Geodesic
Micromechanical model of high-energy materials to the curing
Dalʹnevostočnyj matematičeskij žurnal, Tome 22 (2022) no. 1, pp. 119-124 
K. A. Chekhonin. Micromechanical model of high-energy materials to the curing. Dalʹnevostočnyj matematičeskij žurnal, Tome 22 (2022) no. 1, pp. 119-124. http://geodesic.mathdoc.fr/item/DVMG_2022_22_1_a11/
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     title = {Micromechanical model of high-energy materials to the curing},
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     url = {http://geodesic.mathdoc.fr/item/DVMG_2022_22_1_a11/}
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Voir la notice de l'article provenant de la source Math-Net.Ru

During curing process of elastomeric composites residual stresses inevitably develop and play fn important role in the final mechanical properties of composites. This work at a better understanding the effects of macro-level factors, including temperature, degree of cure variation and mechanical stains on micro-scale stresses with modification the Model Arruda-Boyce, and a Representative Volume Element to predict technology stresses in matrix.

[1] K. A. Chekhonin, “Osnovy teorii otverzhdeniya tverdykh raketnykh topliv”, Vestnik ITPS, 12:1 (2016), 131–145

[2] K. A. Chekhonin, V. D. Vlasenko, “The Role of Curing Stresses in Subsequent Response and Damage of High Energetic materials”, The conference on High Energy Processes in Condensed Matter (HEPCM)-2021, Journal of Physics: Conference Series, 2021, 55–63

[3] E. M. Arruda, M. C. Boyce, “A 3-dimensional constitutive model for the large stretch behavior of rubber elastic materials”, Journal of the Mechanics and Physics of Solids, 41 (1993), 389–412 | DOI | Zbl

[4] K. A. Chekhonin, “Termodinamicheski soglasovannaya svyazannaya model otverzhdeniya elastomerov pri bolshikh deformatsiyakh”, Dalnevostochnyi matematicheskii zhurnal, 22:1 (2022), 107–118

[5] K. A. Chekhonin, V. D. Vlasenko, “Numerical Modelling of Compression Cure High-Filled Polimer Material”, Journal of Siberian Federal University. Mathematics $\$ Physics, 14:6 (2021), 805–814 | DOI | Zbl