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Contents
| 2 | |
Some Tools and Techniques of Probability Theory | 25 |
Probability in Some Problems of Classical Statistical | 59 |
Integration in Function Spaces and Some Applications | 161 |
The Boltzmann Equation by G E UHLENBECK | 183 |
Quantum Mechanics by A R HIBBS | 205 |
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Common terms and phrases
amplitude analog approach assume assumption balls becomes behavior Bernoullian Boltzmann equation Brownian motion calculation Chapter classical clearly coefficients collision consequently consider corresponding defined denote density derivation diagonals discuss distribution function Ehrenfest Ehrenfest model eigenvalues electron elementary sets energy surface ensemble entropy equa equal equilibrium ergodic exp _ F-space fact Feynman finite follows formula Gibbs given H-theorem hence hole independent infinite initial distribution interval kinetic Lebesgue measure lim Prob limit Liouville equation macroscopic Markoff Markoffian master equation Math mathematical matrix mean recurrence measure theory molecules moving average observed obtain operator path integral physical polynomial potential Prob nA(s probabilistic probability theory problem proof prove quantum mechanics random walk result sample space Section sequence simple Smoluchowski solution statistical mechanics stochastic process strongly stationary symmetric theorem tion Uhlenbeck unsmoothing variables velocities write zero
Bibliographic information
| Title | Probability and Related Topics in Physical Sciences Lectures in applied mathematics (American Mathematical Society) ; 1.A Volume 1 of Lectures in applied mathematics : proceedings of the summer seminar, Boulder, Colorado, 1957 ; v. 1.A Lectures in applied mathematics Volume 1 of Proceedings of the summer seminar, boulder, colorado, 1957 Sherman collection |
| Editor | Mark Kac |
| Publisher | American Mathematical Soc., 1959 |
| ISBN | 0821800477, 9780821800478 |
| Length | 266 pages |
| Subjects | › Mathematics / General |
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