Numerical Relativity and the Discovery of Gravitational Waves
Robert A. Eisenstein

TL;DR
This paper reviews the 50-year progress in numerical relativity, which has enabled precise solutions to Einstein's equations crucial for detecting and understanding gravitational waves.
Contribution
It provides an accessible overview of the major developments in numerical relativity that have advanced gravitational wave physics.
Findings
Development of reliable numerical simulation techniques
Enhanced computational capabilities for solving Einstein's equations
Critical role of numerical relativity in gravitational wave discovery
Abstract
Solving Einstein's equations precisely for strong-field gravitational systems is essential to determining the full physics content of gravitational wave detections. Without these solutions it is not possible to infer precise values for initial and final-state system parameters. Obtaining these solutions requires extensive numerical simulations, as Einstein's equations governing these systems are much too difficult to solve analytically. These difficulties arise principally from the curved, non-linear nature of spacetime in general relativity. Developing the numerical capabilities needed to produce reliable, efficient calculations has required a Herculean 50-year effort involving hundreds of researchers using sophisticated physical insight, algorithm development, computational technique and computers that are a billion times more capable than they were in 1964 when computations were…
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