Results 151 to 160 of about 1,028,977 (179)
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.
Mahmoud Bayat
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The generalized Pell (p,i)-numbers and their Binet formulas, combinatorial representations, sums
Chaos, Solitons & Fractals, 2007 The theory of generalized Pell p-numbers was introduced by Stakhov and then have been studied by several authors. In this paper. we consider the usual Pell numbers and as similar to the Fibonacci p-numbers, we give fair generalization of the Pell numbers, which we call the generalized Pell (p, i)-numbers for 0
Emrah Kılıç
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Quantum m*n-matrices and q-deformed Binet-Cauchy formula
Journal of Physics A: Mathematical and General, 1991 Quantum multiplicative matrices of size m*n are introduced and studied. The q-generalization of the Binet-Cauchy formula is found.
Sergei Merkulov
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Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, 2016 In the paper, the authors find integral representations, complete monotonicity, limits, and other properties of remainders of the Binet and Stirling formulas for the gamma function and their derivatives. These properties strengthen almost all results in three papers published in the Journal of Computational and Applied Mathematics, Applied Mathematics ...
Feng Qi, Bai‐Ni Guo
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The Binet Formula and Representations of k-Generalized Fibonacci Numbers
The Fibonacci quarterly, 2001 Gwang-Yeon Lee +3 more
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TWO-PERIODIC TERNARY RECURRENCES AND THEIR BINET-FORMULA
, 2012 The properties of k-periodic binary recurrences have been discussed by several authors. In this paper, we define the notion of the two-periodic ternary linear recurrence. First we follow Cooper's approach to obtain the corresponding recurrence relation of order six. Then we provide explicit formulae linked to the three possible cases.
Murat Alp +2 more
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ON THE GENERALIZED BINET FORMULAS OF THE k-PADOVAN NUMBERS
Far East Journal of Mathematical Sciences (FJMS), 2016 Gwangyeon Lee
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The Binet Formulas for the Pell and Pell-Lucas p-Numbers.
, 2007 In this paper, we define the Pell and Pell-Lucas p-numbers and derive the analytical formulas for these numbers. These formulas are similar to Bin et's formula for the classical Pell numbers.
E. Gökçen Koçer, Naim Tuğlu
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Linear Recursion Relations Lesson Three-The Binet Formulas
The Fibonacci Quarterly, 1969 Brother Alfred Brousseau
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