Overview of Gravitational Wave Physics [PHYS879]

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Overview of Gravitational Wave Physics [PHYS879] Alessandra Buonanno Maryland Center for Fundamental Physics Joint Space-Science Institute Department of Physics University of Maryland

Content: What are gravitational waves made of? How are they generated? What are the main cosmological and astrophysical gravitational-wave sources? How do we search for gravitational waves? What will we learn about the Universe and fundamental physics by detecting gravitational waves?

Quantum Fluctuations in the Merging Early Universe super-massive Phase Capture of black hole at galactic transitions black cores holes in the Early and Universe compact stars by SMBH Merging Neutron star binary quakes and neutron magnetars stars and black holes in distant galaxies 3 Cosmology and Gravitational Waves B.S.Sathyaprakash November 23, 2005

Milestones in understanding gravity: Laws of planetary motion Theory of gravitation General Relativity

General relativity: 1907-1915: Einstein develops the theory of general relativity Space-time is no longer given a priori; it is no longer independent of all material content. Space-time is a dynamic and elastic entity both influencing and influenced by the distribution of mass-energy that it contains. Rigid spacetime in special relativity Elastic spacetime in general relativity

Gravitational waves: prediction of general relativity 1916: Einstein predicts the existence of gravitational waves, describing them as space-time elastic. Linearized gravity: Analogy with Maxwell equations: A µ = 4 J µ A distribution of mass deforms the space-time in its neighborhood. This deformation propagates at finite speed away from the source in the form of waves whose oscillations reflect the temporal variation of the matter distribution. Ripples of water from a stone thrown in the water Ripples of warping in the fabric of space-time from orbiting black holes

Post-Newtonian approximation: First developed by Einstein, Droste and Infeld in 1917 Newtonian gravity is recovered assuming a weak deformation of flat spacetime, a slowly varying field, and a non-relativistic source. PN expansion: working within the Newtonian limit and keeping terms of higher order in the parameter PN force of gravitational attraction between two bodies: 1PN prediction tested in solar system (v/c = 10-5 10-4 ) and binary pulsars (v/c= 10-3 )

Multipolar decomposition of waves (linear order in G): Multipole expansion in terms of mass moments (I L ) and mass-current moments (J L ) of the source: Typical strength:

Comparison between GW and EM luminosities: Steel rod of mass 500 tons, radius 20 meters at max rotation freq: Two black holes spiraling each other close to the speed of light: Strong sources of gravitational radiation must have strong non-spherical dynamics, large velocities and large masses.

Black holes orbiting each other are an ideal source of gravitational waves: Supergiant star--cygnus X-1 Black hole of 4 million solar masses in our galaxy s center binary system Black-hole binary system

The Binary Pulsar PSR1913+16 A radio pulsar in a close orbit with period 8 hours around an unseen companion Discovered in 1974 by Hulse and Taylor Long-term radio observations have yielded object masses and orbital parameters. The orbital period is slowly decreasing at just the rate predicted by general relativity. The strongest indirect evidence for gravitational radiation!

Known binary pulsars merging in Hubble time PSR name P a (ms) P b (hrs) T life (Gyr) B1913+16 59.03 7.75 0.37 B1534+12 37.90 10.10 2.93 J0737-3039 22.70 2.45 0.23 J1756-2251 28.46 7.67 2.03 J1906+0746 114.14 3.98 0.082 Observations are used to estimate NS-NS merger rate in a Milky-waylike-galaxy; then, the rate is scaled to deduce rates for advanced LIGO. Observations are used to constrain population synthesis calculations, which predicts rates for NS-NS, and also NS-BH and BH-BH. Kim et al. 2006 So far, we have not observed binary pulsars with a BH companion.

Population synthesis Method originally introduced because of lack of observational data. One simulates the entire evolution of the binary system. There are many uncertainties! Postnov & Yungelson 2006

The direct search for gravitational waves: The effect of a gravitational wave on a ring of particles (like Moon-Earth tides!) We use light beams to measure stretching and squeezing of mirrors induced by GWs.

