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دسته بندی: نظریه نسبیت و گرانش ویرایش: Illustrated نویسندگان: Michele Maggiore سری: ISBN (شابک) : 0198570899, 9780198570899 ناشر: Oxford University Press سال نشر: 2018 تعداد صفحات: 835 زبان: English فرمت فایل : PDF (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود) حجم فایل: 10 مگابایت
در صورت تبدیل فایل کتاب Gravitational Waves: Volume 2: Astrophysics and Cosmology به فرمت های PDF، EPUB، AZW3، MOBI و یا DJVU می توانید به پشتیبان اطلاع دهید تا فایل مورد نظر را تبدیل نمایند.
توجه داشته باشید کتاب امواج گرانشی: جلد 2: اخترفیزیک و کیهان شناسی نسخه زبان اصلی می باشد و کتاب ترجمه شده به فارسی نمی باشد. وبسایت اینترنشنال لایبرری ارائه دهنده کتاب های زبان اصلی می باشد و هیچ گونه کتاب ترجمه شده یا نوشته شده به فارسی را ارائه نمی دهد.
کتاب دو جلدی امواج گرانشی گزارش جامع و مفصلی از فیزیک امواج گرانشی ارائه می دهد. در حالی که جلد 1 به تئوری و آزمایش ها اختصاص دارد، جلد 2 آنچه را که می توان از امواج گرانشی در اخترفیزیک و کیهان شناسی آموخت، بحث می کند. نظامبندی بخش بزرگی از تحولات نظری که در دهههای گذشته رخ داده است. جلد دوم همچنین شامل بحث مفصلی از اولین تشخیص مستقیم امواج گرانشی است. در سبک معمول نویسنده، نتایج نظری عموماً از نو استخراج میشوند. شفاف سازی یا ساده سازی مشتقات موجود در صورت امکان، و ارائه تصویری منسجم و منسجم از این زمینه. جلد اول امواج گرانشی که در سال 2007 منتشر شد، خود را به عنوان مرجع استاندارد در این زمینه تثبیت کرده است. جامعه علمی مشتاقانه منتظر این جلد دوم بوده است. تشخیص مستقیم امواج گرانشی اخیر موضوعات این کتاب را به موقع می کند.
The two-volume book Gravitational Waves provides a comprehensive and detailed account of the physics of gravitational waves. While Volume 1 is devoted to the theory and experiments, Volume 2 discusses what can be learned from gravitational waves in astrophysics and in cosmology, by systematizing a large body of theoretical developments that have taken place over the last decades. The second volume also includes a detailed discussion of the first direct detections of gravitational waves. In the author's typical style, the theoretical results are generally derived afresh, clarifying or streamlining the existing derivations whenever possible, and providing a coherent and consistent picture of the field. The first volume of Gravitational Waves , which appeared in 2007, has established itself as the standard reference in the field. The scientific community has eagerly awaited this second volume. The recent direct detection of gravitational waves makes the topics in this book particularly timely.
Contents Preface to Volume 2 Part III: Astrophysical sources of gravitational waves 10 Stellar collapse 10.1 Historical Supernovae 10.2 Properties of Supernovae 10.2.1 SN classification 10.2.2 Luminosities 10.2.3 Rates 10.3 The dynamics of core collapse 10.3.1 Pre-SN evolution 10.3.2 Core collapse and neutrino-driven delayed shock 10.3.3 The remnant of the collapse 10.4 GW production by self-gravitating fluids 10.4.1 Energy–momentum tensor of a perfect fluid 10.4.2 GW production from gravitating Newtonian fluids 10.4.3 Quadrupole radiation from axisymmetric sources 10.5 GWs from stellar collapse 10.5.1 GWs from collapse and bounce of rotating cores 10.5.2 GWs from bar-mode instabilities 10.5.3 GWs from post-bounce convective instabilities 10.5.4 GWs from anisotropic neutrino emission 10.5.5 GWs from magneto-rotational core collapse 10.5.6 GWs from fragmentation during collapse 10.6 Complements: luminosity, color and metallicity of stars Further reading 11 Neutron stars 11.1 Observations of neutron stars 11.1.1 The discovery of pulsars 11.1.2 Pulsar spindown and the P − P˙ plane 11.1.3 Millisecond pulsars 11.1.4 Pulsar demography 11.1.5 SGRs and magnetars 11.2 GW emission from neutron stars 11.2.1 NS normal modes 11.2.2 The CFS instability 11.2.3 GWs from post-merger NS remnants 11.2.4 GWs from deformed rotating NS Further reading 12 Black-hole perturbation theory 12.1 Scalar perturbations 12.2 Gravitational perturbations 12.2.1 Zerilli tensor harmonics 12.2.2 The Regge–Wheeler gauge 12.2.3 Axial perturbations: Regge–Wheeler equation 