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Stability of Quadratic Functional Equations via the Fixed Point and Direct Method

机译:不动点和直接法求解二次函数方程的稳定性

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C?dariu and Radu applied the fixed point theorem to prove the stability theorem of Cauchy and Jensen functional equations. In this paper, we prove the generalized Hyers-Ulam stability via the fixed point method and investigate new theorems via direct method concerning the stability of a general quadratic functional equation.
机译:C?dariu和Radu应用不动点定理证明了Cauchy和Jensen方程的稳定性定理。在本文中,我们通过不动点方法证明了广义的Hyers-Ulam稳定性,并通过直接方法研究了关于一般二次函数方程稳定性的新定理。

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