Toeplitz and singular integral operators on Carleson curves with logarithmic whirl points-Reference-Cited by-同舟云学术

Toeplitz and singular integral operators on Carleson curves with logarithmic whirl points

Published:1995-06 Issue:2 Volume:22 Page:127-161
ISSN:0378-620X
Container-title:Integral Equations and Operator Theory
language:en
Short-container-title:Integr equ oper theory

Author:

B�ttcher Albrecht,Karlovich Yuri I.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Link

http://link.springer.com/content/pdf/10.1007/BF01208347.pdf

Reference31 articles.

1. A.V. Aizenshtat, Yu.I. Karlovich, and G.S. Litvinchuk:On a theorem on conformal gluing and its applications. Dokl. Rasshir. Zased. Semin. Inst. Prikl. Mat. im. I.N. Vekua (Tbilisi)3, No. 1 (1988), 9?12 [Russian].

2. A.V. Aizenshtat, Yu.I. Karlovich, and G.S. Litvinchuk:On the defect numbers of the Kveselava-Vekua operator with discontinuous derivative of the shift. Soviet Math. Dokl.43 (1991), 633?638.

3. A.V. Aizenshtat, Yu.I. Karlovich, and G.S. Litvinchuk:The method of conformal gluing for the Haseman boundary value problem on an open contour. Preprint 26/93, Departamento de Matemática, Instituto Superior Técnico, Lisboa 1993.

4. A. Böttcher and B. Silbermann:Analysis of Toeplitz Operators. Akademie-Verlag, Berlin 1989 and Springer-Verlag, Berlin, Heidelberg, New York 1990.

5. A. Böttcher and I.M. Spitkovsky:Toeplitz operators with PQC symbols on weighted Hardy spaces. J. Func. Anal.97 (1991), 194?214.

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