supernova ejecta. Numerical simulations of the explosions of core collapse supernovae were done in 3 dimensions in order to study the formation of structure. It is found that RT instabilities result in clumps in the He- and C+O rich regions in the exploding star that are overdense by 1-2 orders of magnitude. These clumps are potential candidates for enriching the solar system with material. In the course of the further evolution of the supernova remnant, these RT clumps are likely to evolve into ejecta knots of the type observed in the Cassiopeia A supernova remnant.Dissertation/ThesisPh.D. Physics 201
Modeling Layered Accretion and the Magnetorotational Instability in Protoplanetary Disks
abstract: Understanding the temperature structure of protoplanetary disks (PPDs) is paramount to modeling disk evolution and future planet formation. PPDs around T Tauri stars have two primary heating sources, protostellar irradiation, which depends on the flaring of the disk, and accretional heating as viscous coupling between annuli dissipate energy. I have written a "1.5-D" radiative transfer code to calculate disk temperatures assuming hydrostatic and radiative equilibrium. The model solves for the temperature at all locations simultaneously using Rybicki's method, converges rapidly at high optical depth, and retains full frequency dependence. The likely cause of accretional heating in PPDs is the magnetorotational instability (MRI), which acts where gas ionization is sufficiently high for gas to couple to the magnetic field. This will occur in surface layers of the disk, leaving the interior portions of the disk inactive ("dead zone"). I calculate temperatures in PPDs undergoing such "layered accretion." Since the accretional heating is concentrated far from the midplane, temperatures in the disk's interior are lower than in PPDs modeled with vertically uniform accretion. The method is used to study for the first time disks evolving via the magnetorotational instability, which operates primarily in surface layers. I find that temperatures in layered accretion disks do not significantly differ from those of "passive disks," where no accretional heating exists. Emergent spectra are insensitive to active layer thickness, making it difficult to observationally identify disks undergoing layered vs. uniform accretion. I also calculate the ionization chemistry in PPDs, using an ionization network including multiple charge states of dust grains. Combined with a criterion for the onset of the MRI, I calculate where the MRI can be initiated and the extent of dead zones in PPDs. After accounting for feedback between temperature and active layer thickness, I find the surface density of the actively accreting layers falls rapidly with distance from the protostar, leading to a net outward flow of mass from ~0.1 to 3 AU. The clearing out of the innermost zones is possibly consistent with the observed behavior of recently discovered "transition disks."Dissertation/ThesisPh.D. Physics 201
The influence of initial conditions on turbulent mixing due to Richtmyer-Meshkov instability
This paper investigates the influence of different three-dimensional multi-mode
initial conditions on the rate of growth of a mixing layer initiated via a
Richtmyer-Meshkov instability through a series of well-controlled numerical
experiments. Results are presented for large-eddy simulation of narrowband and
broadband perturbations at grid resolutions up to 3 x 10(9) points using two
completely different numerical methods, and comparisons are made with theory and
experiment. It is shown that the mixing-layer growth is strongly dependent on
initial conditions, the narrowband case giving, a power-law exponent theta
approximate to 0.26 at low Atwood and theta approximate to 0.3 at high Atwood
numbers. The broadband case uses a perturbation power spectrum of the form P(k)
proportional to k(-2) with a proposed theoretical growth rate of theta = 2/3.
The numerical results confirm this; however, they highlight the necessity of a
very fine grid to capture an appropriately broad range of initial scales. In
addition, an analysis of the kinetic energy decay rates, fluctuating kinetic
energy spectra, plane-averaged volume fraction profiles and mixing parameters is
presented for each case
