Titlebook: Microlocal Methods in Mathematical Physics and Global Analysis; Daniel Grieser,Stefan Teufel,Andras Vasy Conference proceedings 2013 Sprin

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2297-0215 ties, also for non-experts.Pointers to complete papers and bMicrolocal analysis is a field of mathematics that was invented in the mid-20th century for the detailed investigation of problems from partial differential equations, which incorporated and made rigorous many ideas that originated in physi

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Conference proceedings 2013ential equations, which incorporated and made rigorous many ideas that originated in physics. Since then it has grown to a powerful machine which is used in global analysis, spectral theory, mathematical physics and other fields, and its further development is a lively area of current mathematical r

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Microlocal Analysis and Adiabatic Problems: The Case of Perturbed Periodic Schr?dinger Operatorshe specific case of a perturbed periodic Schr?dinger operator, namely the operator defined in a dense subspace of . by . where . is a .-periodic function, ., corresponding to the interaction of the test electron with the ionic cores of a crystal, while . and . represent some perturbing external electromagnetic potentials.

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Invariant Integral Operators on the Oshima Compactification of a Riemannian Symmetric Space: Kernel mal compact subgroup. Consider further the Oshima compactification . of. [8], which is a simply connected, closed, real-analytic manifold carrying an analytic .-action. The orbital decomposition of . is of normal crossing type, and the open orbits are isomorphic to .∕., the number of them being equal to 2., where . denotes the rank of .∕..