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?′-Fibonacci and ?′-lucas numbers, ?′-fibonacci and ?′-lucas polynomials

机译:?' - fibonacci和?' - 卢卡斯数字,?' - fibonacci和?' - 卢卡斯多项式

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In this paper, with reference to the previous work [WITU??A, R.a??S??OTA, D.: ?′-Fibonacci numbers, Appl. Anal. Discrete Math. 3 (2009), 310a??329] concerning the, so called, ?′-Fibonacci numbers, the concepts of ?′-Lucas numbers, ?′-Fibonacci and ?′-Lucas polynomials are introduced. There are discussed the basic properties of such objects, as well as their applications, especially for description of certain polynomials and identities of algebraic and trigonometric type. Many from among these identities describe the binomial transformations of the respective integer sequences and polynomials. Similarly as for ?′-Fibonacci numbers, also for ?′-Lucas numbers some attractive identitiesa??bridges are obtained, connecting these numbers in practice with every sequence of integer numbers.
机译:在本文中,参考上一个工作[Witu吗?? A,R.A ?? s ?? Ota,d .:?' - 斐波纳契号,appl。肛门。离散数学。 3(2009),310A ?? 329]关于所谓的,?' - Fibonacci号码,?' - 卢卡斯号码,?' - 斐波纳卡奇和?' - 卢卡斯多项式。讨论了这些物体的基本性质,以及它们的应用,特别是对于某些多项式和代数和三角型的身份的描述。这些身份中的许多人描述了各个整数序列和多项式的二项式转换。与此类似于?' - Fibonacci数量,也为?' - Lucas数字,获得一些有吸引力的身份桥,并在实践中使用每个整数的序列连接这些数字。

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