Presenter Information

Zachary Boice, SUNY GeneseoFollow

Submission Type

Poster

Abstract

We calculated the energy flux emitted by an extreme mass-ratio inspiral. To do this, we solved the Regge-Wheeler equation using the method of lines and numerically integrating; a fourth-order finite difference method was used to increase accuracy. We represented the source by enforcing a jump condition across an internal boundary. We also made use of a hyperboloidal slicing and compactification scheme, based on the work of Thornburg and Wardell (2017). With a fourth-order finite difference method and exact compactified boundary conditions, we hope to achieve results that are among the most accurate time domain calculations.

Comments

Sponsored by Thomas Osburn

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004 - Accurate Gravitational Wave Calculations from the Regge-Wheeler Equation in the Time Domain

We calculated the energy flux emitted by an extreme mass-ratio inspiral. To do this, we solved the Regge-Wheeler equation using the method of lines and numerically integrating; a fourth-order finite difference method was used to increase accuracy. We represented the source by enforcing a jump condition across an internal boundary. We also made use of a hyperboloidal slicing and compactification scheme, based on the work of Thornburg and Wardell (2017). With a fourth-order finite difference method and exact compactified boundary conditions, we hope to achieve results that are among the most accurate time domain calculations.

 

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