# Boundary value problems and singular integral equations on Banach function spaces

- 2015

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topE. M. Rojas. Boundary value problems and singular integral equations on Banach function spaces. 2015. <http://eudml.org/doc/286008>.

@book{E2015,

abstract = {We study the solvability and Fredholmness of binomial boundary value problems for analytic functions represented by integrals of Cauchy type with density on abstract nonstandard Banach function spaces, assuming continuous, piecewise continuous and essentially bounded factorizable functions as coefficients. The representation of the solutions of those problems allows us to describe the explicit form of the solutions of the associated singular integral equations in each case. The solvability and explicit representation of the solutions of a class of singular integral equations with Carleman shifts is also considered.},

author = {E. M. Rojas},

keywords = {boundary value problems; singular integral equations, Fredholm operators},

language = {eng},

title = {Boundary value problems and singular integral equations on Banach function spaces},

url = {http://eudml.org/doc/286008},

year = {2015},

}

TY - BOOK

AU - E. M. Rojas

TI - Boundary value problems and singular integral equations on Banach function spaces

PY - 2015

AB - We study the solvability and Fredholmness of binomial boundary value problems for analytic functions represented by integrals of Cauchy type with density on abstract nonstandard Banach function spaces, assuming continuous, piecewise continuous and essentially bounded factorizable functions as coefficients. The representation of the solutions of those problems allows us to describe the explicit form of the solutions of the associated singular integral equations in each case. The solvability and explicit representation of the solutions of a class of singular integral equations with Carleman shifts is also considered.

LA - eng

KW - boundary value problems; singular integral equations, Fredholm operators

UR - http://eudml.org/doc/286008

ER -

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