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ON THE GENERAL SOLUTIONS OF HILBERT-EINSTEIN FIELD EQUATIONS IN VACUUM

机译:在真空中Hilbert-Einstein场方程的一般解

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摘要

The Hilbert-Einstein field equations describe the structure of space-time in the general theory of relativity. Their simplified form, in a vacuum, was discovered in 1913 by Marcel Grossmann in two joint publications with Einstein, who, for his part, rejected this idea and presented another hypothesis... He reverted to Grossmann's idea only two years later. The first known solution was that of Schwarzschikl that, provides the origin of the notion of a black hole. Let us also mention the Kerr solution, plane gravitational waves, the general first order solution, the successive approximations of the two black hole problem: hundreds of rigourous solutions are known today. The genesis of this discovery called for a series of curious coincidences. The absolute differentia] calculus was a speciality only of the School of Zurich, and it required an improbable meeting between this School, Albert Einstein and the mathematician Marcel Grossmann, who was also able to think as a pure physicist.
机译:希尔伯特 - 爱因斯坦场方程描述了在相对论的一般理论中的时空结构。在真空中,他们的简化形式是在1913年由Marcel Grossmann发现的两个与爱因斯坦的联合出版物,他是他的一部分拒绝了这个想法并呈现了另一个假设......他只在两年后恢复了Grossmann的想法。第一种已知的解决方案是Schwarzschikl的解决方案,提供了黑洞的概念。让我们还提到Kerr解决方案,平面引力波,一般的第一订单解决方案,两个黑洞问题的连续近似值:数百个严格的解决方案是今天已知的。这个发现的成因呼吁一系列好奇的巧合。绝对不同的是,微积分是苏黎世学校的专业,它需要在这所学校,阿尔伯特爱因斯坦和数学家Marcel Grossmann之间成为一个不可能的会议,他也能够作为纯物理学家思考。

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