On the stability of a mixed type functional equation in generalized functions
From MaRDI portal
Publication:387288
DOI10.1186/1687-1847-2012-16zbMath1278.39040OpenAlexW2146486486WikidataQ59271288 ScholiaQ59271288MaRDI QIDQ387288
Publication date: 20 December 2013
Published in: Advances in Difference Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-1847-2012-16
Operations with distributions and generalized functions (46F10) Stability, separation, extension, and related topics for functional equations (39B82) Functional equations for functions with more general domains and/or ranges (39B52)
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Hyers-Ulam-Rassias stability of functional equations in nonlinear analysis
- Stability of a quadratic functional equation in the spaces of generalized functions
- Stability of a mixed type functional equation on multi-Banach spaces: a fixed point approach
- Stability of quartic functional equations in the spaces of generalized functions
- Stability of mixed type cubic and quartic functional equations in random normed spaces
- A characterization for Fourier hyperfunctions
- On generalizations of the Pompeiu functional equation
- Stability of functional equations in the spaces of distributions and hyperfunctions.
- Some functional equations in the spaces of generalized functions
- The stability of Cauchy equations in the space of Schwartz distributions
- Fourier hyperfunctions as the boundary values of smooth solutions of heat equations
- A calculus approach to hyperfunctions III
- A fixed point method to the generalized stability of a mixed additive and quadratic functional equation in Banach modules
- Functional Equations and Inequalities with Applications
- On the Stability of the Linear Mapping in Banach Spaces
- Stability of a Mixed Type Additive, Quadratic, Cubic and Quartic Functional Equation
- On the stability of an n-dimensional quadratic and additive functional equation
- On the Stability of the Linear Functional Equation
- Stability of functional equations in several variables