International network of detectors: 10-10 3 Hz Hanford, WA World Network of Gravitational Wave Detectors H L G V I J LIGO (2004-2010): could observe NS-NS binary systems up to 30 Mpc. Event rates: 2x10-4 /year - 0.2/year No detection, but it has proved the technology. advanced LIGO (2015 - ): could observe NS-NS binary systems up to 200 Mpc. Event rates: 0.4/year 400/year (40/year) 40 kg silica mirror

LIGO progression over time: Strain noise amplitude spectral density (Hz 1/2 ) 10 18 Progression of LIGO Detector Sensitivities over Time 10 19 10 20 10 21 10 22 10 23 100 1000 Frequency (Hz) S1 LLO (Sep 7, 2002) S2 LLO (Mar 1, 2003) S3 LHO (Jan 4, 2004) S4 LHO (Feb 26, 2005) S5 LHO (Mar 18, 2007) S6 LHO (May 15, 2010) Initial LIGO goal (1995)

Typical noise in ground-based gravitational-wave detectors:

How we detect gravitational waves from binary systems: (courtesy from Peter Shawhan)

Modeling the dynamics and gravitational-wave emission of coalescing black holes: When perturbed, black holes ring at their proper frequencies! Inspiraling signal can be well modeled by analytical techniques that go beyond Newtonian dynamics. Merger signal computed with numerical relativity simulations on very powerful computers. Templates are obtained by combining analytical and numerical relativity techniques.

Analytical and numerical relativists at work:

Merging black holes in numerical relativity: If black-hole mass is 10 solar masses, the initial separation in the simulation is 900 km, and wave sweeps in detector band in half a second! (From Caltech-Cornell-CITA Collab.) Energy emitted during merger is larger than energy in all stars in observable Universe

Unique information to extract upon detection: different shapes different binary parameters GWs can tell us how heavy each of the black holes was, how fast they were spinning, the shape of their orbits (circular? elongated?), where the holes are in the sky, and how far they are from Earth. GW detection will tell us whether Einstein was right!

Can we extract information on NS s equation of state? NS are composed of the densest form of matter known to exist in our Universe. NSs provide a unique laboratory for exploring the properties of baryonic matter at super-nuclear density. (courtesy from Jocelyn Read) Measurements of the NS s masses or radii can strongly constraint the NS s equation of state and its interior composition.

Imprint of NS s equation of state in the gravitational waveform: (courtesy from Jocelyn Read)

NS-NS merger waveforms: (Shibata s group) Merger and post-merger signals depend on binary s mass and NS equation of state (nucleonic and hyperonic). They can be associated to short duration Gamma Ray Bursts (GRB), and their optical and radio emissions.

Space-based gravitational-wave interferometer (10-4 -10-1 Hz): LISA Pathfinder mission in 2015 to prove technology

Binary of super-massive black holes: Merging galaxies NGC4038 and NGC4039 When galaxies collide, the super-massive black holes at their centers can interact and merge strongest signals for space-based detectors The GW signal can be observed for months/years as it sweeps in the detector bandwidth We can learn how black holes have grown their masses, and how galaxies formed

Mapping the black hole space-time: Satellite orbits probe and map the matter distribution of the Earth. Black holes have very special multipole moment structure. GWs will contain a map of the black-hole space-time curvature test of general relativity.

Gravitational waves from supernovae: Kepler s supernova SN 1604 The core of a massive star ceases to generate energy from nuclear fusion and undergoes sudden gravitational collapse." Strength of GW depends on the asymmetry of the core collapse GW signal is an unshaped burst lasting for 10 msec (from Thomas Janka)

Gravitational waves from radio pulsars: Optical/X-ray image of the Crab Nebula Lighthouse model First discovered in 1967, a few thousand known today Spin-down mostly due to accelerating energetic particles Possible gravitational wave-emission due to ellipticity or wobbling Ellipticity created by mountains on a pulsar of 1cm height! Gravitational-wave signal is continuous and periodic

Gravitational waves from the early Universe: Cosmological probes: Snapshot of the Universe around the Big Bang! Very clean cosmological probes What is the right model of the Universe, soon after the Big Bang? Unique information from the dark age of the Universe

Possible gravitational-wave signals from early Universe:!" "!"!&!"!%!"!$ 'E)@F@E/4480 A78:40/ 5677-80 90/:;2<= ))D 1>?(@AB 1>?(@A% 1>?(@AC Amplification of quantum-vacuum fluctuations during inflation and subsequent eras.!?o!"!# +,-./0 12324 '6.32: A402<=.!"!!"!"!!& '()* +08!)2=!)/<=!"!!% ><G-/426<!"!!#!"!!$!"!!%!"!!&!"!!"!"!#!"!$!"!%!"!&!" "!" &!" %!" $ H08I,8<:J@KLMN First-order phase transition between false and true vacuum. Collision of bubbles of true vacuum produce GWs. Cosmic (super) strings. Loop oscillations produce GWs. Stochastic background and powerful bursts from kinks/ cusps.

Radical new windows, always big surprises Electromagnetic radiation Radio and X-ray windows have allowed us to discover new objects in the Universe: radio galaxies and black holes at their centers, quasars, pulsars, black holes in binary systems, etc. Frequencies to be opened spanned 19 orders of magnitude! Gravitational waves are far more radical than electro-magnetic radiation. There will be surprises! Gravitational radiation