The Zaremba Problem with Singular Interfaces as a Corner Boundary Value Problem

Author:

Harutyunyan G.,Schulze B.-W.

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference20 articles.

1. Boutet de Monvel, L.: Boundary problems for pseudo-differential operators. Acta Math. 126, 11–51 (1971)

2. Calvo, D., Martin, C.-I., Schulze, B.-W.: Symbolic structures on corner manifolds. In: RIMS Conf. dedicated to L. Boutet de Monvel on “Microlocal Analysis and Asymptotic Analysis”, Kyoto, August 2004, pp. 22–35. Keio University, Tokyo, 2005

3. Dines, N., Harutyunyan, G., Schulze, B.-W.: Mixed boundary value problems and parametrices in the edge calculus. Bull. Sci. Math. (to appear)

4. De Donno, G., Schulze, B.-W.: Meromorphic symbolic structures for boundary value problems on manifolds with edges. Math. Nachr. 279(4), 1–32 (2006)

5. Dorschfeldt, C.: Algebras of Pseudo-differential Operators Near Edge and Corner Singularities, vol. 102 of Math. Res. Wiley, Berlin, Weinheim (1998)

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1. The edge algebra structure of the Zaremba problem;Journal of Pseudo-Differential Operators and Applications;2013-12-24

2. The Iterative Structure of the Corner Calculus;Pseudo-Differential Operators: Analysis, Applications and Computations;2011

3. Mellin Operators with Asymptotics on Manifolds with Corners;Pseudo-Differential Operators: Analysis, Applications and Computations;2011

4. Operators with Corner-Degenerate Symbols;New Developments in Pseudo-Differential Operators;2008

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