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- W1490269310 abstract "We show that, given an arbitrary shift, the lapse $N$ can be chosen so that the extrinsic curvature $K$ of the space slices with metric $overline g$ in arbitrary coordinates of a solution of Einstein's equations satisfies a quasi-linear wave equation. We give a geometric first order symmetric hyperbolic system verified in vacuum by $overline g$, $K$ and $N$. We show that one can also obtain a quasi-linear wave equation for $K$ by requiring $N$ to satisfy at each time an elliptic equation which fixes the value of the mean extrinsic curvature of the space slices." @default.
- W1490269310 created "2016-06-24" @default.
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- W1490269310 date "1995-06-28" @default.
- W1490269310 modified "2023-10-17" @default.
- W1490269310 title "Geometrical Well Posed Systems for the Einstein Equations" @default.
- W1490269310 hasPublicationYear "1995" @default.
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