Hilbert $\widetilde{\C}$-modules: structural properties and applications to variational problems

Details Hilbert $\widetilde{\C}$-modules: structural properties and applications to variational problems Hilbert $\widetilde{\C}$-modules: structural properties and applications to variational problems

2007-07-07

arxiv.org/abs/0707.1104v1

Mathematics

Functional Analysis

Scientific paper

We develop a theory of Hilbert $\widetilde{\C}$-modules by investigating their structural and functional analytic properties. Particular attention is given to finitely generated submodules, projection operators, representation theorems for $\widetilde{\C}$-linear functionals and $\widetilde{\C}$-sesquilinear forms. By making use of a generalized Lax-Milgram theorem, we provide some existence and uniqueness theorems for variational problems involving a generalized bilinear or sesquilinear form.

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