(ed.). Gravitational waves (IOP, 2001)(422s).

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PART 1GRAVITATIONAL WAVES, SOURCESAND DETECTORSBernard F Schutz 1 and Franco Ricci 21 Max Planck Institute for <strong>Gravitational</strong> Physics (Albert EinsteinInstitute), Golm bei Potsdam, Germany and Department of Physicsand Astronomy, Cardiff University, Wales2 University ‘La Sapienza’, Rome, Italy
Page 1: GRAVITATIONAL WAVES
Page 4 and 5: c IOP Publishing Ltd 2001All righ
Page 6 and 7: viContents4 Astrophysics of gravita
Page 8 and 9: viiiContents11.3 Gravitational wave
Page 10 and 11: xContents16.5 Cosmological perturba
Page 13 and 14: PrefaceGravitational waves today re
Page 15 and 16: 2 Gravitational waves, theory and e
Page 23: 10 Gravitational waves, theory and
Page 27 and 28: 14 SynopsisThe final lecture (chapt
Page 29 and 30: 16 Elements of gravitational wavesp
Page 31 and 32: 18 Elements of gravitational waves
Page 33 and 34: 20 Elements of gravitational wavesI
Page 35 and 36: 22 Elements of gravitational waves2
Page 37 and 38: Chapter 3Gravitational-wave detecto
Page 39 and 40: 26 Gravitational-wave detectorstech
Page 41 and 42: 28 Gravitational-wave detectors3.2
Page 43 and 44: 30 Gravitational-wave detectorsTher
Page 45 and 46: 32 Gravitational-wave detectorsthos
Page 47 and 48: 34 Gravitational-wave detectorsNois
Page 49 and 50: 36 Gravitational-wave detectorsThis
Page 51 and 52: 38 Gravitational-wave detectorsfreq
Page 53 and 54: 40 Gravitational-wave detectorsLISA
Page 55 and 56: 42 Gravitational-wave detectorsTabl
Page 57 and 58: 44 Astrophysics of gravitational-wa
Page 63 and 64: Chapter 5Waves and energyHere we di
Page 65 and 66: 52 Waves and energygeometries consi
Page 67 and 68: 54 Waves and energyAs in linearized
Page 69 and 70: 56 Waves and energyFinally, what is
Page 71 and 72: Chapter 6Mass- and current-quadrupo
Page 73 and 74: 60 Mass- and current-quadrupole rad
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62 Mass- and current-quadrupole rad
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72 Source calculationsIn this case
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74 Source calculationsthat the loss
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76 Source calculationswhen looking
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78 Source calculations,,3 .3,
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80 Source calculationsand questions
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82 ReferencesSources of gravitation
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Solutions to exercisesChapter 2Exer
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86 Solutions to exercisesThe integr
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PART 2GRAVITATIONAL-WAVE DETECTORSG
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92 Resonant detectors for gravitati
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100 Resonant detectors for gravitat
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102 Resonant detectors for gravitat
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104 The Earth-based large interfero
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116 LISA: A proposed joint ESA-NASA
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Chapter 11Detection of scalar gravi
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154 Detection of scalar gravitation
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PART 3THE STOCHASTICGRAVITATIONAL-W
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182 Generalities on the stochastic
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212 Sources of SGWBV (Τ φ)High TL
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214 Sources of SGWB13.1.1 StringsTo
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216 Sources of SGWBThese two proces
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218 Sources of SGWB-5-6-7-8-9-10 0
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220 Sources of SGWBapart from a shi
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222 Sources of SGWBbang nucleosynth
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224 Sources of SGWBalso a stochasti
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226 Sources of SGWBR 2MDR(η) (arbi
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228 Sources of SGWB−6−9−12−
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230 Sources of SGWBwhich is a suita
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232 Sources of SGWBdominated phase
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234 Sources of SGWBgeneral feature
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236 Sources of SGWBa consequence of
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238 Sources of SGWBof interferomete
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240 Sources of SGWB[11] Thorne K S
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242 Sources of SGWB[67] Postnov K 1
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Chapter 14Infinite-dimensional symm
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The Riemann tensor (the curvature t
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Einstein theory 249Repeating the sa
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Einstein theory 251where δ ˜g µ
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Nonlinear σ -models 253Example: G
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Nonlinear σ -models 25514.2.2 The
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14.3 Symmetries of nonlinear σ -mo
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The Geroch group 259a nonlinear way
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The linear system 261Using the know
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The linear system 263and then the f
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The linear system 265where we consi
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Acknowledgments 267From (14.161) we
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Splitting formalism and test partic
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Splitting formalism and test partic
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The spacetime metric 273with h AB =
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Searching for an operational frame
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Precession of a gyroscope in geodes
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References 279References[1] Taylor
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Introduction 281the so-called pre-b
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Motivations: duality symmetry 283co
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Motivations: duality symmetry 285Ex
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Motivations: duality symmetry 287Th
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Kinematics: shrinking horizons 289s
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and the S-frame action (16.20) beco
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Kinematics: shrinking horizons 293s
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Open problems and phenomenological
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Cosmological perturbation theory 29
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The relic graviton background 309Ta
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The relic graviton background 311Fi
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The relic graviton background 313Fi
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The relic graviton background 315th
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Appendix A. The string effective ac
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Appendix B. Duality symmetry 323we
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Appendix B. Duality symmetry 325By
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Appendix B. Duality symmetry 327By
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Appendix C. The string cosmology eq
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Appendix C. The string cosmology eq
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References 333Finally, equation (16
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References 335[26] Maggiore M and S
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References 337[78] Prodi G 1998 Tal
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Introduction 339breaks down at this
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Summary of optimal signal filtering
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Newtonian binary polarization wavef
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Newtonian binary polarization wavef
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Newtonian orbital phase evolution 3
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17.5 Post-Newtonian wave generation
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Post-Newtonian wave generation 351s
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to transform the coordinates accord
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Inspiral binary waveform 355H + (1)
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References 357[6] Cutler C et al 19
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Chapter 18Numerical relativityGener
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Einstein equations for relativity 3
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Still newer formulations: towards a
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ADM evolutionsStill newer formulati
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Tools for analysing the numerical s
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Cactus computational toolkit 389cap
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Cactus computational toolkit 39118.
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Recent applications and progress 39
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Summary 399these techniques are use
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Further reading 401the above that s
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References 403Physics that can be e
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References 405[65] Gustafsson B, Kr
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References 407[138] Berger M and Ol
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Indexaction, 50Einstein-Hilbert, 24
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Index 411Kaluza-Klein, 7, 153, 247,
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