Relevant bibliographies by topics / Coupled thermoelasticity

Academic literature on the topic 'Coupled thermoelasticity'

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Published: 14 March 2023

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Journal articles on the topic "Coupled thermoelasticity"

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Eslami, M. R., and H. Vahedi. "Coupled thermoelasticity beam problems." AIAA Journal 27, no. 5 (May 1989): 662–65. http://dx.doi.org/10.2514/3.10161.

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Kumar, Roushan, and Ravi Kumar. "A study of thermoelastic damping in micromechanical resonators under unified generalized thermoelasticity formulation." Noise & Vibration Worldwide 50, no. 6 (June 2019): 169–75. http://dx.doi.org/10.1177/0957456519853814.

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In this article, a unified formulation for the generalized coupled thermoelasticity theories by employing an appropriate system of partial differential equations as the governing system is presented to investigate thermoelastic damping of a microbeam resonator. The generalized coupled thermoelasticity theories namely: the extended thermoelasticity proposed by Lord and Shulman, the thermoelasticity without energy dissipation (thermoelasticity type-II) and the thermoelasticity with energy dissipation (thermoelasticity type III) in a unified way by introducing the unified parameters. An explicit formula of thermoelastic damping has been derived in a unified way and numerical results for effects of the beam height, relaxation time parameter on thermoelastic damping of the microbeam resonator have been studied and compared.
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Serpilli, Michele, Serge Dumont, Raffaella Rizzoni, and Frédéric Lebon. "Interface Models in Coupled Thermoelasticity." Technologies 9, no. 1 (March 4, 2021): 17. http://dx.doi.org/10.3390/technologies9010017.

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This work proposes new interface conditions between the layers of a three-dimensional composite structure in the framework of coupled thermoelasticity. More precisely, the mechanical behavior of two linear isotropic thermoelastic solids, bonded together by a thin layer, constituted of a linear isotropic thermoelastic material, is studied by means of an asymptotic analysis. After defining a small parameter ε, which tends to zero, associated with the thickness and constitutive coefficients of the intermediate layer, two different limit models and their associated limit problems, the so-called soft and hard thermoelastic interface models, are characterized. The asymptotic expansion method is reviewed by taking into account the effect of higher-order terms and defining a generalized thermoelastic interface law which comprises the above aforementioned models, as presented previously. A numerical example is presented to show the efficiency of the proposed methodology, based on a finite element approach developed previously.
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Harmain, G. A., J. L. Wegner, J. Su, and J. B. Haddow. "Coupled radially symmetric linear thermoelasticity." Wave Motion 25, no. 4 (June 1997): 385–400. http://dx.doi.org/10.1016/s0165-2125(96)00049-2.

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Saxena, H. S., and R. S. Dhaliwal. "EIGENVALUE APPROACH TO COUPLED THERMOELASTICITY." Journal of Thermal Stresses 13, no. 2 (January 1990): 161–75. http://dx.doi.org/10.1080/01495739008927030.

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Carbonaro, Bruno, and Remigio Russo. "Uniqueness in linear coupled thermoelasticity." Journal of Elasticity 17, no. 1 (1987): 85–91. http://dx.doi.org/10.1007/bf00042451.

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Kumar, Rajneesh, Aseem Miglani, and Rekha Rani. "Eigenvalue formulation to micropolar porous thermoelastic circular plate using dual phase lag model." Multidiscipline Modeling in Materials and Structures 13, no. 2 (August 14, 2017): 347–62. http://dx.doi.org/10.1108/mmms-08-2016-0038.

