Add to ORKGIn recent work, we used pseudo-differential theory to establish conditions that the initial-boundary value problem for second order systems of wave equations be strongly well-posed in a generalized sense. The applications included the harmonic version of the Einstein equations. Here we show that these results can also be obtained via standard energy estimates, thus establishing strong well-posedness of the harmonic Einstein problem in the classical sense
We consider the initial-boundary value problem for systems of quasilinear wave equations on domains ...
Well-posedness of the initial (boundary) value problem is an essential property, both of meaningful ...
The principle part of Einstein equations in the harmonic gauge consists of a constrained system of 1...
In recent work, we used pseudo-differential theory to establish conditions that the initial-boundary...
In the harmonic description of general relativity, the principle part of Einstein equations reduces ...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
A short summary of the well-posed IBVP for the vacuum Einstein field equations in harmonic coordinat...
This paper is concerned with the initial-boundary value problem for the Einstein equations in a firs...
A recent mathematical technique for nonlinear hyperbolic systems, maximally dissipative boundary con...
This paper is concerned with the initial-boundary value problem for the Einstein equations in a firs...
In this talk we will review some results from the theory of partial differential equations in order ...
International audienceWe study the well-posedness of the initial value (Cauchy) problem of vacuum Ei...
We give a well posed initial value formulation of the Baumgarte-Shapiro-Shibata-Nakamura form of Ein...
A choice of first-order variables for the characteristic problem of the linearized Einstein equation...
We consider the initial value problem (IVP) for certain semilinear wave equations in two dimensions....
We consider the initial-boundary value problem for systems of quasilinear wave equations on domains ...
Well-posedness of the initial (boundary) value problem is an essential property, both of meaningful ...
The principle part of Einstein equations in the harmonic gauge consists of a constrained system of 1...
In recent work, we used pseudo-differential theory to establish conditions that the initial-boundary...
In the harmonic description of general relativity, the principle part of Einstein equations reduces ...
We present a set of well-posed constraint-preserving boundary conditions for a first-order in time, ...
A short summary of the well-posed IBVP for the vacuum Einstein field equations in harmonic coordinat...
This paper is concerned with the initial-boundary value problem for the Einstein equations in a firs...
A recent mathematical technique for nonlinear hyperbolic systems, maximally dissipative boundary con...
This paper is concerned with the initial-boundary value problem for the Einstein equations in a firs...
In this talk we will review some results from the theory of partial differential equations in order ...
International audienceWe study the well-posedness of the initial value (Cauchy) problem of vacuum Ei...
We give a well posed initial value formulation of the Baumgarte-Shapiro-Shibata-Nakamura form of Ein...
A choice of first-order variables for the characteristic problem of the linearized Einstein equation...
We consider the initial value problem (IVP) for certain semilinear wave equations in two dimensions....
We consider the initial-boundary value problem for systems of quasilinear wave equations on domains ...
Well-posedness of the initial (boundary) value problem is an essential property, both of meaningful ...
The principle part of Einstein equations in the harmonic gauge consists of a constrained system of 1...