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Hermite-based hybrid polynomials and some related properties

机译:基于Hermite的混合多项式和一些相关性质

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摘要

In this paper, the two-variable one-parameter generalized Hermite-based hybrid polynomials are introduced by means of generating function, series definition and determinant definition. The recurrence relations, shift operators, differential, integro-differential and partial differential equations for these polynomials are established via factorization method. The two-variable one-parameter generalized Hermite-based Bernoulli, Euler and Genocchi polynomials are studied as the particular members and some examples are considered in terms of these polynomials to give the applications of main results. The graphical representation and interpretation is also shown for these polynomials.
机译:在本文中,通过生成函数,序列定义和确定定义引入了两个可变的单参数广义Hermite基混合多项式。 通过分解方法建立了这些多项式的复发关系,移位运算符,差分,积分差分和部分微分方程。 作为特定成员研究了两变量的单参数广义Hermite基Bermite基Bernoulli,并且在这些多项式方面考虑了一些示例,以提供主要结果的应用。 这些多项式也显示了图形表示和解释。

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