A functional equation of Aczél and Chung in generalized functions
From MaRDI portal
Publication:1009382
DOI10.1155/2008/147979zbMath1157.39316OpenAlexW2073812106WikidataQ59218540 ScholiaQ59218540MaRDI QIDQ1009382
Publication date: 31 March 2009
Published in: Advances in Difference Equations (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/55177
Operations with distributions and generalized functions (46F10) Functional equations for functions with more general domains and/or ranges (39B52)
Related Items (6)
Existence results for a class of degenerate quasilinear elliptic systems ⋮ Linking solutions for \(p\)-Laplace equations with nonlinear boundary conditions and indefinite weight ⋮ Ulam problem for the cosine addition formula in Sato hyperfunctions ⋮ On the existence of weak solutions for a degenerate and singular elliptic system in \(\mathbb R^{N }\) ⋮ Existence and multiplicity results for non-homogeneous Neumann problems in Orlicz-Sobolev spaces ⋮ Multiple Solutions for a Class of Degenerate Quasilinear Elliptic Systems
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Stability of approximately quadratic Schwartz distributions
- On the generalized Ulam-Gavruta-Rassias stability of mixed-type linear and Euler-Lagrange-Rassias functional equations
- Stability of general Newton functional equations for logarithmic spirals
- Stability of an Euler-Lagrange-Rassias equation in the spaces of generalized functions
- Solution of a problem of Ulam
- On approximation of approximately linear mappings by linear mappings
- On a class of functional equations in distribution
- On a distributional analog of a sum form functional equation
- On a functional equation of Aczél and Chung
- Distributional analog of a functional equation
- Stability problem of Ulam for Euler-Lagrange quadratic mappings
- A distributional version of functional equations and their stabilities
- STABILITY OF THE EULER-LAGRANGE-RASSIAS FUNCTIONAL EQUATION
- THE STABILITY OF THE SINE AND COSINE FUNCTIONAL EQUATIONS IN SCHWARTZ DISTRIBUTIONS
- A general functional equation and its stability
- The Stability of the Sine and Cosine Functional Equations
- Distributional methods for functional equations
This page was built for publication: A functional equation of Aczél and Chung in generalized functions