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    Positive Solutions for a Higher-Order Nonlinear Neutral Delay Differential Equation by Zeqing Liu, Ming Jia, Jeong Sheok Ume, Shin Min Kang

    Published 2011-01-01
    “…This paper deals with the higher-order nonlinear neutral delay differential equation (dn/dtn)[x(t)+∑i=1mpi(t)x(Ti(t))]+(dn−1/dtn−1)f(t,x(α1(t)),…,x(αk(t)))+h(t,x(β1(t)),…,x(βk(t)))=g(t), t≥to, where n,m,k∈ℕ, pi,τi,βj,g∈C([to,+∞),ℝ), αj∈Cn−1([to,+∞),ℝ), f∈Cn−1([to,+∞)×ℝk,ℝ), h∈C([to,+∞)×ℝk,ℝ), and limt→+∞τi(t)=limt→+∞αj(t)=limt→+∞βj(t)=+∞, i∈{1,2,…,m}, j∈{1,2,…,k}. …”
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  3. 203

    On stability and boundedness of solutions of a certain fourth-order delay differential equation by Emmanuel O. Okoronkwo

    Published 1989-01-01
    “…Using a Razumikhin - type theorem, we deduce sufficient conditions that guarantee the uniform asymptotic stability and boundedness of solutions of a scalar real fourth-order delay differential equation. The Lyapunov function constructed for an ordinary fourth-order differential equation is seen to work for the delay system.…”
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  4. 204

    Oscillation Criteria of First Order Neutral Delay Differential Equations with Variable Coefficients by Fatima N. Ahmed, Rokiah Rozita Ahmad, Ummul Khair Salma Din, Mohd Salmi Md Noorani

    Published 2013-01-01
    “…Some new oscillation criteria are given for first order neutral delay differential equations with variable coefficients. Our results generalize and extend some of the well-known results in the literature. …”
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    Applications of the g-Drazin Inverse to the Heat Equation and a Delay Differential Equation by Alrazi Abdeljabbar, Trung Dinh Tran

    Published 2017-01-01
    “…We consider applications of the g-Drazin inverse to some classes of abstract Cauchy problems, namely, the heat equation with operator coefficient and delay differential equations in Banach space.…”
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  10. 210

    Analytical Approximate Solutions for a General Class of Nonlinear Delay Differential Equations by Bogdan Căruntu, Constantin Bota

    Published 2014-01-01
    “…We use the polynomial least squares method (PLSM), which allows us to compute analytical approximate polynomial solutions for a very general class of strongly nonlinear delay differential equations. The method is tested by computing approximate solutions for several applications including the pantograph equations and a nonlinear time-delay model from biology. …”
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  11. 211

    Numerical solution of stochastic state-dependent delay differential equations: convergence and stability by Bahar Akhtari

    Published 2019-09-01
    “…Abstract Numerical analysis of stochastic delay differential equations has been widely developed but frequently for the cases where the delay term has a simple feature. …”
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  12. 212

    Numerical solution of neutral delay differential equations using orthogonal neural network by Chavda Divyesh Vinodbhai, Shruti Dubey

    Published 2023-02-01
    “…Abstract In this paper, an efficient orthogonal neural network (ONN) approach is introduced to solve the higher-order neutral delay differential equations (NDDEs) with variable coefficients and multiple delays. …”
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    Invariant measures and random attractors of stochastic delay differential equations in Hilbert space by Shangzhi Li, Shangjiang Guo

    Published 2022-11-01
    “…This paper is devoted to a general stochastic delay differential equation with infinite-dimensional diffusions in a Hilbert space. …”
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    Oscillation Theory for Non-Linear Neutral Delay Differential Equations of Third Order by Osama Moaaz, Ioannis Dassios, Waad Muhsin, Ali Muhib

    Published 2020-07-01
    “…In this article, we study a class of non-linear neutral delay differential equations of third order. We first prove criteria for non-existence of non-Kneser solutions, and criteria for non-existence of Kneser solutions. …”
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  17. 217

    The Existence of Periodic Solutions of Delay Differential Equations by E+-Conley Index Theory by Huafeng Xiao

    Published 2022-01-01
    “…In this paper, the E+-Conley index theory has been used to study the existence of periodic solutions of nonautonomous delay differential equations (in short, DDEs). The variational structure for DDEs is built, and the existence of periodic solutions of DDEs is transferred to that of critical points of the associated function. …”
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    Relative Nonlinear Measure Method to Exponential Stability of Impulsive Delayed Differential Equations by Xueli Song, Xing Xin, Huiya Dai, Jigen Peng

    Published 2013-01-01
    “…This paper is devoted to providing a novel method to global exponential stability of impulsive delayed differential equations. By utilizing relative nonlinear measure method, several global exponential stability criteria are presented for the impulsive delayed differential equations. …”
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