Search Results - "Andrews, Kevin T."

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  1. 1

    Thermomechanical behaviour of a damageable beam in contact with two stops by Andrews, Kevin T., Shillor, M.

    Published in Applicable analysis (01-06-2006)
    “…A model for the thermomechanical behaviour of a beam which allows for the general evolution of material damage is presented and investigated. One end of the…”
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    Journal Article
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    A Membrane in Adhesive Contact by Andrews, Kevin T., Chapman, L., J. R. Fernández, M. Fisackerly, Shillor, M., L. Vanerian, T. Van Houten

    Published in SIAM journal on applied mathematics (01-01-2003)
    “…A model for the process of quasi-static evolution of an elastic membrane in adhesive contact with a rigid obstacle is developed, analyzed, and numerically…”
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    A dynamic thermoviscoelastic contact problem with friction and wear by Andrews, Kevin T., Shillor, M., Wright, S., Klarbring, A.

    “…We prove the existence of a unique solution to a dynamic frictional contact problem involving a thermoviscoelastic body that may undergo wear on the contacting…”
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    The Radon-Nikodym Property for Spaces of Operators by Andrews, Kevin T.

    Published in Journal of the London Mathematical Society (01-08-1983)
    “…We show that if X* and Y have the Radon-Nikodym property and every bounded linear operator from X to Y is compact, then the space of bounded linear operators…”
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    A PARABOLIC SYSTEM MODELING THE THERMOELASTIC CONTACT OF TWO RODS by ANDREWS, KEVIN T., SHI, PETER, SHILLOR, MEIR, WRIGHT, STEVE

    Published in Quarterly of applied mathematics (01-03-1995)
    “…We consider an initial-boundary value problem for a nonlinear parabolic system that arises naturally in modeling behavior of two (possibly dissimilar) thin…”
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    Factorization of diagonally dominant operators on ₁([0,1], ) by Andrews, Kevin T., Ward, Joseph D.

    “…Let X X be a separable Banach space. It is shown that every diagonally dominant invertible operator on L 1 ( [ 0 , 1 ] , X ) {L_1}([0,\,1],\,X) can be factored…”
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    factorization of operators on by Andrews, Kevin T., Smith, Philip W., Ward, Joseph D.

    “…Necessary and sufficent conditions are obtained for LU -factorization of operators on l 1 {l_1} . In particular it is shown that uniform invertibility of the…”
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    Factorization of Diagonally Dominant Operators on L1([ 0, 1 ], X) by Andrews, Kevin T., Ward, Joseph D.

    “…Let X be a separable Banach space. It is shown that every diagonally dominant invertible operator on L1([ 0, 1 ], X) can be factored uniquely as a product of…”
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    LU-Factorization of Operators on l1 by Andrews, Kevin T., Smith, Philip W., Ward, Joseph D.

    “…Necessary and sufficient conditions are obtained for LU-factorization of operators on l1. In particular it is shown that uniform invertibility of the…”
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    Journal Article