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Positive periodic solution of higher-order functional difference equation
Based on a fixed point theorem in a cone, a new sufficient condition for the existence of a positive periodic solution to a class of higher-order functional difference equations is established in this article.
Meilan Tang, Xinge Liu
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On Friedrichs-type inequalities in domains rarely perforated along the boundary
This article is devoted to the Friedrichs inequality, where the domain is periodically perforated along the boundary. It is assumed that the functions satisfy homogeneous Neumann boundary conditions on the outer boundary and that they vanish on the ...
Y. Koroleva, L. Persson, P. Wall
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Representation of [Formula: see text]-Bernstein polynomials in terms of [Formula: see text]-Jacobi polynomials. [PDF]
Soleyman F +3 more
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On homogeneous second order linear general quantum difference equations. [PDF]
Faried N, Shehata EM, El Zafarani RM.
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Three solutions to discrete anisotropic problems with two parameters
Galewski Marek, Kowalski Piotr
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CAPACITIES AND JACOBI MATRICES
A. Sebbar, Th'erese Falliero
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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 +4 more
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Jost Solution of the Matrix Difference Equations
Sarajevo Journal of MathematicsIn 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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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 +4 more
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