39a10 - Open Access .click

Communications in Computational Physics, 2019
In this paper, we present an efficient numerical scheme to calculate Nperiodic wave solutions to the Toda-type equations. The starting point is the algebraic condition for having N-periodic wave solutions proposed by Akira Nakamura.
Yingnan Zhang
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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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Global Behavior of a Higher-Order Nonlinear Difference Equation with Many Arbitrary Multivariate Functions

East Asian Journal on Applied Mathematics, 2019
Let k ≥ 0 and l ≥ 2 be integers, c a nonnegative number and f an arbitrary multivariate function such that f (x1, x2, x3, · · · , x l) ≥ x1 + x2 for x1, x2 ≥ 0. This work deals with the higher-order nonlinear difference equation zn+1 = (c + 1)znzn−k + c[
Wen-Xiu Ma
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30d35
39a12
difference equation

variational methods
nevanlinna theory
entire solution

39b32
fixed point