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Hyers-Ulam stability of a generalized trigonometric-quadratic functional equation

机译:广义三角二次函数方程的Hyers-Ulam稳定性

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摘要

The Hyers-Ulam stability of the generalized trigonometric-quadratic functional equation F(x + y)-G(x-y) = 2H(x)K{y) + L(x) + M(y) over the domain of an abelian group and the range of the complex field is established based on the assumption of the unboundedness of the function K. Subject to certain natural conditions, explicit shapes of the functions H and K are determined. Applications to several existing related results are direct consequences.
机译:在阿贝尔群域上的广义三角二次函数方程F(x + y)-G(xy)= 2H(x)K {y)+ L(x)+ M(y)的Hyers-Ulam稳定性并根据函数K的无界假设建立复数域的范围。在一定的自然条件下,确定函数H和K的明确形状。应用到几个现有的相关结果是直接后果。

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