Results 141 to 150 of about 1,148,545 (158)

ON GAUSSIAN FUZZY LUCAS NUMBERS

Journal of Science and Arts
In the present paper, we introduce a new class of fuzzy numbers, which we will call Gaussian fuzzy Lucas numbers. We establish some fundamental properties and identities for these newly defined numbers, including the recurrence relation, Binet’s formula,
Tülay Yaǧmur
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A Study On Gaussian Generalized Edouard Numbers

Asian Journal of Advanced Research and Reports
This paper examines the properties and applications of Gaussian Generalized Edouard numbers, aiming to enrich the theoretical framework of number sequences. Utilizing analytical and algebraic techniques, we derive novel recurrence relations, sum formulas,
Emine Esra Ayrılma, Y. Soykan
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A New Perspective On Hyper Dual Fibonnaci And Hyper Dual Lucas Numbers

Turkish journal of mathematics & computer science
In this paper, we introduction hyper dual numbers with hyper dual Fibonacci and Lucas number coefficients . Firstly, we obtained for these new number recurrence relation and Binet’s formula.
Murat Turan, Sıddıka Özkaldı Karakuş   +1 more
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Binet type formula for Tribonacci sequence with arbitrary initial numbers

Chaos, Solitons & Fractals, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Geonardo numbers

Boletim da Sociedade Paranaense de Matemática
Inspired by the term Gibonacci numbers, which was coined by A. T. Benjamin and J. J. Quinn as shorthand for generalized Fibonacci numbers, Geonardo numbers are considered.
C. Moreira, P. Beites
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Properties of Gaussian Generalized Leonardo Numbers

Karaelmas Science and Engineering Journal
In this research, we introduce and thoroughly examine Gaussian generalized Leonardo numbers, focusing on three distinct cases: Gaussian modified Leonardo numbers, Gaussian Leonardo‐Lucas numbers, and Gaussian Leonardo numbers.
C. M. Dikmen
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A bijective proof of generalized Cauchy–Binet, Laplace, Sylvester and Dodgson formulas

Linear and Multilinear Algebra, 2020
In this paper, we give the generalization of Cauchy–Binet, Laplace, Sylvester and generalized Dodgson's condensation formulas for the case of rectangular determinants.
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Hybrid numbers with balancing and Lucas balancing hybrid number coefficients

Communications faculty of sciences university of ankara series a1 mathematics and statistics
In this note, we made a connection between hybrid numbers and hybrid balancing, and hybrid Lucas balancing number. Initially, we obtained for these new number recurrence relation, some important relations among new numbers, and Binet's like formula ...
Murat Turan, Sıddıka Özkaldı Karakuş   +1 more
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On Some Properties of (p, q)-Fibonacci-Like Numbers Using (p, q)-Lucas Numbers.

International Journal of Mathematical and Computer Sciences
In this study, we present a novel characteristic of the (p, q)-Fibonacci-like number based on the (p, q)-Lucas numbers. We use Binet's formula to prove these identities.
P. Pue-on
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Quantum m*n-matrices and q-deformed Binet-Cauchy formula

Journal of Physics A: Mathematical and General, 1991
Summary: Quantum multiplicative matrices of size \(m\times n\) are introduced and studied. The \(q\)-generalization of the Binet-Cauchy formula is found.
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