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“Understanding our Universe with Gravitational Waves”

Barry C Barish Caltech and UC Riverside LIGO-G1602199 2-Dec-2020 1 and Gravitational Waves

Newton’s Theory of Einstein’s Theory of (1687) Gravity (1915)

Space and Time are unified in a force between Universal Gravity: four dimensional massive objects is directly proportional to the product of their masses, and spacetime inversely proportional to the square of the distanceLIGO-G1602199 between them. 2 Mercury's elliptical path around the Sun. Perihelion shifts forward with each pass. (Newton 532 arc-sec/century vs Observed 575 arc-sec/century) (1 arc-sec = 1/3600 degree). 3 Einstein Explains WHY the apple falls!

Earth distorts spacetime

4 Einstein Solves a Conceptual Problem with Newton’s Theory of Gravity “Instantaneous at a Distance”

5 Einstein Makes a ‘New’ Prediction

Einstein Eddington

"Not only is the universe stranger than we imagine, it is stranger than we can imagine. Sir Arthur Eddington 6 First observed during the solar eclipse of 1919 by Sir Arthur Eddington, when the Sun was silhouetted against the Hyades star cluster 7 8 In Modern Astronomy: Gravitational Lensing

Einstein Cross

9 Gravitational Lensing: The Einstein Cross

10 GPS: General Relativity in Everyday Life

Special Relativity (Satellites v = 14,000 km/hour “moving clocks tick more slowly” Correction = - 7 microsec/day

General Relativity Gravity: Satellites = 1/4 x Earth Clocks faster = + 45 microsec/day

GPS Correction = + 38 microsec/day

(Accuracy required ~ 30 nanoseconds to give 10 meter resolution

11 Einstein’s Theory Contains Gravitational Waves

A necessary consequence of with its finite speed for information transfer

Gravitational waves come from the acceleration of masses and propagate away from their sources as a space-time gravitational radiation warpage at the binary inspiral of compact objects

12 Einstein’s Theory of Gravitation Gravitational Waves • Using Minkowski metric, the information about space- time curvature is contained in the metric as an added 1 ∂ 2 term, hµν. In the weak limit, the equation can be ( 2 −∇ h = 0) described with linear equations. If the choice of gauge 2 ∂tc 2 µν is the transverse traceless gauge the formulation becomes a familiar wave equation

• The strain hµν takes the form of a plane wave propagating at the speed of light (c).

• Since gravity is spin 2, the waves have two components, but rotated by 450 instead of 900 µν + −+−= czthczthh )/()/( from each other. x 13 Gravitational Waves

• Ripples of spacetime that stretch and compress spacetime itself L • The amplitude of the wave is h ≈ 10-21 • Change the distance between masses that are free to move by ΔL = h x L • S pacetime is “stiff” so changes in distance are very small ΔL

14 Suspended Mass Interferometry

~ ~

15 SitingLIGO LIGO Sites Project Approved 1994

16 ‘Direct’ Detection of Gravitational Waves LIGO Interferometers

Hanford, WA

Livingston, LA 17 What Limits LIGO Sensitivity?

- 18 Passive / Active Multi-Stage Isolation Advanced LIGO

19 Advanced LIGO GOALS Broadband, At ~40 Hz, Factor ~3 Factor improvement ~100 improvem enth

Better seismic isolation

Higher power laser Better test masses andLIGO suspension-G1602199 20 Black Hole Merger: GW150914

21 Measuring the parameters

• Orbits decay due to emission of gravitational waves – Leading order determined by “chirp mass”

– Next orders allow for measurement of mass ratio and spins – We directly measure the red-shifted masses (1+z) m – Amplitude inversely proportional to luminosity distance • Orbital precession occurs when spins are misaligned with orbital angular momentum – no evidence for precession. • Sky location, distance, binary orientation information extracted from time-delays and differences in observed amplitude and phase in the detectors

22 SitingLIGO LIGO Sites Project Approved 1994

23 Black Hole Merger: GW150914

24 Observed Binary Mergers

25 Searching for Electromagnetic Counterparts

26 20th Century : Multiwavelength Astronomy

Electromagnetic Spectrum

27 21st Century: “Combined Instrument”

28 Event Horizon Telescope Black Hole Image

29 Next Frontier: Multimessenger Astronomy Gravitational Waves Electromagnetic Neutrinos

30 The Network in mid-2020’s

Advanced Virgo 2016 Advanced LIGO Hanford, KAGRA Livingston 2019 2015 LIGO-India 2025

31 31 Improving Localization

2016-17 2017- 18

2019+ LIGO-P1200087-v32 (Public) 2024

32 Virgo Joins LIGO – August 14, 2017

For all 10 reported Black Hole Binary Event NO Electromagnetic counterparts found !!

33 And, on August 17

34 Fermi Satellite GRB detection 2 seconds later

35 170817A” Astrophys. J. Lett., 848:L13, (2017) Multi-messenger Astronomy with Gravitational Waves

Binary Neutron Star Merger

X-rays/Gamma-rays Gravitational Waves

Visible/Infrared Light Neutrinos Radio Waves

36 37 Observations Across the Electromagnetic Spectrum Birth of Multimessenger Astronomy

“Kilonova”

38 Light Curves

39 Kilonova Emission

40 Origin of the Heavy Elements

41 NS Mergers are Incredible Gold Factories

LIGO observed Neutron Star Merger produced ~ 100 Earth Masses of Gold

42 Detector Performance: BNS range

43 Observed Events • 67 events total • O1 3 events • O2 8 events • O3 56 events • O4 next year  ~1 event/day

G1901608-v2 44 Exceptional Events

LIGO-Virgo O3 public alerts: Exceptional Events

46 47 Proposed 3rd Generation Detectors

Einstein Telescope 10 km

The Einstein Telescope: x10 aLIGO • Deep Underground; • 10 km arms • Triangle (polarization) • Cryogenic • Low frequency configuration • high frequency configuration

48 Gravitational Wave Frequency Coverage

49 LISA: Laser Interferometer Space Array

Three Interferometers

2.5 106 km arms

50 Pulsar Timing Arrays

51 Signals from the Early Universe stochastic background

Cosmic Microwave background

WMAP

52 Gravitational Waves: Birth of a New Astronomy

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