Search Results - "MICKENS, R. E"

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    Comparison of the solutions of a phase-lagging heat transport equation and damped wave equation by Su, S., Dai, W., Jordan, P.M., Mickens, R.E.

    “…The phase-lagging equation (PLE) is a new heat conduction equation which is different from the traditional heat equation since there exists a time lag of the…”
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    Journal Article
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    A harmonic oscillator having “volleyball damping” by Mickens, R.E., Oyedeji, K., Rucker, S.A.

    Published in Journal of sound and vibration (09-05-2006)
    “…Volleyball damping corresponds to linear damping up to a certain critical velocity, with zero damping above this value. The dynamics of a linear harmonic…”
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    Preliminary analytical and numerical investigations of a van der Pol type oscillator having discontinuous dependence on the velocity by Mickens, R.E., Oyedeji, K., Rucker, S.A.

    Published in Journal of sound and vibration (06-01-2005)
    “…The van der Pol equation [1, 2] x+ x = epsilon(1 - x2)x, (1) where epsilon is a positive parameter, provides a model of a one-dimensional oscillatory system…”
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    Nonstandard Finite Difference Schemes for Differential Equations by Mickens, Ronald E.

    “…This paper gives an introduction to nonstandard finite difference methods useful for the construction of discrete models of differential equations when…”
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    Iteration method solutions for conservative and limit-cycle x1/3 force oscillators by MICKENS, R. E

    Published in Journal of sound and vibration (01-05-2006)
    “…An iterative technique is used to calculate a higher-order approximation to the periodic solutions of a conservative oscillator for which the elastic force…”
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    A particular exact solution to the central core model of the renal medulla by Mickens, R.E.

    Published in Mathematical and computer modelling (01-10-2001)
    “…We calculate the exact solution to the eight coupled, nonlinear ordinary differential equations describing the central core model of the renal medulla for the…”
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    Reduction of computational errors using nonstandard finite difference models by Serfaty de Markus, A., Mickens, R. E.

    “…A previously reported bifurcation technique is applied to the construction of nonstandard finite difference representations of systems of nonlinear…”
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