We study the approximation of linear parabolic Cauchy problems by means of Galerkin methods in space and A(THETA)-stable multistep schemes of arbitrary order in time. The error is evaluated in the norm of L(t)2(H(x)1) and L(t)infinity(L(x)2).

A(Theta)-stable approximations of abstract Cauchy problems

SAVARE', GIUSEPPE
1993

Abstract

We study the approximation of linear parabolic Cauchy problems by means of Galerkin methods in space and A(THETA)-stable multistep schemes of arbitrary order in time. The error is evaluated in the norm of L(t)2(H(x)1) and L(t)infinity(L(x)2).
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11571/116474
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