A Mathematical Model of Low-Temperature Effects on Biological Tissues

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The work is devoted to modeling the process of low-temperature impact on biotissues during tissue destruction by spherical and hemispherical applicators in a one-dimensional approximation. A stationary problem with phase transitions is solved for a model based on an Emden-Fowler equation. The solution to the non-stationary problem is found as a sum of thermal potentials. The algorithms that formed the basis of the software packages are discussed. Some numerical solutions under various conditions are given. A mathematical model of hypothermia based on an integral equation is constructed.

Mathematical model, problem with phase transitions, integral equations, finite difference analogue, approximation

Короткий адрес: https://sciup.org/149148932

IDR: 149148932   |   DOI: 10.15688/mpcm.jvolsu.2025.2.3

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