On an inverse problem in the theory of thermistors

Ewa Sylwestrzak

Displaying similar documents to “On an inverse problem in the theory of thermistors”

Reducing inverse systems of monomorphisms

G. R. Gordh Jr., Sibe Mardešić (1975)

Colloquium Mathematicae

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Inverse zero-sum problems {III}

Weidong Gao, Alfred Geroldinger, David J. Grynkiewicz (2010)

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Explicit solutions of infinite linear systems associated with group inverse endomorphisms

Fernando Pablos Romo (2022)

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The aim of this note is to offer an algorithm for studying solutions of infinite linear systems associated with group inverse endomorphisms. As particular results, we provide different properties of the group inverse and we characterize EP endomorphisms of arbitrary vector spaces from the coincidence of the group inverse and the Moore-Penrose inverse.

Inverse limits and hyperspaces

R. Duda (1971)

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I. Lončar (1986)

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Hyperspace of the approximate inverse limit

I. Lončar (1990)

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A stability estimate for a solution of the problem of determining the dielectric permittivity.

Romanov, V.G. (2004)

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Sign patterns that require a positive or nonnegative left inverse.

Kim, In-Jae, Shader, Bryan L. (2008)

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Determining of right-hand side of higher order ultraparabolic equation

Nataliya Protsakh (2017)

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In the paper the conditions of the existence and uniqueness of the solution for the inverse problem for higher order ultraparabolic equation are obtained. The equation contains two unknown functions of spatial and time variables in its right-hand side. The overdetermination conditions of the integral type are used.

Complexity of Partial Inverse Assignment Problem and Partial Inverse Cut Problem

Xiaoguang Yang (2010)

RAIRO - Operations Research

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For a given partial solution, the partial inverse problem is to modify the coefficients such that there is a full solution containing the partial solution, while the full solution becomes optimal under new coefficients, and the total modification is minimum. In this paper, we show that the partial inverse assignment problem and the partial inverse minimum cut problem are NP-hard if there are bound constraints on the changes of coefficients.