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2007, Lecture notes in physics, ISBN 9783540712923, Volume 722., xiv, 445
Maxwell, Dirac and Einstein's equations are certainly among the most imp- tant equations of XXth century Physics and it is our intention in this book to 1... 
Space and time | Geometry, Differential | Dirac equation | Relativity (Physics) | Maxwell equations | Mathematical physics | Einstein field equations | Mathematical Methods in Physics | Differential Geometry | Relativity and Cosmology | Physics
Book
2009, Oxford mathematical monographs, ISBN 0199230722, xxiv, 785
General Relativity has passed all experimental and observational tests to model the motion of isolated bodies with strong gravitational fields, though the... 
General relativity (Physics) | Mathematics | Physics | Einstein field equations | Gravitational fields | Cosmos | Manifold of dimensions | Motion of isolated bodies | General relativity
Book
1994, Mathematics and its applications, ISBN 079233048X, Volume 299, xix, 258
Book
2010, ISBN 052151407X, xviii, 698
Aimed at students and researchers entering the field, this pedagogical introduction to numerical relativity will also interest scientists seeking a broad... 
Numerical calculations | General relativity (Physics) | Einstein field equations | Data processing | Relativity (Physics) | Computer programs
Book
Journal Article
2000, Lecture notes in physics, ISBN 9783540670735, Volume 540, xiii, 433
This book serves two purposes. The authors present important aspects of modern research on the mathematical structure of Einstein's field equations and they... 
Einstein field equations
Book
Acta Mathematica, ISSN 0001-5962, 12/2010, Volume 205, Issue 2, pp. 199 - 262
We define non-pluripolar products of an arbitrary number of closed positive (1, 1)-currents on a compact Kähler manifold X. Given a big (1, 1)-cohomology class... 
Mathematics, general | Mathematics | DEFINITION | MATHEMATICS | COMPLEX | ENERGY | INVARIANTS | PLURISUBHARMONIC-FUNCTIONS | INEQUALITY | VARIETIES | GENERAL TYPE | MANIFOLDS | KAHLER-EINSTEIN METRICS | Manifolds | Construction | Theorems | Monge-Ampere equation | Singularities | Mathematical analysis | Estimates
Journal Article
2011, London Mathematical Society lecture note series, ISBN 9781107621541, Volume 390., x, 398
This book provides a comprehensive treatment of the Gross–Pitaevskii equation with a periodic potential; in particular, the localized modes supported by the... 
Localization theory | Schrödinger equation | Gross-Pitaevskii equations | Schrodinger operator | Lattice theory | Bose-Einstein condensation
Book
2008, Oxford graduate texts in mathematics, ISBN 9780199215416, Volume 16., xvi, 279
Book
Journal Article
Communications in Mathematical Physics, ISSN 0010-3616, 8/2018, Volume 361, Issue 3, pp. 873 - 949
We prove local existence of solutions to the Einstein–null dust system under polarized $${\mathbb{U}}$$ U (1) symmetry in an elliptic gauge. Using in... 
Quantum Physics | Mathematical Physics | Classical and Quantum Gravitation, Relativity Theory | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Employee motivation
Journal Article