Special Issue-1 on Leonhard Paul Euler’s: Functional Equations and Inequalities(Guest Editor-in-Chief: Professor John Michael Rassias)
Table of Contents
Articles
| PREFACE: Special Issue on Leonhard Paul Euler’s: Functional Equations and Inequalities |
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| J. M. Rassias | 7 |
| LEONHARD PAUL EULER: HIS LIFE AND HIS WORK |
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| J. M. Rassias, M. J. Rassias | 8-17 |
| On the Double Quadratic Difference Property |
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| Marcin Adam, Stefan Czerwik | 18-26 |
| Ulam-Gavruta-Rassias stability of the Pexider functional Equation |
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| Bouikhalene Belaid, Elqorachi Elhoucien | 27-39 |
| The Alternative Of Fixed Point And Stability Results For Functional Equations |
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| Liviu Cadariu, Viorel Radu | 40-58 |
| On Drygas functional equation on groups |
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| Valeriĭ A. Faĭziev, Prasanna K. Sahoo | 59-69 |
| Stability of Drygas functional equation on T(3,R) |
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| Valeriĭ A. Faĭziev, Prasanna K. Sahoo | 70-81 |
| The spaces S^V: New spaces defined with wavelet coefficients and related to multifractal analysis |
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| Jean-Marie Aubry, Françoise Bastin, Sophie Dispa, Stéphane Jaffard | 82-95 |
| Hyers-Ulam Stability of Linear Differential Equations of First Order, I |
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| Soon-Mo Jung | 96-100 |
| Stability of an Euler–Lagrange–Rassias type additive mapping |
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| Chun-Gil Park | 101-111 |
| Hyers–Ulam stability of an Euler–Lagrange type additive mapping |
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| Chun-Gil Park, J. M. Rassias | 112-125 |
| Refined ULAM Stability for Euler–Lagrange Type Mappings in Hilbert Spaces |
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| J. M. Rassias, Matina J. Rassias | 126-132 |
| On the ALEKSANDROV and Triangle Isometry ULAM Stability Problems |
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| J. M. Rassias, Shuhuang Xiang, Matina J. Rassias | 133-142 |
| On The ULAM–Gavruta–Rassias Stability of the Orthogonally Euler-Lagrange Type Functional Equation |
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| K. Ravi, M. Arunkumar | 143-156 |
| Ulam-Gavruta-Rassias stability for a linear functional equation |
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| M. Ait SiBaha, B. Bouikhalene, E. Elqorachi | 157-166 |