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Purpose The purpose of this paper is to study the axisymmetric problem in a micropolar porous thermoelastic circular plate with dual phase lag model by employing eigenvalue approach subjected to thermomechanical sources. Design/methodology/approach The Laplace and Hankel transforms are employed to obtain the expressions for displacements, microrotation, volume fraction field, temperature distribution and stresses in the transformed domain. A numerical inversion technique has been carried out to obtain the resulting quantities in the physical domain. Effect of porosity and phase lag on the resulting quantities has been presented graphically. The results obtained for Lord Shulman theory (L-S, 1967) and coupled theory of thermoelasticity are presented as the particular cases. Findings The variation of temperature distribution is similar for micropolar thermoelastic with dual (MTD) phase lag model and coupled theory of thermoelasticity. The variation is also similar for tangential couple stress for MTD and L-S theory but opposite to couple theory. The behavior of volume fraction field and tangential couple stress for L-S theory and coupled theory are observed opposite. The values of all the resulting quantities are close to each other away from the sources. The variation in tangential stress, tangential couple stress and temperature distribution is more uniform. Originality/value The results are original and new because the authors presented an eigenvalue approach for two dimensional problem of micropolar porous thermoelastic circular plate with dual phase lag model. A comparison of porosity, L-S theory and coupled theory of micropolar thermoelasticity is made. Such problem has applications in material science, industries and earthquake problems.
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Choudhuri, S. K. Roy, and Manidipa Banerjee (Chattopadhyay). "Magneto-viscoelastic plane waves in rotating media in the generalized thermoelasticity II." International Journal of Mathematics and Mathematical Sciences 2005, no. 11 (2005): 1819–34. http://dx.doi.org/10.1155/ijmms.2005.1819.

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A study is made of the propagation of time-harmonic magneto-thermoviscoelastic plane waves in a homogeneous electrically conducting viscoelastic medium of Kelvin-Voigt type permeated by a primary uniform external magnetic field when the entire medium rotates with a uniform angular velocity. The generalized thermoelasticity theory of type II (Green and Naghdi model) is used to study the propagation of waves. A more general dispersion equation for coupled waves is derived to ascertain the effects of rotation, finite thermal wave speed of GN theory, viscoelastic parameters and the external magnetic field on the phase velocity, the attenuation coefficient, and the specific energy loss of the waves. Limiting cases for low and high frequencies are also studied. In absence of rotation, external magnetic field, and viscoelasticity, the general dispersion equation reduces to the dispersion equation for coupled thermal dilatational waves in generalized thermoelasticity II (GN model), not considered before. It reveals that the coupled thermal dilatational waves in generalized thermoelasticity II are unattenuated and nondispersive in contrast to the thermoelastic waves in classical coupled thermoelasticity (Chadwick (1960)) which suffer both attenuation and dispersion.
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Kovalev, V. A., Yu N. Radayev, and D. A. Semenov. "Coupled Dynamic Problems of Hyperbolic Thermoelasticity." Izvestiya of Saratov University. New Series. Series: Mathematics. Mechanics. Informatics 9, no. 4(2) (2009): 94–127. http://dx.doi.org/10.18500/1816-9791-2009-9-4-2-94-127.

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Bakhshi, M., A. Bagri, and M. R. Eslami. "Coupled Thermoelasticity of Functionally Graded Disk." Mechanics of Advanced Materials and Structures 13, no. 3 (July 2006): 219–25. http://dx.doi.org/10.1080/15376490600582719.

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Dissertations / Theses on the topic "Coupled thermoelasticity"

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Gerace, Salvadore. "A Meshless Method Approach for Solving Coupled Thermoelasticity Problems." Honors in the Major Thesis, University of Central Florida, 2006. http://digital.library.ucf.edu/cdm/ref/collection/ETH/id/1223.

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This item is only available in print in the UCF Libraries. If this is your Honors Thesis, you can help us make it available online for use by researchers around the world by following the instructions on the distribution consent form at http://library.ucf.edu/Systems/DigitalInitiatives/DigitalCollections/InternetDistributionConsentAgreementForm.pdf You may also contact the project coordinator, Kerri Bottorff, at kerri.bottorff@ucf.edu for more information.
Bachelors
Engineering and Computer Science
Mechanical Engineering
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Al-Rushudi, Sulaiman Salih. "Finite element versus boundary element analysis of two-dimensional coupled thermoelasticity." Thesis, Cranfield University, 1991. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.302774.

