Results 31 to 40 of about 72 (41)

On homogeneous second order linear general quantum difference equations. [PDF]

J Inequal Appl, 2017
Faried N, Shehata EM, El Zafarani RM.
europepmc   +1 more source

Three solutions to discrete anisotropic problems with two parameters

Open Mathematics, 2014
Galewski Marek, Kowalski Piotr
doaj   +1 more source

CAPACITIES AND JACOBI MATRICES

Proceedings of the Edinburgh Mathematical Society, 2003
A. Sebbar, Th'erese Falliero
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Theory of generalized k-difference operator and its application in number theory

, 2015
In this paper, we define the generalized k-difference operator and present the discrete version of Leibnitz theorem according to the generalized k-difference operator.
V. Chandrasekar, G. Xavier, R. Vijiyaraj
semanticscholar   +1 more source

Higher order multi-series arising from generalized alpha-difference equation

, 2015
In this paper, the authors extend the theory and m−series of the generalized difference equation to m(α)−series of its α−difference equation. We also investigate the complete and summation solutions of α-difference equation.
G. Britto, Antony Xavier, S. India, B. Govindan   +3 more
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Generalized Tribonacci Sequence and its Sum Through Third Order Difference Operator

2024 International Conference on Science, Engineering and Business for Driving Sustainable Development Goals (SEB4SDG)
This study presents the generalized third-order difference operator with constant coefficients and inverse, allowing us to construct a sequence similar to the generalized k-Fibonacci sequence.
Rajiniganth P, A. T, Oluwayemi M. O, Oyetepo T, Suresh K   +4 more
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Leibniz ’ s Rule and Fubini ’ s Theorem Associated with Power Quantum Difference Operators

, 2015
Jackson in 1908 introduced the well–known and the most used quantum difference operator Dq f(t) = (f(qt) − f(t))/(qt − t) for a fixed 0 < q < 1. Aldwoah in 2009 introduced the power quantum n, q– difference operator Dn,qf(t) = (f(qt n) − f(t))/(qtn − t),
A. Hamza, M. Al-Ashwal
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Generalized Quantum Computing K-Fibonacci Sequence

2024 International Conference on Science, Engineering and Business for Driving Sustainable Development Goals (SEB4SDG)
In this study, we present a generalized quantum computing Fibonacci sequence derived through a third order quantum k-difference operator and its equations, from which we deduce some algebraic identities, some theorems, and lemmas with Fibonacci numbers ...
Rajiniganth P, Suresh K, A. T, Oyetepo T, Oluwayemi M. O   +4 more
semanticscholar   +1 more source

Jost Solution of the Matrix Difference Equations

Sarajevo Journal of Mathematics
In this paper, we investigate the Jost solution and the analytical properties of the Jost solution of the non-selfadjoint matrix difference equation of second order.   2000 Mathematics Subject Classification.
Seyhmus Yardimci
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ORTHOGONAL POLYNOMIALS AND A DISCRETE BOUNDARY VALUE PROBLEM

Let {P.}n=o be a system of polynomials orthogonal with respect to a measure/x on the real line. Then Pn satisfy the three-term recurrence formula xP. YnPn+l + flnPn + anPn-. Conditions are given on the sequence an, fin, and Yn under which any product PnP.
R. Szwarc
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