Demonstrates uniqueness of solutions in an inhomogeneous boundary value problem for polar dielectrics, indicating model effectiveness.
The global solvability and local uniqueness of the solution of an inhomogeneous boundary value problem for a model of electron drift–diffusion in polar dielectrics are proved. The maximum-minimum principle for the charge density is established. The results of a finite-element implementation of a mathematical model of the charging of polar dielectrics under electron irradiation are presented and discussed.
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Brizitskii et al. (2026) studied this question.
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