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Mukhopadhyay, S., R. Picard, S. Trostorff, and M. Waurick. "A note on a two-temperature model in linear thermoelasticity." Sage, 2017. https://tud.qucosa.de/id/qucosa%3A35517.

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We discuss the so-called two-temperature model in linear thermoelasticity and provide a Hilbert space framework for proving well-posedness of the equations under consideration. With the abstract perspective of evolutionary equations, the two-temperature model turns out to be a coupled system of the elastic equations and an abstract ordinary differential equation (ODE). Following this line of reasoning, we propose another model which is entirely an abstract ODE.We also highlight an alternative method for a two-temperature model, which might be of independent interest.
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Saoud, Wafa. "Etude d'un modèle d'équations couplées Cahn-Hilliard/Allen-Cahn en séparation de phase." Thesis, Poitiers, 2018. http://www.theses.fr/2018POIT2285/document.

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Cette thèse est une étude théorique d’un système d’équations de Cahn-Hilliard/Allen-Cahn couplées qui représente un mélange binaire en séparation de phase. Le but principal de l’étude est le comportement asymptotique des solutions en termes d’attracteurs exponentiels/globaux. Pour cette raison, l’existence et l’unicité de la solution sont étudiées tout d’abord. Une des principales applications de ce modèle d’équations est la cristallographie.Dans la première partie de la thèse, on examine le modèle proposé avec des conditions de type Dirichlet sur le bord et une non linéarité régulière de type polynomial : on réussit à trouver un attracteur exponentiel et par conséquence un attracteur global de dimension finie. Une non linéarité singulière de type logarithmique est ensuite prise dans la deuxième partie, cette fonction étant approchée par une suite de fonctions régulières et l’existence d’un attracteur global est démontrée sous des conditions au bord de type Dirichlet.Enfin, dans la dernière partie, le système est couplé avec une équation pour la température: suivant la loi de Fourrier premièrement, puis la loi de type III de la thermo-élasticité. Dans les deux cas, la dynamique de l’équation est étudiée et un attracteur exponentiel est trouvé malgré la difficulté créée par l’équation hyperbolique dans le deuxième cas
This thesis is a theoretical study of a coupled system of equations of Cahn-Hilliard and Allen-Cahn that represents phase separation of binary alloys. The main goal of this study is to investigate the asymptotic behavior of the solution in terms of exponential/global attractors. For this reason, the existence and unicity of the solution are first studied. One of the most important applications of this proposed model of equations is crystallography. In the first part of the thesis, the system is studied with boundary conditions of Dirichlet type and a regular nonlinearity (a polynomial). There, we prove the existence of an exponential attractor that leads to the existence of a global attractor of finite dimension. Then, a singular nonlinearity (a logarithmic potential) is considered in the second part. This function is approximated by a sequence of regular ones and a global attractor is found.At the end, the system of equations is coupled with temperature: with the Fourrier law in the first case, then with the type III law (in the context of thermoelasticity) in the second case. The dynamics of the equations are studied and the existence of an exponential attractor is obtained
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Wilson, Stephen Christian. "Development and implementation of a finite element solution of the coupled neutron transport and thermoelastic equations governing the behavior of small nuclear assemblies." Thesis, 2006. http://hdl.handle.net/2152/3706.

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Books on the topic "Coupled thermoelasticity"

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Nowacki, Jerzy. Static and Dynamic Coupled Fields in Bodies with Piezoeffects or Polarization Gradient. Springer London, Limited, 2007.

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Nowacki, Jerzy. Static and Dynamic Coupled Fields in Bodies with Piezoeffects or Polarization Gradient. Springer, 2010.

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Nowacki, Jerzy Pawel. Static and Dynamic Coupled Fields in Bodies with Piezoeffects or Polarization Gradient. Springer, 2006.

