Moncrief, Vincent

Reduction of the Einstein equations in 2+1 dimensions to a Hamiltonian system over Teichmüller space

Moncrief, V. (1989) · Journal of Mathematical Physics

Relativity and Gravitational TheoryAdvanced Differential Geometry Research

Cited by 202

Elliptic-hyperbolic systems and the Einstein equations

Andersson, L., & Moncrief, V. (2003) · Annales Henri Poincaré

Relativity and Gravitational TheoryAdvanced Mathematical Physics Problems

Cited by 168

Reduction of Einstein’s equations for vacuum space-times with spacelike U(1) isometry groups

Moncrief, V. (1986) · Annals of Physics

Relativity and Gravitational TheoryAdvanced Differential Geometry Research

Cited by 124

On the global evolution problem in 2 + 1 gravity

Anderson, L., Moncrief, V., & Tromba, A. J. (1997) · Journal of Geometry and Physics

Geometric Analysis and Curvature FlowsAdvanced Differential Geometry Research

Cited by 72

Einstein spaces as attractors for the Einstein flow

Andersson, L., & Moncrief, V. (2011) · Journal of Differential Geometry

Geometric Analysis and Curvature FlowsRelativity and Gravitational Theory

Cited by 63

Hamiltonian reduction of Einstein’s equations of general relativity

Fischer, A. E., & Moncrief, V. (1997) · Nuclear Physics B - Proceedings Supplements

Relativity and Gravitational TheoryAdvanced Differential Geometry Research

Cited by 58

How solvable is (2+1)-dimensional Einstein gravity?

Moncrief, V. (1990) · Journal of Mathematical Physics

Black Holes and Theoretical PhysicsRelativity and Gravitational Theory

Cited by 46

The Einstein flow, the sigma-constant and the geometrization of 3-manifolds

Fischer, A. E., & Moncrief, V. (1999) · Classical and Quantum Gravity

Geometric Analysis and Curvature FlowsAdvanced Differential Geometry Research

Cited by 22