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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.

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.",

author = "Kurt Tomantschger",

year = "1988",

language = "English",

pages = "71--82",

booktitle = "Proceedings of American Mathematical Society",

}

TY - GEN

T1 - Constructive Methods for Solving Higher Order Formally Hyperbolic Differential Equations

AU - Tomantschger, Kurt

PY - 1988

Y1 - 1988

N2 - 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.

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.