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Thermomechanical couplings in solids: Jean Mandel memorial symposium, Paris France, 1-5 September, 1986. Amsterdam: North-Holland, 1987.

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A massively parallel computational approach to coupled thermoelastic/porous gas flow problems. Cambridge, Mass: Massachusetts Institute of Technology, 1995.

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Anand, Lallit, and Sanjay Govindjee. Continuum Mechanics of Solids. Oxford University Press, 2020. http://dx.doi.org/10.1093/oso/9780198864721.001.0001.

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Continuum mechanics of Solids presents a unified treatment of the major concepts in Solid Mechanics for beginning graduate students in the many branches of engineering. The fundamental topics of kinematics in finite and infinitesimal deformation, mechanical and thermodynamic balances plus entropy imbalance in the small strain setting are covered as they apply to all solids. The major material models of Elasticity, Viscoelasticity, and Plasticity are detailed and models for Fracture and Fatigue are discussed. In addition to these topics in Solid Mechanics, because of the growing need for engineering students to have a knowledge of the coupled multi-physics response of materials in modern technologies related to the environment and energy, the book also includes chapters on Thermoelasticity, Chemoelasticity, Poroelasticity, and Piezoelectricity. A preview to the theory of finite elasticity and elastomeric materials is also given. Throughout, example computations are presented to highlight how the developed theories may be applied.
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Book chapters on the topic "Coupled thermoelasticity"

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Eslami, M. Reza, Richard B. Hetnarski, Jozef Ignaczak, Naotake Noda, Naobumi Sumi, and Yoshinobu Tanigawa. "Coupled Thermoelasticity." In Theory of Elasticity and Thermal Stresses, 701–12. Dordrecht: Springer Netherlands, 2013. http://dx.doi.org/10.1007/978-94-007-6356-2_26.

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Das, B. "Coupled Thermoelasticity." In Problems and Solutions in Thermoelasticity and Magneto-thermoelasticity, 25–31. Cham: Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-48808-0_3.

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Eslami, M. Reza. "Coupled Thermoelasticity." In Finite Elements Methods in Mechanics, 331–61. Cham: Springer International Publishing, 2014. http://dx.doi.org/10.1007/978-3-319-08037-6_16.

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Gaul, Lothar, Martin Kögl, and Marcus Wagner. "Coupled Thermoelasticity." In Boundary Element Methods for Engineers and Scientists, 263–79. Berlin, Heidelberg: Springer Berlin Heidelberg, 2003. http://dx.doi.org/10.1007/978-3-662-05136-8_10.

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Eslami, M. Reza, Richard B. Hetnarski, Jozef Ignaczak, Naotake Noda, Naobumi Sumi, and Yoshinobu Tanigawa. "Boundary Element, Coupled Thermoelasticity." In Theory of Elasticity and Thermal Stresses, 755–75. Dordrecht: Springer Netherlands, 2013. http://dx.doi.org/10.1007/978-94-007-6356-2_29.

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Hetnarski, Richard B., and M. Reza Eslami. "Coupled and Generalized Thermoelasticity." In Solid Mechanics and Its Applications, 377–437. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-10436-8_8.

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Eslami, M. Reza, Richard B. Hetnarski, Jozef Ignaczak, Naotake Noda, Naobumi Sumi, and Yoshinobu Tanigawa. "Finite Element of Coupled Thermoelasticity." In Theory of Elasticity and Thermal Stresses, 727–53. Dordrecht: Springer Netherlands, 2013. http://dx.doi.org/10.1007/978-94-007-6356-2_28.

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Altay, Gülay, and M. Cengiz Dökmeci. "Variational Principles in Coupled Thermoelasticity." In Encyclopedia of Thermal Stresses, 6342–48. Dordrecht: Springer Netherlands, 2014. http://dx.doi.org/10.1007/978-94-007-2739-7_263.

