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INTEGRAL REPRESENTATION OF FUNCTIONS IN STRICTLY PSEUDOCONVEX DOMAINS AND APPLICATIONS TO THE $ \overline{\partial}$-PROBLEM
98
Citations
6
References
1970
Year
Spectral TheoryUniform BoundEngineeringResolvent KernelGeneralized FunctionPotential TheoryRiemann-hilbert ProblemFunctional AnalysisIntegral RepresentationComplex Function TheoryCalculus Of VariationSmooth Functions
The integral representation obtained for smooth functions defined in strictly pseudoconvex domains in -dimensional complex space can be considered as the natural extension of the well-known Cauchy-Green formula. Using this representation we succeed in obtaining a formula and uniform bound for solutions of the -problem in strictly pseudoconvex domains.Bibliography: 11 titles.
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