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Future non-linear stability for solutions of the Einstein-Vlasov system of Bianchi types II and VI _0

机译:Bianchi II型和VI _0型Einstein-Vlasov系统解的未来非线性稳定性

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In a recent paper[E. Nungesser, "Future non-linear stability for reflection symmetric solutions of the Einstein-Vlasov system of Bianchi types II and VI0," Annales Henri Poincare(2012) 10.1007/s00023-012-0201-0], we have treated the future nonlinear stability for reflection symmetric solutions of the Einstein-Vlasov system of Bianchi types II and VI0. We have been able now to remove the reflection symmetry assumption, thus treating the non-diagonal case. Apart from the increasing complexity, the methods have been essentially the same as in the diagonal case, showing that they are thus quite powerful. Here, the challenge was to put the equations in a form that permits the use of the previous results. We are able to conclude that after a possible basis change, the future of the non-diagonal spacetimes in consideration is asymptotically diagonal.
机译:在最近的一篇论文中[E. Nungesser,“ Bianchi II型和VI0型Einstein-Vlasov系统的反射对称解的未来非线性稳定性”,Annales Henri Poincare(2012)10.1007 / s00023-012-0201-0],我们已经处理了未来的非线性稳定性用于Bianchi II型和VI0型爱因斯坦-弗拉索夫系统的反射对称解。现在,我们已经能够消除反射对称性假设,从而处理非对角情况。除了增加复杂性之外,这些方法在本质上与对角线情况相同,这表明它们非常强大。在这里,挑战在于将方程式形式允许使用先前的结果。我们可以得出结论,在可能的基础变化之后,考虑的非对角时空的未来是渐近对角的。

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