A Fixed Point Approach to the H-U-R Stability Problem of Pexiderized Functional Equation in Modular Spaces

Parbati Saha, Pratap Mondal, Binayak S Choudhury


In this paper we consider pexiderized functional equations for studying their Hyers-Ulam-Rassias stability. This stability has been studied for a variety of mathematical structures. Our framework of discussion is modular space. We adopt a fixed-point approach to the problem in which we use a generalized contraction mapping principle in modular spaces. The result is illustrated with an example.

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