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相关论文: Eleven spherically symmetric constant density solu…

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This diploma thesis analyses static, spherically symmetric perfect fluid solutions to Einstein's field equations with cosmological constant. Constant density solutions are derived for different values of the cosmological constant. Eleven…

广义相对论与量子宇宙学 · 物理学 2007-05-23 Christian G. Boehmer

In this article, a special static spherically symmetric perfect fluid solution of Einstein's equations is provided. Though pressure and density both diverge at the origin, their ratio remains constant. The solution presented here fails to…

综合物理 · 物理学 2009-09-29 F. Rahaman , M. Kalam , S. Chakraborty , K. Maity , B. Raychaudhuri

Interior solutions of Einstein's equations with a non-zero cosmological constant are given for static and spherically symmetric configurations of uniform density. The metric tensor and pressure are determined for both positive and negative…

广义相对论与量子宇宙学 · 物理学 2008-11-26 Zdeněk Stuchlík

We examine static perfect fluid spheres in the presence of a cosmological constant. New exact matter solutions are discussed which require the Nariai metric in the vacuum region. We generalize the Einstein static universe such that neither…

广义相对论与量子宇宙学 · 物理学 2008-11-26 Christian G. Boehmer , Gyula Fodor

A spherically symmetric charged ideal fluid solution of Einstein field equation is given in the presence of the cosmological constant and two well known example of this type of solution is presented. If the matter is confined in a region,…

广义相对论与量子宇宙学 · 物理学 2007-11-30 N. Ozdemir

The existence of a simple spherically symmetric and static solution of the Einstein equations in the presence of a cosmological constant vanishing outside a definite value of the radial distance is investigated. A particular succession of…

广义相对论与量子宇宙学 · 物理学 2007-05-23 Alejandro Cabo , Alejandro Garcia-Chung , Alejandro Rosabal

We ask the following question: Of the exact solutions to Einstein's equations extant in the literature, how many could represent the field associated with an isolated static spherically symmetric perfect fluid source? The candidate…

广义相对论与量子宇宙学 · 物理学 2008-11-26 M. S. R. Delgaty , Kayll Lake

We present two classes of inhomogeneous, spherically symmetric solutions of the Einstein-Maxwell-Perfect Fluid field equations with cosmological constant generalizing the Vaidya-Shah solution. Some special limits of our solution reduce to…

广义相对论与量子宇宙学 · 物理学 2019-10-09 Metin Gurses , Yaghoub Heydarzade

The Schwarzschild solution is a complete solution of Einstein's field equations for a static spherically symmetric field. The Einstein's field equations solutions appear in the literature, but in different ways corresponding to different…

广义相对论与量子宇宙学 · 物理学 2014-05-05 Iftikhar Ahmad , Maqsoom Fatima , Najam-ul-Basat

Static and spherically symmetric perfect fluid solutions of Einstein's field equations with cosmological constant are analysed. After showing existence and uniqueness of a regular solution at the centre the extension of this solution is…

广义相对论与量子宇宙学 · 物理学 2007-05-23 Christian G. Boehmer

We consider the static and spherically symmetric field equations of general relativity for charged perfect fluid spheres in the presence of a cosmological constant. Following work by Florides (1983) we find new exact solutions of the field…

广义相对论与量子宇宙学 · 物理学 2011-10-19 Christian G. Boehmer , Atifah Mussa

We consider plane-symmetric spacetimes satisfying Einstein's field equations with positive cosmological constant, when the matter is a fluid whose pressure is equal to its mass-energy density (i.e. a so-called stiff fluid). We study the…

广义相对论与量子宇宙学 · 物理学 2012-05-01 Philippe G. LeFloch , Sophonie B. Tchapnda

We investigate solutions of Einstein field equations for the non-static spherically symmetric perfect fluid case using different equations of state. The properties of an exact spherically symmetric perfect fluid solutions are obtained which…

广义相对论与量子宇宙学 · 物理学 2007-05-23 M. Sharif , T. Iqbal

Exact solutions of the Einstein's field equations describing a spherically symmetric cosmological model without a big bang or any other kind of singularity recently obtained by Dadhich and Patel (2000) are revisited. The matter content of…

广义相对论与量子宇宙学 · 物理学 2010-11-19 Anirudh Pradhan , Kashika Srivastava , Amrit Lal Ahuja

In the present article we find a new class of solutions of Einstein's field equations. It describes stationary, cylindrically symmetric spacetimes with closed timelike geodesics everywhere outside the symmetry axis. These spacetimes contain…

广义相对论与量子宇宙学 · 物理学 2010-04-20 Oyvind Gron , Steinar Johannesen

The present paper has the purpose to illustrate the importance of the ideas and constructions of the Non-Euclidean (Lobachevsky) Geometry, which can be applied even today for solving some conceptually important problems. We study the static…

广义相对论与量子宇宙学 · 物理学 2007-05-23 S. Kozyrev

According to Birkhoff's theorem the only spherically symmetric solution of the vacuum Einstein field equations is the Schwarzschild solution. Inspite of imposing asymptotically flatness and staticness as initial conditions we obtain that…

广义相对论与量子宇宙学 · 物理学 2007-05-23 Amir H. Abbassi

The time independent spherically symmetric solutions of General Relativity (GR) coupled to a dynamical unit timelike vector are studied. We find there is a three-parameter family of solutions with this symmetry. Imposing asymptotic flatness…

广义相对论与量子宇宙学 · 物理学 2010-02-05 Christopher Eling , Ted Jacobson

We obtain an approximate global stationary and axisymmetric solution of Einstein's equations which can be considered as a simple star model: a self-gravitating perfect fluid ball with constant mass density rotating in rigid motion. Using…

广义相对论与量子宇宙学 · 物理学 2008-11-26 J. A. Cabezas , J. Martin-Martin , A. Molina , E. Ruiz

We determine the exact solution of the Einstein field equations for the case of a spherically symmetric shell of liquid matter, characterized by an energy density which is constant with the Schwarzschild radial coordinate $r$ between two…

广义相对论与量子宇宙学 · 物理学 2021-04-16 Jorge L. deLyra , Rodrigo de A. Orselli , C. E. I. Carneiro
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