A Uniqueness Result for Final Boundary Value Problem of Microstretch Bodies
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Date
2017
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Publisher
int Scientific Research Publications
Open Access Color
GOLD
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No
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Abstract
Main subject of this study is the final boundary value problem of a microstretch thermoelastic body. In fact, using an elementary transformation, this problem is reformulated as a known mixed problem with initial and boundary conditions. We prove some results of uniqueness of solutions avoiding any conservation law of energy. We also give up any hypothesis regarding the boundedness of the thermoelastic coefficients. (C) 2017 All rights reserved.
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Keywords
Final Boundary Value Problem, Uniqueness Of Solution, Microstretch, Thermoelastic Body, microstretch, Micromechanical theories, thermoelastic body, PDEs in connection with mechanics of deformable solids, Thermodynamics in solid mechanics, Mixed-type systems of PDEs, final boundary value problem, uniqueness of solution
Fields of Science
0203 mechanical engineering, 02 engineering and technology, 0101 mathematics, 01 natural sciences
Citation
Marin, M...et al. (2017). A uniqueness result for final boundary value problem of microstretch bodies, Journal Of Nonlinear Sciences And Applications, 10(4), 1908-1918.
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OpenCitations Citation Count
4
Source
The Journal of Nonlinear Sciences and Applications
Volume
10
Issue
4
Start Page
1908
End Page
1918
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