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Ewa Majchrzak

Researcher at Silesian University of Technology

Publications -  204
Citations -  1527

Ewa Majchrzak is an academic researcher from Silesian University of Technology. The author has contributed to research in topics: Boundary element method & Heat transfer. The author has an hindex of 22, co-authored 198 publications receiving 1424 citations. Previous affiliations of Ewa Majchrzak include Częstochowa University of Technology.

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Identification of tumor region parameters using evolutionary algorithm and multiple reciprocity boundary element method

TL;DR: The inverse problems consisting in the simultaneous estimation of unknown thermophysical and/or geometrical parameters of the tumor region are solved and the evolutionary algorithm coupled with the multiple reciprocity boundary element method has been applied.
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Application of the BEM in the thermal theory of foundry

TL;DR: In this paper, the applications of the BEM for numerical simulation of different foundry processes are presented, in particular, the algorithms as a composition of the bEM for parabolic equations with certain procedures taking into account the course of solidification process.
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The general boundary element method for 3D dual-phase lag model of bioheat transfer

TL;DR: In this article, the problem of heat transfer in the 3D domain of heating tissue is described by dual-phase lag equation supplemented by adequate boundary and initial conditions, and the general boundary element method is proposed.
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Numerical analysis of the interactions between laser and soft tissues using generalized dual-phase lag equation

TL;DR: In this article, a numerical analysis of thermal processes proceeding in a soft tissue subjected to a laser irradiation is presented, where the transient bioheat transfer in the 3D domain considered is described by the generalized dual-phase lag equation.
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Numerical model of thermal interactions between cylindrical cryoprobe and biological tissue using the dual-phase lag equation

TL;DR: In this paper, the problem of biological tissue freezing is discussed and the model of the freezing process is based on the introduction of a parameter called "substitute thermal capacity" to the dual-phase lag equation.