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Cornelia Pester - A posteriori error estimation for non-linear eigenvalue problems
Posted on 2010-06-30
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More for differential operators of second order with focus on 3D vertex singularities This thesis is concerned with the finite element analysis and the a posteriori error estimation for eigenvalue problems for general operator pencils on two-dimensional manifolds. A specific application of the presented theory is the computation of corner singularities. Engineers use the knowledge of the so-called singularity exponents to predict the onset and the propagation of cracks. All results of this thesis are explained for two model problems, the Laplace and the linear elasticity problem, and verified by numerous numerical results. Please appreciate my work to rock these links: if you can not, for whatever reason, then downloaded from these links, then download this: No another mirrors, please! >>> Read RULES >>> Download many interesting free eBooks HERE <<< Note 1: If you can not open the downloaded file, and your Adobe Reader reports on the damaged file, then your Adobe Reader. Lastest version of Adobe Reader opens this book perfectly. Note 2: Links not work? Send me PM and I'll try to help you.
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