Damage Behaviour of Quasi-Brittle Composites: Mathematical and Computational Aspects DOI Creative Commons
Jiří Vála, Jiří Tomáš

Applied Sciences, Journal Year: 2025, Volume and Issue: 15(8), P. 4214 - 4214

Published: April 11, 2025

In the present paper, an evaluation of damage behaviour quasi-brittle composites exposed to mechanical, thermal, and other loads is studied by means viscoelastic and/or viscoplastic material models, applying some non-local regularisation techniques initiation development damages. The methods above are presented as a strong tool for deeper understanding structures in miscellaneous engineering disciplines like civil, many others. Nevertheless, all software packages reflect certain compromises between need effective computational tools, with parameters obtained from inexpensive experiments, within possibilities complexity both physical geometrical descriptions structure deformation processes. article devoted mathematical aspects regarding considerably wide class modelling problems, emphasising following ones: (i) existence uniqueness solutions problems formulated terms deterministic initial boundary value partial differential equations theory; (ii) convergence algorithms applied (i). Both have numerous references possible generalisations investigations connected open problems.

Language: Английский

Damage Behaviour of Quasi-Brittle Composites: Mathematical and Computational Aspects DOI Creative Commons
Jiří Vála, Jiří Tomáš

Applied Sciences, Journal Year: 2025, Volume and Issue: 15(8), P. 4214 - 4214

Published: April 11, 2025

In the present paper, an evaluation of damage behaviour quasi-brittle composites exposed to mechanical, thermal, and other loads is studied by means viscoelastic and/or viscoplastic material models, applying some non-local regularisation techniques initiation development damages. The methods above are presented as a strong tool for deeper understanding structures in miscellaneous engineering disciplines like civil, many others. Nevertheless, all software packages reflect certain compromises between need effective computational tools, with parameters obtained from inexpensive experiments, within possibilities complexity both physical geometrical descriptions structure deformation processes. article devoted mathematical aspects regarding considerably wide class modelling problems, emphasising following ones: (i) existence uniqueness solutions problems formulated terms deterministic initial boundary value partial differential equations theory; (ii) convergence algorithms applied (i). Both have numerous references possible generalisations investigations connected open problems.

Language: Английский

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