Titlebook: Stability of Functional Equations in Random Normed Spaces; Yeol Je Cho,Themistocles M. Rassias,Reza Saadati Book 2013 Springer Science+Bus

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aktuelle Verfahren und Anwendungen ergänzt.Dieses Buch führt in die Theorie und Methoden der stetigen Optimierung ein und zeigt darüber hinaus einige Anwendungen aus der diskreten Optimierung: Als gängige Verfahren für lineare Programme werden die Simplex- und Innere-Punkte-Methode vorgestellt. Im

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978-1-4939-0110-4Springer Science+Business Media New York 2013

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Stability of Functional Equations in RN-Spaces Under Arbitrary ,-Norms,In this chapter, we prove the stability of some functional equations in random, .-random, intuitionistic random and fuzzy normed spaces under the arbitrary continuous .-norms.

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Stability of Functional Equations in RN-Spaces via Fixed Point Methods,In this chapter, we consider some functional equations and prove their stability via . in various random normed spaces.

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Stability of Function Equations in Non-Archimedean Random Spaces,Throughout this chapter, we assume that . is a vector space and . is a complete non-Archimedean normed space.

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Stability of Functional Equations Related to Inner Product Spaces,In this chapter, we investigate the generalized Hyers–Ulam stability of functional equations in random normed spaces related to inner product spaces.