Representations of Solutions of Elliptic Differential Equations

Kurt Tomantschger

Representations of Solutions of Elliptic Differential Equations

Kurt Tomantschger

Institute of Analysis and Number Theory (5010)

Research output: Chapter in Book/Report/Conference proceeding › Conference paper › peer-review

Abstract

solutions for partial differential equations

Original language	English
Title of host publication	Proceedings of the 11th Congress of Yugoslav Mathematics
Chapter	Real and Complex Analysis
Pages	271-278
Number of pages	8
Publication status	Published - Jan 2001

Keywords

elliptic resp. formal hyperbolic partial differential equation, representations of solutions: complex Riemann function, Vekua's integral operator, Bergman's integral operator of the first order, Eichler's integral operator

ASJC Scopus subject areas

Mathematics(all)

Cite this

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title = "Representations of Solutions of Elliptic Differential Equations",

abstract = "solutions for partial differential equations",

keywords = "elliptic resp. formal hyperbolic partial differential equation, representations of solutions: complex Riemann function, Vekua's integral operator, Bergman's integral operator of the first order, Eichler's integral operator",

author = "Kurt Tomantschger",

year = "2001",

month = jan,

language = "English",

pages = "271--278",

booktitle = "Proceedings of the 11th Congress of Yugoslav Mathematics",

}

TY - GEN

T1 - Representations of Solutions of Elliptic Differential Equations

AU - Tomantschger, Kurt

PY - 2001/1

Y1 - 2001/1

N2 - solutions for partial differential equations

AB - solutions for partial differential equations

KW - elliptic resp. formal hyperbolic partial differential equation, representations of solutions: complex Riemann function, Vekua's integral operator, Bergman's integral operator of the first order, Eichler's integral operator

M3 - Conference paper

SP - 271

EP - 278

BT - Proceedings of the 11th Congress of Yugoslav Mathematics

ER -

Representations of Solutions of Elliptic Differential Equations

Abstract

Keywords

ASJC Scopus subject areas

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Cite this