12.2.4 Polar perturbations: Zerilli equation 12.2.5 Boundary conditions 12.2.6 The radiation field in the far zone 12.2.7 Summary 12.3 Black-hole quasi-normal modes 12.3.1 General discussion 12.3.2 QNMs from Laplace transform 12.3.3 Power-law tails 12.3.4 Frequency spectrum of QNMs 12.3.5 The physical interpretation of the QNM spectrum 12.4 Radial infall into a black hole 12.4.1 The source term 12.4.2 Numerical integration of the Zerilli equation 12.4.3 Waveform and energy spectrum 12.5 Perturbations of rotating black holes 12.5.1 The Kerr metric 12.5.2 Null tetrads and the Newman–Penrose formalism 12.5.3 Teukolsky equation and QNMs of rotating BHs 12.6 Solved problems 12.1 Derivation of the Zerilli equation 12.2 The source term for radial infall Further reading 13 Properties of dynamical space-times 13.1 The 3+1 decomposition of space-time 13.2 Boundary terms in the gravitational action 13.3 Hamiltonian formulation of GR 13.4 Conserved quantities for isolated systems 13.5 GWs and Newman–Penrose scalar Further reading 14 GWs from compact binaries. Theory 14.1 Non-perturbative resummations. A simple example 14.2 Effective one-body action 14.2.1 Equivalence to a one-body problem 14.2.2 Conservative dynamics 14.2.3 Inclusion of radiation reaction 14.2.4 The EOB waveform 14.2.5 Spinning binaries 14.3 Numerical relativity 14.3.1 Numerical integration of Einstein equations 14.3.2 Equal-mass non-spinning BH binaries 14.3.3 Unequal-mass non-spinning BH binaries 14.3.4 Final BH recoil 14.3.5 Spinning BHs and superkicks 14.3.6 Astrophysical consequences of BH recoil 14.4 GWs from NS–NS binaries 14.4.1 Inspiral phase and tidal effects 14.4.2 Merger phase and numerical relativity Further reading 15 GWs from compact binaries. Observations 15.1 GW150914. The first direct detection 15.1.1 Evaluation of the statistical significance 15.1.2 Properties of GW150914 15.2 Further BH–BH detections 15.2.1 GW151226 15.2.2 GW170104 15.2.3 GW170608 15.2.4 GW170814: the first three-detector observation 15.2.5 The population of BH–BH binaries 15.3 GW170817: the first NS–NS binary 15.3.1 GW observation 15.3.2 The prompt γ-ray burst 15.3.3 The electromagnetic counterpart 15.3.4 Kilonovae and r-process nucleosynthesis 15.3.5 The cocoon scenario 15.4 Tests of fundamental physics 15.4.1 BH quasi-normal modes 15.4.2 Tests of post-Newtonian gravity 15.4.3 Propagation and degrees of freedom of GWs Further reading 16 Supermassive black holes 16.1 The central supermassive black hole in our Galaxy 16.2 Supermassive black-hole binaries 16.2.1 Formation and evolution of SMBH binaries 16.2.2 SMBH binaries at LISA 16.3 Extreme mass ratio inspirals 16.3.1 Formation mechanisms 16.3.2 EMRIs at LISA 16.3.3 Waveforms and the self-force approach 16.4 Stochastic GWs from SMBH binaries 16.4.1 Regime dominated by GW back-reaction 16.4.2 Regime dominated by three-body interactions 16.4.3 High-frequency regime and source discreteness 16.4.4 Estimates of the SMBH merger rate 16.4.5 Effect of the eccentricity Further reading Part IV: Cosmology and gravitational waves 17 Basics of FRW cosmology 17.1 The FRW metric 17.1.1 Comoving and physical coordinates 17.1.2 Comoving and physical momenta 17.2 Cosmological background equations for a single fluid 17.3 Multi-component fluids 17.4 RD–MD equilibrium, recombination and decoupling 17.5 Effective number of relativistic species 17.6 Conformal time and particle horizon 17.6.1 Radiation dominance 17.6.2 Matter dominance 17.6.3 Analytic formulas in RD+MD 17.6.4 Λ dominance 17.6.5 Conformal time at significant epochs 17.6.6 Comoving distance, angular diameter distance and luminosity distance 17.7 Newtonian cosmology inside the horizon 17.7.1 Newtonian dynamics in expanding backgrounds 17.7.2 Newtonian fluid dynamics in an expanding Universe Further reading 18 Helicity decomposition of metric perturbations 18.1 Perturbations around flat space 18.1.1 Helicity decomposition 18.1.2 Radiative and non-radiative degrees of freedom 18.2 Gauge invariance and helicity decomposition in FRW 18.2.1 Linearized diffeomorphisms and gauge invariance in a