Gaussian Fibonacci and Gaussian Lucas p-numbers
Gaussian Fibonacci and Gaussian Lucas p-numbers
In this paper we define and study the Gaussian Fibonacci and Gaussian Lucas p-numbers. We give generating functions, Binet formulas, explicit formulas, matrix representations and sums of Gaussian Fibonacci p-numbers by matrix methods . For p = 1 these Gaussian Fibonacci and Gaussian Lucas p-numbers reduce to the Gaussian Fibonacci and the Gaussian Lucas numbers. © Copyright 2017, Charles Babbage Research Centre All rights reserved.
- Pamukkale University Turkey
Gaussian Fibonacci p-numbers, Binet Formulas, Gaussian Lucas p-numbers, Partial Derivatives, Fibonacci numbers, Golden Section, 620, 510, Fibonacci numbers; Gaussian Fibonacci numbers; Gaussian Fibonacci, p-Numbers; Gaussian Lucas p-Numbers, Generalized Fibonacci, Gaussian Fibonacci numbers, Gaussian Lucas p-Numbers, Gaussian Fibonacci p-Numbers, Complex Fibonacci
Gaussian Fibonacci p-numbers, Binet Formulas, Gaussian Lucas p-numbers, Partial Derivatives, Fibonacci numbers, Golden Section, 620, 510, Fibonacci numbers; Gaussian Fibonacci numbers; Gaussian Fibonacci, p-Numbers; Gaussian Lucas p-Numbers, Generalized Fibonacci, Gaussian Fibonacci numbers, Gaussian Lucas p-Numbers, Gaussian Fibonacci p-Numbers, Complex Fibonacci
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