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Ezzat, Magdy A. "Electromagneto Coupled and Generalized Thermoelasticity." In Encyclopedia of Thermal Stresses, 1214–22. Dordrecht: Springer Netherlands, 2014. http://dx.doi.org/10.1007/978-94-007-2739-7_365.

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Awrejcewicz, Jan, and Vadim A. Krys’ko. "Coupled Thermoelasticity and Transonic Gas Flow." In Scientific Computation, 15–114. Berlin, Heidelberg: Springer Berlin Heidelberg, 2003. http://dx.doi.org/10.1007/978-3-642-55677-7_2.

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Conference papers on the topic "Coupled thermoelasticity"

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Bagri, A., M. R. Eslami, and B. A. Samsam-Shariat. "Generalized Coupled Thermoelasticity of Functionally Graded Layers." In ASME 8th Biennial Conference on Engineering Systems Design and Analysis. ASMEDC, 2006. http://dx.doi.org/10.1115/esda2006-95661.

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This Paper illustrates the behaviour of a functionally graded layer under thermal shock load based on the Lord-Shulman theory. The coupled form of the equations are considered and the material properties of the layer are assumed to vary in a power law form function through the thickness of the layer. The Galerkin finite element method via the Laplace transformation is employed to solve the system of equations in the space domain. Finally, the temperature, displacement and stress fields are inverted to the physical time domain using a numerical inversion of the Laplace transform. The temperature and stress waves propagation through the thickness of the layer are investigated and the effects of material composition and the relaxation time on thermal and elastic waves propagation are studied.
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Pichugin, Aleksey V., Theodore E. Simos, George Psihoyios, and Ch Tsitouras. "The Quasi-Adiabatic Approximation for Coupled Thermoelasticity." In ICNAAM 2010: International Conference of Numerical Analysis and Applied Mathematics 2010. AIP, 2010. http://dx.doi.org/10.1063/1.3498202.

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Djumayozov, U. Z., I. M. Mukhammadiyev, A. A. Kayumov, and R. Z. Makhmudov. "Coupled Dynamic Thermoelasticity Problem for Isotropic Bodies." In 2021 International Conference on Information Science and Communications Technologies (ICISCT). IEEE, 2021. http://dx.doi.org/10.1109/icisct52966.2021.9670422.

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Hosseini Zad, S. K., and M. R. Eslami. "Classical and Generalized Coupled Thermoelasticity of a Layer." In ASME 2010 10th Biennial Conference on Engineering Systems Design and Analysis. ASMEDC, 2010. http://dx.doi.org/10.1115/esda2010-25340.

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A one-dimensional thermoelastic region is modeled based on the classical and generalized coupled thermoelasticity theories, and a finite element scheme is employed to obtain the field variables directly in the space and time domains. The problem is solved for two different types of boundary conditions (BCs), and the behavior of temperature, displacement and stress waves according to these BCs and based on the classical and generalized coupled thermoelasticity theories are shown and compared with each other. Several characteristics of thermoelastic waves are examined according to this analysis, and comparison between the behavior of classical and generalized coupled thermoelasticity theories in extended period of time is made to examine the damping effects of each theory.
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Hosseini zad, S. K., A. Komeili, A. H. Akbarzadeh, and M. R. Eslami. "Numerical Simulation of Elastic and Thermoelastic Wave Propagation in Two-Dimensional Classical and Generalized Coupled Thermoelasticity." In ASME 2010 10th Biennial Conference on Engineering Systems Design and Analysis. ASMEDC, 2010. http://dx.doi.org/10.1115/esda2010-24575.

