Listing 1 - 2 of 2 |
Sort by
|
Choose an application
Gravitation. --- Relativity (Physics). --- Schwarzschild black holes.
Choose an application
One of the major outstanding questions about black holes is whether they remain stable when subject to small perturbations. An affirmative answer to this question would provide strong theoretical support for the physical reality of black holes. This book takes an important step toward solving the fundamental black hole stability problem in general relativity by establishing the stability of nonrotating black holes - or Schwarzschild spacetimes - under so-called polarized perturbations.
Perturbation (Mathematics) --- Schwarzschild black holes. --- Static black holes --- Black holes (Astronomy) --- Perturbation equations --- Perturbation theory --- Approximation theory --- Dynamics --- Functional analysis --- Mathematical physics --- Perturbation (Astronomy) --- Celestial mechanics --- Bianchi identities. --- Hawking mass. --- Kerr metric. --- Morawetz estimates. --- Reege-Wheeler equations. --- Ricci coefficients. --- Theorem M0. --- asymptotic stability. --- cosmic censorship. --- curvature components. --- decay estimates. --- extreme curvature components. --- general covariance. --- general null frame transformations. --- general theory of relativity. --- geometric analysis. --- invariant quantities. --- mathematical physics, differential geometry. --- molecular orbital theory. --- null structure. --- partial differential equations. --- polarized symmetry. --- space-time.
Listing 1 - 2 of 2 |
Sort by
|