New boundary conditions are constructed and tested numerically for a general first-order form of the Einstein evolution system. These conditions prevent constraint violations from entering the computational domain through timelike boundaries, allow the simulation of isolated systems by preventing physical gravitational waves from entering the computational domain, and are designed to be compatible with the fixed-gauge evolutions used here. These new boundary conditions are shown to be effective in limiting the growth of constraints in 3D nonlinear numerical evolutions of dynamical black-hole spacetimes
A new technique is presented for modifying the Einstein evolution equations off the constraint hyper...
In this paper we address the problem of specifying boundary conditions for Einstein\u27s equations w...
The technique of maximally dissipative boundary conditions is applied to establish a simple, well-po...
New boundary conditions are constructed and tested numerically for a general first-order form of the...
This is the first paper in a series aimed to implement boundary conditions consistent with the const...
A new constraint suppressing formulation of the Einstein evolution equations is presented, generaliz...
Motivated by the need to control the exponential growth of constraint violations in numerical soluti...
textThe strongest potential source of gravitational radiation for current and future detectors is t...
textThe strongest potential source of gravitational radiation for current and future detectors is t...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
This is the first paper in a series aimed to implement boundary conditions consistent with the const...
Techniques are developed for projecting the solutions of symmetric-hyperbolic evolution systems onto...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
We analyze Einstein's vacuum field equations in generalized harmonic coordinates on a compact spatia...
A new technique is presented for modifying the Einstein evolution equations off the constraint hyper...
In this paper we address the problem of specifying boundary conditions for Einstein\u27s equations w...
The technique of maximally dissipative boundary conditions is applied to establish a simple, well-po...
New boundary conditions are constructed and tested numerically for a general first-order form of the...
This is the first paper in a series aimed to implement boundary conditions consistent with the const...
A new constraint suppressing formulation of the Einstein evolution equations is presented, generaliz...
Motivated by the need to control the exponential growth of constraint violations in numerical soluti...
textThe strongest potential source of gravitational radiation for current and future detectors is t...
textThe strongest potential source of gravitational radiation for current and future detectors is t...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
This is the first paper in a series aimed to implement boundary conditions consistent with the const...
Techniques are developed for projecting the solutions of symmetric-hyperbolic evolution systems onto...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
We analyze Einstein's vacuum field equations in generalized harmonic coordinates on a compact spatia...
A new technique is presented for modifying the Einstein evolution equations off the constraint hyper...
In this paper we address the problem of specifying boundary conditions for Einstein\u27s equations w...
The technique of maximally dissipative boundary conditions is applied to establish a simple, well-po...