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Title: Hausdorff moments in an inverse problem for the heat equation: numerical experiment
Authors: Kurylev, Y.V.
Mandache, N.
Peat, K.S.
Issue Date: 2002
Abstract: In this paper we consider the inverse boundary problem for the heat equation Deltau(x, t) = rho(x)partial derivative(t)u(x, t) in a bounded domain Omega subset of R-2. We develop and test numerically an algorithm of an approximate reconstruction of the unknown p(x). This algorithm is based on the moments' method for the heat equation developed by Kawashita, Kurylev and Soga.
Description: This pre-print has been submitted, and accepted, to the journal, Inverse Problems [© Institute of Physics]. The definitive version: KURYLEV, Y.V., MANDACHE, N. and PEAT, K.S., 2003.Hausdorff moments in an inverse problem for the heat equation: numerical experiment. Inverse Problems,19(2), pp. 253-264, is available at: http://www.iop.org/EJ/journal/IP.
URI: https://dspace.lboro.ac.uk/2134/449
Appears in Collections:Pre-prints (Maths)

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