Geometric Harmonic Analysis V
Fredholm Theory and Finer Estimates for Integral Operators, with Applications to Boundary Problems
Produktform: E-Buch Text Elektronisches Buch in proprietärem
The ultimate goal in Volume V is to prove well-posedness and Fredholm solvability results concerning boundary value problems for elliptic second-order homogeneous constant (complex) coefficient systems, and domains of a rather general geometric nature. The formulation of the boundary value problems treated here is optimal from a multitude of points of view, having to do with geometry, functional analysis (through the consideration of a large variety of scales of function spaces), topology, and partial differential equations.
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