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    MOC
    2010
    160views Security Privacy» more  MOC 2010»
    Convergence analysis of the Jacobi spectral-collocation methods for Volterra integral equations with a weakly singular kernel
    13 years 6 days ago
    Convergence analysis of the Jacobi spectral-collocation methods for Volterra integral equations with a weakly singular kernel
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    In this paper, a Jacobi-collocation spectral method is developed for Volterra integral equations of the second kind with a weakly singular kernel. We use some function transformati...
    Yanping Chen, Tao Tang
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    FOCM
    2010
    90views more  FOCM 2010»
    Convergence of a Time Discretisation for Doubly Nonlinear Evolution Equations of Second Order
    13 years 4 months ago
    Convergence of a Time Discretisation for Doubly Nonlinear Evolution Equations of Second Order
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    The convergence of a time discretisation with variable time steps is shown for a class of doubly nonlinear evolution equations of second order. This also proves existence of a weak...
    Etienne Emmrich, Mechthild Thalhammer
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    MOC
    2010
    154views Security Privacy» more  MOC 2010»
    Convergent finite element discretization of the multi-fluid nonstationary incompressible magnetohydrodynamics equations
    13 years 6 days ago
    Convergent finite element discretization of the multi-fluid nonstationary incompressible magnetohydrodynamics equations
    Download  www.ma.hw.ac.uk
    Abstract. We propose a convergent implicit stabilized finite element discretization of the nonstationary incompressible magnetohydrodynamics equations with variable density, viscos...
    Lubomír Bañas, Andreas Prohl
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    STOC
    2007
    ACM
    132views Algorithms» more  STOC 2007»
    On the convergence of Newton's method for monotone systems of polynomial equations
    14 years 5 months ago
    On the convergence of Newton's method for monotone systems of polynomial equations
    Download  www7.informatik.tu-muenchen.de
    Monotone systems of polynomial equations (MSPEs) are systems of fixed-point equations X1 = f1(X1, . . . , Xn), . . . , Xn = fn(X1, . . . , Xn) where each fi is a polynomial with p...
    Stefan Kiefer, Michael Luttenberger, Javier Esparz...
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    MOC
    1998
    86views more  MOC 1998»
    Convergence analysis of a covolume scheme for Maxwell's equations in three dimensions
    13 years 5 months ago
    Convergence analysis of a covolume scheme for Maxwell's equations in three dimensions
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    This paper contains error estimates for covolume discretizations of Maxwell’s equations in three space dimensions. Several estimates are proved. First, an estimate for a semi-dis...
    R. A. Nicolaides, D.-Q. Wang
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