curved background 18.2.2 Bardeen variables 18.3 Perturbed energy–momentum tensor 18.3.1 General decomposition of Tµ 18.3.2 Perturbations of perfect fluids 18.3.3 Linearized energy–momentum conservation 18.3.4 Gauge-invariant combinations Further reading 19 Evolution of cosmological perturbations 19.1 Evolution equations in the scalar sector 19.2 Initial conditions 19.2.1 Adiabatic and isocurvature perturbations 19.2.2 The variables ζ and R 19.3 Solutions of the equations for scalar perturbations 19.3.1 Numerical integration 19.3.2 Analytic solutions in RD 19.3.3 Analytic solutions in MD 19.3.4 Analytic solutions during dark-energy dominance 19.4 Power spectra for scalar perturbations 19.4.1 Definitions and conventions 19.4.2 The primordial power spectrum 19.4.3 Transfer function and growth rate 19.4.4 The linearly processed power spectrum 19.5 Tensor perturbations 19.5.1 Cosmological evolution 19.5.2 Transfer function for tensor modes 19.5.3 GW damping from neutrino free-streaming 19.5.4 The tensor power spectrum, Ωgw(f ) and hc(f ) 19.6 Standard sirens, dark energy and modified gravity 19.6.1 Testing cosmological models against observations 19.6.2 Cosmology with standard sirens 19.6.3 Tensor perturbations in modified gravity 19.6.4 An explicit example: non-local gravity Further reading 20 The imprint of GWs on the CMB 20.1 The CMB multipoles 20.2 Null geodesics 20.3 Temperature anisotropies at large angles 20.3.1 Photon geodesics in a perturbed FRW metric 20.3.2 Sachs–Wolfe, ISW and Doppler contributions 20.3.3 Expression of the Cl in terms of the Θl(k) 20.3.4 Scalar contribution to the Cl 20.3.5 Tensor contribution to the Cl 20.3.6 Finite thickness of the LSS 20.3.7 The Boltzmann equation for photons 20.4 CMB polarization 20.4.1 Stokes parameters 20.4.2 Polarization maps. E and B modes 20.4.3 Polarization and tensor spherical harmonics 20.4.4 Generation of CMB polarization 20.4.5 Experimental situation Further reading 21 Inflation and primordial perturbations 21.1 Inflationary cosmology 21.1.1 The flatness problem 21.1.2 The horizon problem 21.1.3 Single-field slow-roll inflation 21.1.4 Large-field and small-field inflation 21.1.5 Starobinsky model 21.2 Quantum fields in curved space 21.2.1 Field quantization in curved space 21.2.2 Quantum fields in a FRW background 21.2.3 Vacuum fluctuations in de Sitter inflation 21.3 Primordial perturbations in single-field slow-roll inflation 21.3.1 Mukhanov–Sasaki equation 21.3.2 Scalar perturbations to lowest order in slowroll 21.3.3 Scalar perturbations to first order. Spectral tilt 21.3.4 Tensor perturbations 21.3.5 Predictions from a sample of inflationary models 21.3.6 The relic inflationary GW background today 21.3.7 A full quantum computation of Ωgw(f ) Further reading 22 Stochastic backgrounds of cosmological origin 22.1 Characteristic frequency of relic GWs 22.2 GW production by classical fields 22.2.1 General formalism 22.2.2 GW generation by a stochastic scalar field 22.3 GWs from preheating after inflation 22.3.1 Parametric resonance in single-field inflation 22.3.2 Tachyonic preheating in hybrid inflation 22.4 GWs from first-order phase transitions 22.4.1 Crossovers and phase transitions 22.4.2 First-order phase transitions in cosmology 22.4.3 Thermal tunneling theory 22.4.4 Bubble dynamics and GW production 22.5 Cosmic strings 22.5.1 Global and local strings 22.5.2 Effective description and Nambu–Goto action 22.5.3 String dynamics. Cusps and kinks 22.5.4 Gravitational radiation from cosmic strings 22.6 Alternatives to inflation 22.7 Bounds on primordial GW backgrounds 22.7.1 The nucleosynthesis bound 22.7.2 Bounds on extra radiation from the CMB 22.7.3 Bounds from the CMB at large angles 22.7.4 Limits on stochastic backgrounds from interfer- ometers Further reading 23 Stochastic backgrounds and pulsar timing arrays 23.1 GW effect on the timing of a single pulsar 23.2 Response to a continuous signal 23.3 Response to a stochastic GW background 23.4 Extracting the GW signal from noise 23.5 Searches for stochastic backgrounds with PTAs Further reading Bibliography Index