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Special Numbers on Analytic Functions

Special Numbers on Analytic Functions
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摘要 The aim of this paper is to give some analytic functions which are related to the generating functions for the central factorial numbers. By using these functions and p-adic Volkenborn integral, we derive many new identities associated with the Bernoulli and Euler numbers, the central factorial numbers and the Stirling numbers. We also give some remarks and comments on these analytic functions, which are related to the generating functions for the special numbers. The aim of this paper is to give some analytic functions which are related to the generating functions for the central factorial numbers. By using these functions and p-adic Volkenborn integral, we derive many new identities associated with the Bernoulli and Euler numbers, the central factorial numbers and the Stirling numbers. We also give some remarks and comments on these analytic functions, which are related to the generating functions for the special numbers.
作者 Yilmaz Simsek
出处 《Applied Mathematics》 2014年第7期1091-1098,共8页 应用数学(英文)
关键词 BERNOULLI NUMBERS Euler NUMBERS The Central FACTORIAL NUMBERS Array Polynomials STIRLING NUMBERS of the First KIND and the Second KIND Generating Function Functional Equation Analytic Functions Bernoulli Numbers Euler Numbers The Central Factorial Numbers Array Polynomials Stirling Numbers of the First Kind and the Second Kind Generating Function Functional Equation Analytic Functions
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