Well Posed Reduced Systems for the Einstein Equations

Y. Choquet-Bruhat; J. W. York,

Well Posed Reduced Systems for the Einstein Equations

广义相对论与量子宇宙学 2012-08-27 v1

作者: Y. Choquet-Bruhat , J. W. York,

摘要

We review some well posed formulations of the evolution part of the Cauchy problem of General Relativity that we have recently obtained. We include also a new first order symmetric hyperbolic system based directly on the Riemann tensor and the full Bianchi identities. It has only physical characteristics and matter sources can be included. It is completely equivalent to our other system with these properties.

关键词

general relativity painlevé equations and orthogonal polynomials nonlinear evolution equations

引用

@article{arxiv.gr-qc/9606001,
  title  = {Well Posed Reduced Systems for the Einstein Equations},
  author = {Y. Choquet-Bruhat and J. W. York,},
  journal= {arXiv preprint arXiv:gr-qc/9606001},
  year   = {2012}
}

备注

14 pages, latex, no figures

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