Description
Multistep multiderivative methods for differential systems of first order.- Direct multistep multiderivative methods for differential systems of second order.- Linear multistep methods and problems with leading matrix A(t)=a(t)A.- Linear multistep methods and nonlinear differential systems of first order.- Runge-Kutta methods for differential systems of first order.- Approximation of initial boundary value problems.
Contents
Multistep multiderivative methods for differential systems of first order.- Direct multistep multiderivative methods for differential systems of second order.- Linear multistep methods and problems with leading matrix A(t)=a(t)A.- Linear multistep methods and nonlinear differential systems of first order.- Runge-Kutta methods for differential systems of first order.- Approximation of initial boundary value problems.
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