Results 121 to 130 of about 973 (216)
The Binet formula, sums and representations of generalized Fibonacci p-numbers
In this paper, we consider the generalized Fibonacci p-numbers and then we give the generalized Binet formula, sums, combinatorial representations and generating function of the generalized Fibonacci p-numbers.
Kilic, Emrah, Kılıç, Emrah
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On (k1A1, k2A2, k3A3)-Edge Colourings in Graphs and Generalized Jacobsthal Numbers
In this paper we introduce a new kind of generalized Jacobsthal numbers in a distance sense. We give the identities and matrix representations for them and their connections with the Fibonacci and the Pell numbers. We also describe the interpretations of
Piejko Krzysztof, Trojnar-Spelina Lucyna
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Extended Wang sum and associated products. [PDF]
Reynolds R, Stauffer A.
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On the Usual Fibonacci and Generalized Order-K Pell Numbers
In this. paper, we give some relations involving the usual Fibonacci and generalized order-k Pell numbers. These relations show that the generalized order-k Pell numbers can be expressed as the summation of the usual Fibonacci numbers.
Kılıç, Emrah
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Generalized transformations on ratios of Fibonacci and Lucas numbers
Not available.
Ioan Lazăr, Adrian Mureşan
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We considered the properties of generalized Fibonacci and Lucas numbers class. The analogues of well-known Fibonacci identities for generalized numbers are obtained.
Kruchinin, Vladimir V. +1 more
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On Generalized Fibonacci Polynomials and Bernoulli Numbers
In this paper we use elementary methods to study the relationship between the generalized Fibonacci polynomials and the famous Bernoulli numbers, and give several interesting identities involving ...
Yuankui Ma, Tianping Zhang
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Generalized Fibonacci and Lucas numbers of the form kx2 [PDF]
06.03.2018 tarihli ve 30352 sayılı Resmi Gazetede yayımlanan “Yükseköğretim Kanunu İle Bazı Kanun Ve Kanun Hükmünde Kararnamelerde Değişiklik Yapılması Hakkında Kanun” ile 18.06.2018 tarihli “Lisansüstü Tezlerin Elektronik Ortamda Toplanması ...
Karaatlı, Olcay
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GAUSSIAN DUAL FIBONACCI NUMBERS
In this paper, firstly we defined Gaussian dual number and Gaussian dual Fibonacci numbers later, we obtained two-dimensional recurrence relations and some results regarding Gaussian dual Fibonacci numbers.
Aydin, Fugen Torunbalci, YÜCE, Salim
core
Generating binomial coefficients in a row of Pascal's triangle from extensions of powers of eleven. [PDF]
Shariful Islam M +3 more
europepmc +1 more source

