Compensated compactness and corrector stress tensor for the Einstein equations in \(\mathbb{T}^2\) symmetry
DOI10.4171/PM/2057zbMath1469.83008arXiv1912.12981OpenAlexW2997835702MaRDI QIDQ2043310
Bruno Le Floch, Philippe G. LeFloch
Publication date: 30 July 2021
Published in: Portugaliae Mathematica. Nova Série (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1912.12981
Hyperbolic conservation laws (35L65) Applications of differential geometry to physics (53Z05) Einstein's equations (general structure, canonical formalism, Cauchy problems) (83C05) Macroscopic interaction of the gravitational field with matter (hydrodynamics, etc.) (83C55) Global differential geometry of Lorentz manifolds, manifolds with indefinite metrics (53C50) Quantum hydrodynamics and relativistic hydrodynamics (76Y05) Euler equations (35Q31)
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Ricci measure for some singular Riemannian metrics
- A global foliation of Einstein-Euler spacetimes with Gowdy-symmetry on \(T ^{3}\)
- Strong cosmic censorship for \(T ^{2}\)-symmetric spacetimes with cosmological constant and matter
- On the global evolution of self-gravitating matter. Nonlinear interactions in Gowdy symmetry
- Global foliations of matter spacetimes with Gowdy symmetry
- Weakly regular \(T^2\)-symmetric spacetimes. The global geometry of future Cauchy developments
- Definition and stability of Lorentzian manifolds with distributional curvature
- The characteristic initial value problem for plane symmetric spacetimes with weak regularity
- The Einstein–Infeld–Hoffmann legacy in mathematical relativity I: The classical motion of charged point particles