A theorem is proved according to which a class of static solutions of a self-consistent system of Einstein-Klein-Gordon equations dependent on one arbitrary function is set in correspondence with a static solution of the Einstein equations with any given energy-momentum tensor Tij. Two particular cases are examined as an illustration of this theorem. Methods of constructing the static solutions of a system of Einstein-Klein-Gordon equations with an ideal fluid energy-momentum tensor and a massive scalar field are indicated therein. © 1989 Plenum Publishing Corporation
We propose a generalization of the discrete Klein-Gordon models free of the Peierls-Nabarro barrier ...
In this note we study the Einstein-ScalarField static equations in arbitrary dimensions. We discuss ...
Exact analytic solutions of Einstein’s equations are difficult because of the high nonlinearity of t...
A theorem is proved according to which a class of static solutions of a self-consistent system of Ei...
A theorem is proved, according to which to each solution of the Einstein equations with an arbitrary...
We consider the problem of constructing static, elastic, many-body systems in Einstein gravity. The ...
We prove that given a stress-free elastic body there exists, for sufficiently small values of the gr...
Abstract. We construct spherically symmetric, static solutions to the Einstein-Vlasov system with no...
This diploma thesis analyses static, spherically symmetric perfect fluid solutions to Einstein's fie...
The present status on the existence, structure and stability of static and stationary solutions of t...
The solutions of generalized Klein-Gordon equations are considered. The generalizations of the Klein...
A class of solutions of the static Einstein-Maxwell equations is considered. This class of solutions...
A procedure to obtain the general exact solution of Einstein equations for a self-gravitating spheri...
We prove existence of static solutions to the cylindrically symmetric Einstein-Vlasov system, and we...
We construct spherically symmetric static solutions to the Einstein-Vlasov system with nonvanishing ...
We propose a generalization of the discrete Klein-Gordon models free of the Peierls-Nabarro barrier ...
In this note we study the Einstein-ScalarField static equations in arbitrary dimensions. We discuss ...
Exact analytic solutions of Einstein’s equations are difficult because of the high nonlinearity of t...
A theorem is proved according to which a class of static solutions of a self-consistent system of Ei...
A theorem is proved, according to which to each solution of the Einstein equations with an arbitrary...
We consider the problem of constructing static, elastic, many-body systems in Einstein gravity. The ...
We prove that given a stress-free elastic body there exists, for sufficiently small values of the gr...
Abstract. We construct spherically symmetric, static solutions to the Einstein-Vlasov system with no...
This diploma thesis analyses static, spherically symmetric perfect fluid solutions to Einstein's fie...
The present status on the existence, structure and stability of static and stationary solutions of t...
The solutions of generalized Klein-Gordon equations are considered. The generalizations of the Klein...
A class of solutions of the static Einstein-Maxwell equations is considered. This class of solutions...
A procedure to obtain the general exact solution of Einstein equations for a self-gravitating spheri...
We prove existence of static solutions to the cylindrically symmetric Einstein-Vlasov system, and we...
We construct spherically symmetric static solutions to the Einstein-Vlasov system with nonvanishing ...
We propose a generalization of the discrete Klein-Gordon models free of the Peierls-Nabarro barrier ...
In this note we study the Einstein-ScalarField static equations in arbitrary dimensions. We discuss ...
Exact analytic solutions of Einstein’s equations are difficult because of the high nonlinearity of t...