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This study concentrates on the simulation of elastic and thermoelastic wave propagation in two-dimensional thermoelastic regions based on the classical and generalized coupled thermoelasticity. A finite element scheme is employed to obtain the field variables directly in the space and time domains. The FE method is based on the virtual displacement and the Galerkin technique, which is directly applied to the governing equations. The Newmark algorithm is used to solve the FE problem in time domain. Solving 2D coupled thermoelasticity equations leads to obtain the distribution of temperature, displacement and stresses through the domain. The problem is solved for two different type of boundary conditions (BCs), and the behavior of temperature, displacement and stress waves according to these BCs and based on the classical and generalized coupled thermoelasticity theories are shown and compared with each other. Several characteristics of the thermoelastic waves in two-dimensional domains are discussed according to this analysis.
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TAMMA, KUMAR. "A new unified architecture of thermal/structural dynamic algorithms - Applications to coupled thermoelasticity." In 30th Structures, Structural Dynamics and Materials Conference. Reston, Virigina: American Institute of Aeronautics and Astronautics, 1989. http://dx.doi.org/10.2514/6.1989-1225.

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Svanadze, Merab. "Boundary Integral Equations Method in the Coupled Theory of Thermoelasticity for Porous Materials." In ASME 2019 International Mechanical Engineering Congress and Exposition. American Society of Mechanical Engineers, 2019. http://dx.doi.org/10.1115/imece2019-10367.

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Abstract This paper concerns with the coupled linear theory of thermoelasticity for porous materials and the coupled phenomena of the concepts of Darcy’s law and the volume fraction is considered. The system of governing equations based on the equations of motion, the constitutive equations, the equation of fluid mass conservation, Darcy’s law for porous materials, Fourier’s law of heat conduction and the heat transfer equation. The system of general governing equations is expressed in terms of the displacement vector field, the change of volume fraction of pores, the change of fluid pressure in pore network and the variation of temperature of porous material. The fundamental solution of the system of steady vibration equations is constructed explicitly by means of elementary functions and its basic properties are presented. The basic internal and external boundary value problems (BVPs) of steady vibrations are formulated and on the basis of Green’s identities the uniqueness theorems for the regular (classical) solutions of the BVPs are proved. The surface (single-layer and double-layer) and volume potentials are constructed and their basic properties are established. Finally, the existence theorems for classical solutions of the BVPs of steady vibrations are proved by means of the boundary integral equations method (potential method) and the theory of singular integral equations.
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Serpilli, M., S. Dumont, R. Rizzoni, and F. Lebon. "A Generalized Interface Law in Dynamic Coupled Thermoelasticity: Asymptotic Analysis and Fem Validation." In VIII Conference on Mechanical Response of Composites. CIMNE, 2021. http://dx.doi.org/10.23967/composites.2021.074.

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Cheryomushkina, Ludmila A. "About Exact Solutions in the Coupled Dynamical Problem of the Thermoelasticity for a Homogeneous One-dimensional Bar." In 2018 Eleventh International Conference "Management of large-scale system development" (MLSD 2018). IEEE, 2018. http://dx.doi.org/10.1109/mlsd.2018.8551920.

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Svanadze, Merab. "Boundary Value Problems in the Theory of Thermoelasticity for Triple Porosity Materials." In ASME 2016 International Mechanical Engineering Congress and Exposition. American Society of Mechanical Engineers, 2016. http://dx.doi.org/10.1115/imece2016-65046.

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This paper concerns with the quasi static linear theory of thermoelasticity for triple porosity materials. The system of governing equations based on the equilibrium equations, conservation of fluid mass, the constitutive equations, Darcy’s law for materials with triple porosity and Fourier’s law of heat conduction. The cross-coupled terms are included in the equations of conservation of mass for the fluids of the three levels of porosity (macro-, meso- and micropores) and in the Darcy’s law for materials with triple porosity. The system of general governing equations is expressed in terms of the displacement vector field, the pressures in the three pore systems and the temperature. The basic internal and external boundary value problems (BVPs) are formulated and on the basis of Green’s identities the uniqueness theorems for the regular (classical) solutions of the BVPs are proved. The surface (single-layer and double-layer) and volume potentials are constructed and their basic properties are established. Finally, the existence theorems for classical solutions of the BVPs are proved by means of the potential method and the theory of singular integral equations.
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