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https://doi.org/10.37358/Mat.Plast.1964

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Materiale Plastice (Mater. Plast.), Year 2020, Volume 57, Issue 1, 167-174

https://doi.org/10.37358/MP.20.1.5323

Constantin Placinta, Tudor Cristian Petrescu, Vlad Ghizdovat, Stefan Andrei Irimiciuc, Decebal Vasincu, Maricel Agop, Viorel-Puiu Paun

Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm


Abstract:
We analyze polymer dynamics in a fractal paradigm. Then, it is shown that polymer dynamics in the form of Schrödinger - type regimes imply synchronization processes of the polymers’ structural units, through joint invariant function of two simultaneous isomorphic groups of SL(2R) - type, as solutions of Stoka equations. In this context, period doubling, damped oscillations, self - modulation and chaotic regimes emerge as natural behaviors in the polymer dynamics. The present model can also be applied to a large class of materials, such as biomaterials, biocomposites and other advanced materials.


Keywords:
fractal paradigm; polymers; Schrödinger - type regimes; joint invariant function; isomorphic groups

Issue: 2020 Volume 57, Issue 1
Pages: 167-174
Publication date: 2020/4/17
https://doi.org/10.37358/MP.20.1.5323
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Creative Commons License
This article is published under the Creative Commons Attribution 4.0 International License
Citation Styles
Cite this article as:
PLACINTA, C., PETRESCU, T.C., GHIZDOVAT, V., IRIMICIUC, S.A., VASINCU, D., AGOP, M., PAUN, V., Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm, Mater. Plast., 57(1), 2020, 167-174. https://doi.org/10.37358/MP.20.1.5323

Vancouver
Placinta C, Petrescu TC, Ghizdovat V, Irimiciuc SA, Vasincu D, Agop M, Paun V. Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm. Mater. Plast.[internet]. 2020 Jan;57(1):167-174. Available from: https://doi.org/10.37358/MP.20.1.5323


APA 6th edition
Placinta, C., Petrescu, T.C., Ghizdovat, V., Irimiciuc, S.A., Vasincu, D., Agop, M. & Paun, V. (2020). Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm. Materiale Plastice, 57(1), 167-174. https://doi.org/10.37358/MP.20.1.5323


Harvard
Placinta, C., Petrescu, T.C., Ghizdovat, V., Irimiciuc, S.A., Vasincu, D., Agop, M., Paun, V. (2020). 'Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm', Materiale Plastice, 57(1), pp. 167-174. https://doi.org/10.37358/MP.20.1.5323


IEEE
C. Placinta, T.C. Petrescu, V. Ghizdovat, S.A. Irimiciuc, D. Vasincu, M. Agop, V. Paun, "Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm". Materiale Plastice, vol. 57, no. 1, pp. 167-174, 2020. [online]. https://doi.org/10.37358/MP.20.1.5323


Text
Constantin Placinta, Tudor Cristian Petrescu, Vlad Ghizdovat, Stefan Andrei Irimiciuc, Decebal Vasincu, Maricel Agop, Viorel-Puiu Paun,
Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm,
Materiale Plastice,
Volume 57, Issue 1,
2020,
Pages 167-174,
ISSN 2668-8220,
https://doi.org/10.37358/MP.20.1.5323.
(https://revmaterialeplastice.ro/Articles.asp?ID=5323)
Keywords: fractal paradigm; polymers; Schrödinger - type regimes; joint invariant function; isomorphic groups


RIS
TY - JOUR
T1 - Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm
A1 - Placinta, Constantin
A2 - Petrescu, Tudor Cristian
A3 - Ghizdovat, Vlad
A4 - Irimiciuc, Stefan Andrei
A5 - Vasincu, Decebal
A6 - Agop, Maricel
A7 - Paun, Viorel-Puiu
JF - Materiale Plastice
JO - Mater. Plast.
PB - Materiale Plastice SRL
SN - 2668-8220
Y1 - 2020
VL - 57
IS - 1
SP - 167
EP - 174
UR - https://doi.org/10.37358/MP.20.1.5323
KW - fractal paradigm
KW - polymers
KW - Schrödinger - type regimes
KW - joint invariant function
KW - isomorphic groups
ER -


BibTex
@article{MatPlast2020P167,
author = {Placinta Constantin and Petrescu Tudor Cristian and Ghizdovat Vlad and Irimiciuc Stefan Andrei and Vasincu Decebal and Agop Maricel and Paun Viorel-Puiu},
title = {Polymer Dynamics Through Group Invariance of SL(2R) - Type in a Fractal Paradigm},
journal = {Materiale Plastice},
volume = {57},
number = {1},
pages = {167-174},
year = {2020},
issn = {2668-8220},
doi = {https://doi.org/10.37358/MP.20.1.5323},
url = {https://revmaterialeplastice.ro/Articles.asp?ID=5323}
}


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