Encyclopedia of Mathematical Physics: Five-Volume Set
Geometric Flows and the Penrose Inequality
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, Chapter
Bray, H
January 1, 2004
In a paper, R Penrose (1973) made a physical argument that the total mass of a spacetime which contains black holes with event horizons of total area A should be at least.
Duke Scholars
DOI
ISBN
9780125126663
Publication Date
January 1, 2004
Start / End Page
510 / 520
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Bray, H. (2004). Geometric Flows and the Penrose Inequality. In Encyclopedia of Mathematical Physics: Five-Volume Set (pp. 510–520). https://doi.org/10.1016/B0-12-512666-2/00058-4
Bray, H. “Geometric Flows and the Penrose Inequality.” In Encyclopedia of Mathematical Physics: Five-Volume Set, 510–20, 2004. https://doi.org/10.1016/B0-12-512666-2/00058-4.
Bray H. Geometric Flows and the Penrose Inequality. In: Encyclopedia of Mathematical Physics: Five-Volume Set. 2004. p. 510–20.
Bray, H. “Geometric Flows and the Penrose Inequality.” Encyclopedia of Mathematical Physics: Five-Volume Set, 2004, pp. 510–20. Scopus, doi:10.1016/B0-12-512666-2/00058-4.
Bray H. Geometric Flows and the Penrose Inequality. Encyclopedia of Mathematical Physics: Five-Volume Set. 2004. p. 510–520.
DOI
ISBN
9780125126663
Publication Date
January 1, 2004
Start / End Page
510 / 520