On a class of Hankel operators: Fredholm properties and invertibility

Author:

Teixeira F. S.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference24 articles.

1. Clancey, K. and Gohberg, I.C.: Factorization of Matrix Functions and Singular Integral Operators, in: Operator Theory: Advances and Applications, vol.3, Birkhauser Verlag, Basel-Boston-Stuttgart, 1981.

2. Costabel, M.: A contribution to the theory of singular integral equations with Carleman shift, J. Integral Eqs. and Operator Theory, 2 (1979), 11?24

3. dos Santos, A.F. and Teixeira, F.S.: The Sommerfeld problem revisited: Solution spaces and the edge condition, J. Math. Anal. Applics, to appear

4. dos Santos, A.F., Lebre, A.B. and Teixeira, F.S.: The diffraction problem for a half-plane with different face impedances revisited, J.Math. Anal. Applics, to appear

5. Gohberg, I.C. and Krein, M.G.: Systems of integral equations on a half-line with kernels depending on the difference of arguments, Uspehi Mat. Nauk 13, No.2 (80), (1958), 3?72. Translated as: Amer. Math. Soc. Trans.(2) 14(1960), 217?287

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1. INVERTIBILITY PROPERTIES OF MATRIX WIENER‐HOPF PLUS HANKEL INTEGRAL OPERATORS;Mathematical Modelling and Analysis;2008-03-31

2. A Duduchava–Saginashvili's type theory for Wiener–Hopf plus Hankel operators;Journal of Mathematical Analysis and Applications;2007-07

3. Factorization of Some Classes of Matrix Functions and the Resolvent of a Hankel Operator;Factorization, Singular Operators and Related Problems;2003

4. On Fredholm Properties of a Class of Hankel Operators;Mathematische Nachrichten;2000-09

5. Two canonical wedge problems for the Helmholtz equation;Mathematical Methods in the Applied Sciences;1994-09-10

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