Global ETD Search

1	Preconditioners for the p-version of the boundary element Galerkin method in IR3 Heuer, Norbert. January 1999 (has links) (PDF) Hannover, University, Habil.-Schr., 1998. Pseudodifferentialoperator
2	Quadraturformeln für das Qualokationsverfahren Junges, Michael. January 2002 (has links) (PDF) Mainz, Universiẗat, Diss., 2002. Pseudodifferentialoperator
3	Entropy numbers and approximation numbers in weighted function spaces of type Bsp, q and Fsp, q, eigenvalue distributions of some degenerate pseudodifferential operators Haroske, Dorothee. Unknown Date (has links) University, Diss., 1995--Jena.
4	Pseudodifferential analysis in Y-algebras [psi-algebras] on transmission spaces, infinite solving ideal chains and K-theory for conformally compact spaces Ditsche, Jochen January 2008 (has links) Zugl.: Mainz, Univ., Diss., 2008
5	Pseudodifferential analysis in Psi-algebras on transmission spaces, infinite solving ideal chains and K-theory for conformally compact spaces Ditsche, Jochen.* Unknown Date (has links) (PDF) Univ., Diss., 2007--Mainz.
6	Affine Processes and Pseudo-Differential Operators with Unbounded Coefficients Schwarzenberger, Michael 04 October 2016 (has links) (PDF) The concept of pseudo-differential operators allows one to study stochastic processes through their symbol. This approach has generated many new insights in recent years. However, most results are based on the assumption of bounded coefficients. In this thesis, we study Levy-type processes with unbounded coefficients and, especially, affine processes. In particular, we establish a connection between pseudo-differential operators and affine processes which are well-known from mathematical finance. Affine processes are an interesting example in this field since they have linearly growing and hence unbounded coefficients. New techniques and tools are developed to handle the affine case and then expanded to general Levy-type processes. In this way, the convergence of a simulation scheme based on a Markov chain approximation, results on path properties, and necessary conditions for the symmetry of operators were proven. Affiner Prozess Pseudodifferentialoperator Symbol Simulation Affine process pseudo-differential operator symbol simulation ddc:510 rvk:SK 820
7	Affine Processes and Pseudo-Differential Operators with Unbounded Coefficients Schwarzenberger, Michael 12 May 2016 (has links) The concept of pseudo-differential operators allows one to study stochastic processes through their symbol. This approach has generated many new insights in recent years. However, most results are based on the assumption of bounded coefficients. In this thesis, we study Levy-type processes with unbounded coefficients and, especially, affine processes. In particular, we establish a connection between pseudo-differential operators and affine processes which are well-known from mathematical finance. Affine processes are an interesting example in this field since they have linearly growing and hence unbounded coefficients. New techniques and tools are developed to handle the affine case and then expanded to general Levy-type processes. In this way, the convergence of a simulation scheme based on a Markov chain approximation, results on path properties, and necessary conditions for the symmetry of operators were proven. info:eu-repo/classification/ddc/510 ddc:510

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