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

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GRAVITATIONAL WAVESEdit<strong>ed</strong> byIgnazio CiufoliniDepartment of Engineering,University of LecceVittorio Gorini, Ugo MoschellaDepartment of Chemical, Mathematical and Physical Sciences,University of Insubria at ComoandPietro FréDepartment of Physics, University of TurinINSTITUTE OF PHYSICS PUBLISHINGBRISTOL AND PHILADELPHIA
Page 1: GRAVITATIONAL WAVES
Page 5 and 6: ContentsPrefacexiii1 Gravitational
Page 7 and 8: ContentsviiPART 2Gravitational-wave
Page 9 and 10: ContentsixPART 4Theoretical develop
Page 11: Contentsxi18.5.1 The computational
Page 14 and 15: Chapter 1Gravitational waves, theor
Page 16 and 17: Gravitational waves, theory and exp
Page 22 and 23: References 9in especially simple ca
Page 24: PART 1GRAVITATIONAL WAVES, SOURCESA
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
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40 Gravitational-wave detectorsLISA
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42 Gravitational-wave detectorsTabl
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44 Astrophysics of gravitational-wa
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Chapter 5Waves and energyHere we di
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52 Waves and energygeometries consi
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54 Waves and energyAs in linearized
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56 Waves and energyFinally, what is
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Chapter 6Mass- and current-quadrupo
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60 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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