語系
Mitrea, Marius.
概要
作品: | 2 作品在 7 項出版品 1 種語言 |
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書目資訊
Multi-layer potentials and boundary problems : = for higher-order elliptic systems in Lipschitz domains /
by:
Mitrea, Irina.; Mitrea, Marius.
(書目-語言資料,印刷品)
Hardy spaces on Ahlfors-regular Quasi metric spaces = a sharp theory /
by:
Mitrea, Marius.; SpringerLink (Online service); Alvarado, Ryan.
(書目-語言資料,印刷品)
Geometric harmonic analysis.. I,. A sharp divergence theorem with nontangential pointwise traces
by:
Mitrea, Irina.; Mitrea, Marius.; SpringerLink (Online service); Mitrea, Dorina.
(書目-電子資源)
Geometric harmonic analysis.. II,. Function spaces measuring size and smoothness on rough sets
by:
Mitrea, Irina.; Mitrea, Marius.; SpringerLink (Online service); Mitrea, Dorina.
(書目-電子資源)
Geometric harmonic analysis.. III,. Integral representations, Calderon-Zygmund theory, Fatou theorems, and applications to scattering
by:
Mitrea, Irina.; Mitrea, Marius.; SpringerLink (Online service); Mitrea, Dorina.
(書目-電子資源)
Geometric harmonic analysis.. IV,. Bundary layer potentials in uniformly rectifiable domains, and applications to complex analysis
by:
Mitrea, Irina.; Mitrea, Marius.; SpringerLink (Online service); Mitrea, Dorina.
(書目-電子資源)
Geometric harmonic analysis V = Fredholm theory and finer estimates for integral operators, with applications to boundary problems /
by:
Mitrea, Irina.; Mitrea, Marius.; SpringerLink (Online service); Mitrea, Dorina.
(書目-電子資源)
Boundary value problems for the Stokes system in arbitrary Lipschitz domains /
by:
Mitrea, Marius.; Wright, Matt, (1980-); Société mathématique de France.
(書目-語言資料,印刷品)
主題
Smoothness of functions.
Geometric measure theory.
Clifford algebras.
Divergence theorem.
Integral Transforms and Operational Calculus.
Differential equations, Elliptic.
Real Functions.
Lipschitz spaces.
Mathematics.
Boundary value problems.
Calderón-Zygmund operator.
Fourier Analysis.
Functional Analysis.
Harmonic analysis.
Fourier analysis.
Hardy spaces.
Partial Differential Equations.
Singular integrals.
Quasi-metric spaces.
Measure and Integration.
Boundary layer.