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The BlackHoles@Home Project:

Black Hole Binaries on the Desktop Computer

Zach Etienne

Funding Acknowledgements:

PHY-1806596 (Grav theory, 2018-2021)

80NSSC18K0538 (ISFM, 2017-2020)

80NSSC18K1488 (TCAN, 2018-2021)

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Collaborators:

Thomas Baumgarte

Ian Ruchlin

Website/Download:

blackholesathome.net

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Black Hole Binaries on the Desktop: Motivation

Two black holes merge, gravitational waves detected

Waves encode important info about black holes!

How to get millions from thousands?!

  • Extracting black hole info from gravitational waves is tough
    • Must compare observation with millions of theoretical gravitational wave predictions
  • Theoretical predictions must be based on full solutions to Einstein’s equations of general relativity
    • Use computers to solve (numerical relativity)
      • High computational expense (supercomputers)
      • Only ~3,000 predictions generated in 14 years

Gravitational Wave

Observation

Theoretical

Prediction

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Black Hole Binaries on the Desktop: Motivation

Two black holes merge, gravitational waves detected

Waves encode important info about black holes!

How to get millions from thousands?!

  • Answer: “Interpolate” between the 3,000 predictions
    • This approach has worked well with current generation of gravitational wave detectors
  • Looking ahead: New grav wave detectors; better sensitivity
    • Need to greatly increase the number of numerical relativity predictions; 3,000 is not enough
  • Extracting black hole info from gravitational waves is tough
    • Must compare observation with millions of theoretical gravitational wave predictions
  • Theoretical predictions must be based on full solutions to Einstein’s equations of general relativity
    • Use computers to solve (numerical relativity)
      • High computational expense (supercomputers)
      • Only ~3,000 predictions generated in 14 years

Theoretical

Prediction

Gravitational Wave

Observation

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BlackHoles@Home: Efficient Numerical Grids

Exploit near-symmetries ➔ Minimize sampling points

~20x fewer points for black hole binaries than AMR

Supercomputer Consumer-grade desktop!

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AMR

Adaptive Mesh Refinement

(Most Popular Method in

Numerical Relativity)

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Super-Efficient

BiSphere Grids

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Proof of Concept:

Black Holes Collision using BiSphere Grids

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Finding from BH collision test:

Numerical errors small and

converge to zero at expected rate

Post-merger num error,

BH from x = -0.5 to +0.5

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Summary,

Current Status

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  • Black hole binaries can fit on desktop now. (About 6GB RAM up to merger; then 3GB.)
    • Working to make software fast enough
      • Ongoing work by at least 3 groups, including my own. Multiple solutions.
      • Goal: 3-6 months/waveform/desktop
        • Catalog of ~20,000 gravitational waveforms in first year
  • Goal: BlackHoles@Home by EoY!
    • Stay tuned: Sign up for our newsletter:

blackholesathome.net