A bidimensional inverse Stefan problem: Identification of boundary value

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A bidimensional inverse Stefan problem: Identification of boundary value

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dc.contributor.author Ang D.D. vi
dc.contributor.author Pham Ngoc Dinh A. vi
dc.contributor.author Thanh D.N. vi
dc.date.accessioned 2011-06-09T07:20:00Z
dc.date.available 2011-06-09T07:20:00Z
dc.date.issued 1997 vi
dc.identifier.citation Volume 80, Issue 2, Page 227-240 vi
dc.identifier.issn 3770427 vi
dc.identifier.uri http://tainguyenso.vnu.edu.vn/jspui/handle/123456789/12856
dc.description.abstract We propose to regularize the bidimensional inverse Stefan problem that is to determine the boundary temperature u(x 0, t) in the liquid phase in a medium of water and melting ice. This ill-posed problem is regularized by means of a convolution equation and an error estimate in L2(ℝ2) is obtained. Numerical results are given. vi
dc.publisher Journal of Computational and Applied Mathematics vi
dc.subject Convolution equation vi
dc.subject Error estimates vi
dc.subject Regularized solution vi
dc.subject Volterra integral equation vi
dc.title A bidimensional inverse Stefan problem: Identification of boundary value vi
dc.type Article vi

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