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  1. 121

    Discrete Gronwall’s inequality for Ulam stability of delay fractional difference equations by Shu-Yu Yang, Guo-Cheng Wu

    Published 2025-01-01
    Subjects: “…delay fractional difference equations…”
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  2. 122

    Discrete Weighted Pseudo Almost Automorphic Solutions of Nonautonomous Difference Equations by Xiaoqing Wen, Hongwei Yin

    Published 2016-01-01
    “…Further, we investigate the nonautonomous linear and semilinear difference equations and obtain the weighted pseudo almost automorphic solutions of both these kinds of difference equations, respectively. …”
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  3. 123

    Asymptotic behaviour of solutions of nonlinear delay difference equations in Banach spaces by Anna Kisiolek, Ireneusz Kubiaczyk

    Published 2005-01-01
    “…We consider the second-order nonlinear difference equations of the form Δ(rn−1Δxn−1)+pnf(xn−k)=hn. …”
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  4. 124

    On Some New Fixed Point Results with Applications to Matrix Difference Equations by Marwan Amin Kutbi, Jamshaid Ahmad, Muhammad Imran Shahzad

    Published 2021-01-01
    “…Some convergence results for a class of matrix difference equations will be derived as application.…”
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  5. 125

    On Linear Difference Equations for Which the Global Periodicity Implies the Existence of an Equilibrium by István Győri, László Horváth

    Published 2013-01-01
    “…It is proved that any first-order globally periodic linear inhomogeneous autonomous difference equation defined by a linear operator with closed range in a Banach space has an equilibrium. …”
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  6. 126

    Periodic Solutions of a System of Nonlinear Difference Equations with Periodic Coefficients by Durhasan Turgut Tollu

    Published 2020-01-01
    “…This paper is dealt with the following system of difference equations xn+1=an/xn+bn/yn,yn+1=cn/xn+dn/yn, where n∈ℕ0=ℕ∪0, the initial values x0 and y0 are the positive real numbers, and the sequences ann≥0, bnn≥0, cnn≥0, and dnn≥0 are two-periodic and positive. …”
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  7. 127

    Some Discussions on the Difference Equation xn+1=α+(xn-1m/xnk) by Awad A. Bakery

    Published 2015-01-01
    “…We give in this work the sufficient conditions on the positive solutions of the difference equation xn+1=α+(xn-1m/xnk),  n=0,1,…, where α, k, and m∈(0,∞) under positive initial conditions x-1,  x0 to be bounded, α-convergent, the equilibrium point to be globally asymptotically stable and that every positive solution converges to a prime two-periodic solution. …”
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  8. 128
  9. 129

    The Neimark–Sacker Bifurcation and Global Stability of Perturbation of Sigmoid Beverton–Holt Difference Equation by M. R. S. Kulenović, Connor O’Loughlin, E. Pilav

    Published 2021-01-01
    “…This difference equation is one of the perturbations of the sigmoid Beverton–Holt difference equation, which is a major mathematical model in population dynamics. …”
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  10. 130
  11. 131

    Roughness of (ℤ+,ℤ-)-Nonuniform Exponential Dichotomy for Difference Equations in Banach Spaces by Nicolae Lupa

    Published 2014-01-01
    “…In this paper we study the roughness of (ℤ+,ℤ-)-nonuniform exponential dichotomy for nonautonomous difference equations in the general context of infinite-dimensional spaces. …”
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  12. 132

    Boundary Value Problems for Fourth Order Nonlinear p-Laplacian Difference Equations by Qinqin Zhang

    Published 2014-01-01
    “…We consider the boundary value problem for a fourth order nonlinear p-Laplacian difference equation containing both advance and retardation. …”
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  13. 133

    The Modified Rational Jacobi Elliptic Functions Method for Nonlinear Differential Difference Equations by Khaled A. Gepreel, Taher A. Nofal, Ali A. Al-Thobaiti

    Published 2012-01-01
    “…Some new types of the Jacobi elliptic solutions are obtained for some nonlinear differential difference equations in mathematical physics. The proposed method is more effective and powerful to obtain the exact solutions for nonlinear differential difference equations.…”
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  14. 134

    Asymptotics and Periodicity of Positive Solutions on a Nonlinear Rational System of Difference Equations by Weizhen Quan, Xiaomei Lu, Li Wang, Jingren Zhou, Ridi Huang

    Published 2024-01-01
    “…The purpose of this paper is to discuss a nonlinear rational difference equation system with three variables. Firstly, by utilizing Jacobian theory, the stability of the system is obtained. …”
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  15. 135

    About the Stability and Positivity of a Class of Discrete Nonlinear Systems of Difference Equations by M. De la Sen

    Published 2008-01-01
    “…This paper investigates stability conditions and positivity of the solutions of a coupled set of nonlinear difference equations under very generic conditions of the nonlinear real functions which are assumed to be bounded from below and nondecreasing. …”
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  16. 136

    A Hille-Wintner type comparison theorem for second order difference equations by John W. Hooker

    Published 1983-01-01
    Subjects: “…difference equations…”
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  17. 137

    Some New Oscillation Criteria for Fourth-Order Nonlinear Delay Difference Equations by Kandasamy Alagesan, Subaramaniyam Jaikumar, Govindasamy Ayyappan

    Published 2020-01-01
    “…In this paper, the authors studied oscillatory behavior of solutions of fourth-order delay difference equation Δc3nΔc2nΔc1nΔun+pnfun−k=0 under the conditions ∑n=n0∞cin<∞, i=1, 2, 3. …”
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  18. 138

    Eventually Periodic Solutions for Difference Equations with Periodic Coefficients and Nonlinear Control Functions by Chengmin Hou, Sui Sun Cheng

    Published 2008-01-01
    “…For nonlinear difference equations of the form xn=F(n,xn−1,…,xn−m), it is usually difficult to find periodic solutions. …”
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  19. 139

    Approximating Fixed Points and the Solution of a Nonlinear Fractional Difference Equation via an Iterative Method by Faizan Ahmad Khan

    Published 2022-01-01
    “…Finally, the solution of a nonlinear fractional difference equation is approximated via the proposed iterative method. …”
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  20. 140

    The Existence of Positive Solutions for a Fourth-Order Difference Equation with Sum Form Boundary Conditions by Yanping Guo, Xuefei Lv, Yude Ji, Yongchun Liang

    Published 2014-01-01
    “…We consider the fourth-order difference equation: Δ(z(k+1)Δ3u(k-1))=w(k)f(k,u(k)),  k∈{1,2,…,n-1} subject to the boundary conditions: u(0)=u(n+2)=∑i=1n+1g(i)u(i), aΔ2u(0)-bz(2)Δ3u(0)=∑i=3n+1h(i)Δ2u(i-2), aΔ2u(n)-bz(n+1)Δ3u(n-1)=∑i=3n+1h(i)Δ2u(i-2), where a,b>0 and Δu(k)=u(k+1)-u(k) for k∈{0,1,…,n-1},  f:{0,1,…,n}×[0,+∞)→[0,+∞) is continuous. h(i) is nonnegative i∈{2,3,…,n+2}; g(i) is nonnegative for i∈{0,1,…,n}. …”
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