A fixed point approach to the stability of an additive cubic functional equation in paranormed spaces
K. Ravi, J.M. Rassias, R. Jamuna
Abstract
In this paper, using fixed point method we prove the generalized Hyers Ulam Rassias stability of the additive cubic functional equation
f(x-ky)=k2[f(x+y)+ f(x-y)]+2(1- k2)f(x)
for fixed integers k, with k≠0,±1 in paranormed spaces.
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How to Cite this Article:
K. Ravi, J.M. Rassias, R. Jamuna, A fixed point approach to the stability of an additive cubic functional equation in paranormed spaces,
Adv. Fixed Point Theory, 4 (2014), 280-309
Copyright © 2014 K. Ravi, J.M. Rassias, R. Jamuna. This is an open access article distributed under the
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Advances in Fixed Point Theory
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