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NUMERICS FOR NEUTRAL DELAY DIFFERENTIAL EQUATIONS

IFAC Proceedings Volumes, 2006
Abstract For a delay differential equation of neutral type (in short NDDE) the usual approach for solving delay equations, based on the use of a continuous ODE method, must take care of the additional term involving the derivative of the solution at some previous instant. Therefore, besides the continuous extension for approximating the solution, the
Alfredo Bellen, Nicola Guglielmi
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Stability of Neutral Stochastic Delay Differential Equation

Applied Mechanics and Materials, 2012
The paper discusses the pth moment stability of neutral stochastic differential equation with multiple variable delays. The stability is more general and representative than the exponential stability. This investigation uses a specific Lyapunov function based on usual methods. And it discusses the neutral stochastic differential equations with multiple
Rong Hu, De Jun Shao
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STABILITY FOR DELAY DIFFERENTIAL EQUATIONS OF NEUTRAL TYPE

IFAC Proceedings Volumes, 2006
Abstract This paper is devoted to stability analysis of Delay Differential Equations of Neutral type. In particular we present two reformulations of the problem, for which the neutral system is transformed into an ordinary differential equation coupled to an algebraic recursion.
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Discontinuous solutions of neutral delay differential equations

Applied Numerical Mathematics, 2006
It is well known that the solutions of delay differential and implicit and explicit neutral delay differential equations (NDDEs) may have discontinuous derivatives, but it has not been sufficiently appreciated that the solutions of NDDEs -- and, therefore, solutions of delay differential algebraic equations -- need not to be continuous. Numerical codes
Baker, Christopher T H   +1 more
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Asymptotic Behaviour of Neutral Differential Equations with Distributed Delay

Mathematische Nachrichten, 1993
AbstractIn the paper the asymptotic behaviour of the solutions of a class of neutral differential equations with distributed delay is studied.
Bainov, D., Petrov, V.
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Chebyshev solution for neutral delay differential equations

International Journal of Computer Mathematics, 1999
A method is given for the numerical solution of a class of neutral and advanced delay differential equations, in the form of Chebyshev series. The method can be applied to system of neutral and advanced delay differential equations with single delay as well as with several delay terms. Moreover the method can be applied to stiff problems of these kinds.
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Galerkin Approximations for Neutral Delay Differential Equations

Journal of Computational and Nonlinear Dynamics, 2012
In this work, Galerkin approximations are developed for a system of first order nonlinear neutral delay differential equations (NDDEs). The NDDEs are converted into an equivalent system of hyperbolic partial differential equations (PDEs) along with the nonlinear boundary constraints.
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On state-dependent delay partial neutral functional–differential equations

Applied Mathematics and Computation, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hernandez M., Eduardo, McKibben, Mark A.
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A Linearized Oscillation Result for Neutral Delay Differential Equations

Mathematische Nachrichten, 1993
AbstractWe consider the first order nonlinear neutral delay differential equationequation imageand establish a linearized oscillation result of Eq. (1) whenP(t)≥ 1, which answers partially an open problem proposed by GYÖRI and LADAS.
Yu, Jianshe, Wang, Zhicheng
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