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Titlebook: Stochastic Methods and Computer Techniques in Quantum Dynamics; Proceedings of the X H. Mitter (Chairman),L. Pittner Conference proceedings

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Stochastic Differential Equations,its use as a calculational tool. We also discuss recently developed (matrix) continued fraction methods for solving certain types of stochastic differential equations and their associated Fokker-Planck equation [4–6].
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Trapping for Newtonian Diffusion Processes,nsider a special class of diffusion processes, which we call Newtonian diffusions. This name is justified by the fact that such a diffusion process satisfies a Newton law in the mean. We will see how it is possible to define a mean stochastic acceleration a for diffusion processes. The Newton law in
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Non-Standard Analysis; Polymer Models, Quantum Fields,with J. E. Fenstad, R. Høegh-Krohn and T. Lindstrøm. In particular we give a discussion of an hyperfinite theory of Dirichlet forms with applications to the study of the Hamiltonian for a quantum mechanical particle in the potential created by a polymer. We also discuss new results on the existence
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Semiclassical and High-Temperature Expansions for Systems with Magnetic Field, we give an equation for the WKB-approxi- mation for such systems. Furthermore, we provide recursion relations and an efficient diagrammatic method, based on functional integration techniques,to calculate explicitly the coefficients in these expansions. Finally, we briefly indicate the connection be
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