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BOUNDEDNESS AND STABILITY PROPERTIES OF SOLUTIONS OF CERTAIN FOURTH ORDER DIFFERENTIAL EQUATIONS VIA THE INTRINSIC METHOD
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Aydin TIRYAKI
Published/Copyright:
December 1, 1996
Published Online: 1996-12
Published in Print: 1996-12
© 2014 Oldenbourg Wissenschaftsverlag GmbH, Rosenheimer Str. 145, 81671 München
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Articles in the same Issue
- Masthead
- Index of Volume 16 (1996)
- APPROXIMATION OF EXTERIOR PROBLEMS. OPTIMAL CONDITIONS FOR THE LAPLACIAN.
- BOUNDEDNESS AND STABILITY PROPERTIES OF SOLUTIONS OF CERTAIN FOURTH ORDER DIFFERENTIAL EQUATIONS VIA THE INTRINSIC METHOD
- HIGH ORDER ERROR CONSTANTS OF GAUSS-KRONROD QUADRATURE FORMULAS
- CONDENSINO VOLTERRA OPERATORS IN LOCALLY CONVEX SPACES
- ON A COUNTEREXAMPLE IN THE THEORY O F POLYNOMIALS HAVING CONCENTRATION AT LOW DEGREES
- THE EXTENDED CESÀRO THEOREM AND HYPERGEOMETRIC ASYMPTOTICS
- ON THE JULIA SET OF THE COMPOSITION OF MEROMORPHIC FUNCTIONS
- ON A CONJECTURE OF P. PUCCI AND J. SERRIN
- ON SETS OF UNIQUENESS FOR COMPLETELY ADDITIVE ARITHMETIC FUNCTIONS
- Author Index of Volume 16
- Instructions for Authors
Articles in the same Issue
- Masthead
- Index of Volume 16 (1996)
- APPROXIMATION OF EXTERIOR PROBLEMS. OPTIMAL CONDITIONS FOR THE LAPLACIAN.
- BOUNDEDNESS AND STABILITY PROPERTIES OF SOLUTIONS OF CERTAIN FOURTH ORDER DIFFERENTIAL EQUATIONS VIA THE INTRINSIC METHOD
- HIGH ORDER ERROR CONSTANTS OF GAUSS-KRONROD QUADRATURE FORMULAS
- CONDENSINO VOLTERRA OPERATORS IN LOCALLY CONVEX SPACES
- ON A COUNTEREXAMPLE IN THE THEORY O F POLYNOMIALS HAVING CONCENTRATION AT LOW DEGREES
- THE EXTENDED CESÀRO THEOREM AND HYPERGEOMETRIC ASYMPTOTICS
- ON THE JULIA SET OF THE COMPOSITION OF MEROMORPHIC FUNCTIONS
- ON A CONJECTURE OF P. PUCCI AND J. SERRIN
- ON SETS OF UNIQUENESS FOR COMPLETELY ADDITIVE ARITHMETIC FUNCTIONS
- Author Index of Volume 16
- Instructions for Authors
