Constructive Methods for Solving Higher Order Formally Hyperbolic Differential Equations

Kurt Tomantschger

Constructive Methods for Solving Higher Order Formally Hyperbolic Differential Equations

Institute of Analysis and Number Theory (5010)

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

Abstract

The approach used in this paper generalizes Eichler's treatment of second order elliptic equations in two independent variables to n'th order formally hyperbolic equations with n independent complex variables. Two new integral operators are constructed.

Original language	English
Title of host publication	Proceedings of American Mathematical Society
Pages	71-82
Number of pages	12
Publication status	Published - 1988

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title = "Constructive Methods for Solving Higher Order Formally Hyperbolic Differential Equations",

abstract = "The approach used in this paper generalizes Eichler's treatment of second order elliptic equations in two independent variables to n'th order formally hyperbolic equations with n independent complex variables. Two new integral operators are constructed. ",

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booktitle = "Proceedings of American Mathematical Society",

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AB - The approach used in this paper generalizes Eichler's treatment of second order elliptic equations in two independent variables to n'th order formally hyperbolic equations with n independent complex variables. Two new integral operators are constructed.

M3 - Conference paper

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BT - Proceedings of American Mathematical Society

ER -

Constructive Methods for Solving Higher Order Formally Hyperbolic Differential Equations

Abstract

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