An inverse problem for identifying an inclusion inside an isotropic, homogeneous heat conductive medium is considered. The shape of inclusion can change depending on time. For the one space dimensional case, we developed an analogue of the probe method known for inverse boundary value problems for elliptic equations and gave the reconstruction procedure for identifying the inclusion from the Neumann to Dirichlet map
AbstractThis paper deals, in the one-dimensional case, with an inverse problem for the heat equation...
Theorem 3.2 and (3.10) are changed) The probe and enclosure methods are general ideas to extract inf...
Background. The inverse problem of finding a multidimensional memory kernel of a time convolution in...
An inverse problem for identifying an inclusion inside an isotropic, homogeneous heat conductive med...
We consider an inverse boundary value problem for the heat equation with a nonsmooth coefficient of ...
We consider an inverse boundary value problem for the heat equation with a non-smooth coefficient of...
We consider an inverse boundary value problem for identifying the inclusion inside a known anisotrop...
We consider an inverse problem for a one-dimensional heat equation with involution and with periodic...
Copyright © 2014 Albert Schwab. This is an open access article distributed under the Creative Common...
We examine the inverse problem of determining the shape of some unknown portion of the boundary of a...
In this talk I shall address a class of inverse problems associated to boundary value problems in wh...
AbstractThis paper is concerned with the problem of the shape reconstruction of the inverse problem ...
International audienceThis work deals with an inverse boundary value problem arising from the equati...
In this paper, we consider a reconstruction problem of small and polygonal heat-conducting inhomogen...
We investigate the inverse problem in the nonhomogeneous heat equation involving the recovery of the...
AbstractThis paper deals, in the one-dimensional case, with an inverse problem for the heat equation...
Theorem 3.2 and (3.10) are changed) The probe and enclosure methods are general ideas to extract inf...
Background. The inverse problem of finding a multidimensional memory kernel of a time convolution in...
An inverse problem for identifying an inclusion inside an isotropic, homogeneous heat conductive med...
We consider an inverse boundary value problem for the heat equation with a nonsmooth coefficient of ...
We consider an inverse boundary value problem for the heat equation with a non-smooth coefficient of...
We consider an inverse boundary value problem for identifying the inclusion inside a known anisotrop...
We consider an inverse problem for a one-dimensional heat equation with involution and with periodic...
Copyright © 2014 Albert Schwab. This is an open access article distributed under the Creative Common...
We examine the inverse problem of determining the shape of some unknown portion of the boundary of a...
In this talk I shall address a class of inverse problems associated to boundary value problems in wh...
AbstractThis paper is concerned with the problem of the shape reconstruction of the inverse problem ...
International audienceThis work deals with an inverse boundary value problem arising from the equati...
In this paper, we consider a reconstruction problem of small and polygonal heat-conducting inhomogen...
We investigate the inverse problem in the nonhomogeneous heat equation involving the recovery of the...
AbstractThis paper deals, in the one-dimensional case, with an inverse problem for the heat equation...
Theorem 3.2 and (3.10) are changed) The probe and enclosure methods are general ideas to extract inf...
Background. The inverse problem of finding a multidimensional memory kernel of a time convolution in...