Exact Solutions of Einstein's Field Equations. Cornelius Hoenselaers, Dietrich Kramer, Eduard Herlt, Hans Stephani, Malcolm MacCallum

Exact Solutions of Einstein's Field Equations


Exact.Solutions.of.Einstein.s.Field.Equations.pdf
ISBN: 0521461367,9780521461368 | 732 pages | 19 Mb


Download Exact Solutions of Einstein's Field Equations



Exact Solutions of Einstein's Field Equations Cornelius Hoenselaers, Dietrich Kramer, Eduard Herlt, Hans Stephani, Malcolm MacCallum
Publisher: Cambridge




He has made other significant contributions to general relativity The Kerr Solution has come to be regarded as the most important exact solution to any equation in physics and has been pivotal in understanding the most violent and energetic phenomena in the Universe. Downloads Exact Solutions of Einstein ;s Field Equations book . Cornelius Hoenselaers, Dietrich Kramer, Eduard Herlt, Hans Stephani, Malcolm MacCallum. The special feature of a Kerr black hole is that it rotates. Then, in 1963, New Zealand mathematician Roy Kerr calculated an exact solution for Einstein's field equations representing a Kerr black hole. His new exact solution to Einstein's gravitational field equation gives hope to space enthusiasts that it might be possible to accelerate space craft to speeds approaching that of light without crushing the contents of the craft. Physicist to Present New Exact Solution of Einstein's Gravitational Field Equation - New antigravity solution will enable space travel near speed of light by the end of this century, he predicts. Professor Kerr discovered a specific solution to Einstein's field equations which describes a structure now termed a Kerr black hole. Exact.Solutions.of.Einstein.s.Field. Exact Solutions of Einstein's Field Equations. A class of exact solutions of the Einstein Field Equation with Relativistic Magneto hydrodynamic aspects and as well of a Raychaudhuri-like equation for the evolution of the Universe has been obtained. His work involves looking at exact solutions to the Einstein Field Equations which allow for non-linear structures. In the early 1960s Professor Kerr discovered a specific solution to Einstein's field equations which describes a structure now termed a Kerr black hole.

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