AN EIGENVALUE PROBLEM

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Emamizadeh Behrouz

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Seminar Paper

Paper Information

Seminar: ANNUAL IRANIAN MATHEMATICS CONFERENCE
Year:2015 | Issue:46

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Title

AN EIGENVALUE PROBLEM

Author(s)

Emamizadeh Behrouz | Issue Writer Certificate

Keywords

LORENTZ INVARIANT WAVE EQUATION

CONTINUOUS EIGENVALUES

LAPLACIAN

P-LAPLACIAN

FIBERING METHOD

COERCIVITY

EXISTENCE

BOUNDS

REGULARITY

Abstract

THIS TALK IS MOTIVATED BY THE FOLLOWING NONLINEAR LORENTZ INVARIANT WAVE EQUATION: (FORMULA) WHERE (FORMULA) AND V IS AN APPROPRIATE FUNCTION. IN THE LAST EQUATION (FORMULA) DENOTES THE JACOBIAN WITH RESPECT TO X, AND UT IS THE DERIVATIVE WITH RESPECT TO T.A STATIC SOLUTION OF (1) IS A FUNCTION Z: R3®R4 THAT SATISFIES (FORMULA) IS THE WELL-KNOWN P-LAPLACE OPERATOR. THE DIFFERENTIAL OPERATOR IN (2) IS A LINEAR COMBINATION OF D AND D10.

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Cite

APA: Copy

Emamizadeh, Behrouz. (2015). AN EIGENVALUE PROBLEM. ANNUAL IRANIAN MATHEMATICS CONFERENCE. SID. https://sid.ir/paper/920915/en

Vancouver: Copy

Emamizadeh Behrouz. AN EIGENVALUE PROBLEM. 2015. Available from: https://sid.ir/paper/920915/en

IEEE: Copy

Behrouz Emamizadeh, “AN EIGENVALUE PROBLEM,” presented at the ANNUAL IRANIAN MATHEMATICS CONFERENCE. 2015, [Online]. Available: https://sid.ir/paper/920915/en

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