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Tianhu He

Researcher at Lanzhou University of Technology

Publications -  74
Citations -  735

Tianhu He is an academic researcher from Lanzhou University of Technology. The author has contributed to research in topics: Thermoelastic damping & Laplace transform. The author has an hindex of 12, co-authored 46 publications receiving 476 citations. Previous affiliations of Tianhu He include Xi'an Jiaotong University.

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A direct finite element method study of generalized thermoelastic problems

TL;DR: By using the principle of virtual work, the finite element equations corresponding to the generalized thermoelasticity with two relaxation times (i.e., the G-L theory) are derived as mentioned in this paper.
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State space approach to one-dimensional thermal shock problem for a semi-infinite piezoelectric rod

TL;DR: The theory of generalized thermoelasticity, based on the theory of Lord and Shulman with one relaxation time, is used to solve a boundary value problem of one-dimensional semi-infinite piezoelectric rod with its left boundary subjected to a sudden heat.
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Size-dependent thermo-electromechanical responses analysis of multi-layered piezoelectric nanoplates for vibration control

TL;DR: In this paper, the authors investigate the size-dependent thermo-electromechanical responses of multi-layered piezoelectric nanoplates under heating loads.
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A two-dimensional generalized thermoelastic diffusion problem for a half-space

TL;DR: In this article, the dynamic response of a two-dimensional generalized thermoelastic diffusion problem for a half-space is investigated in the context of the generalized thermodynamic diffusion theory, where the halfspace is subjected to a thermal shock and a chemical potential shock on its bounding surface.
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Generalized thermoviscoelastic analysis with fractional order strain in a thick viscoelastic plate of infinite extent

TL;DR: In this article, the time-based fractional thermoviscoelasticity model is further extended with a new consideration of fractional order strain, and the governing equations involving strain and thermal relaxation times as well as fractional-order parameters of strain and heat flux are formulated and also applied to investigate thermal shock problem of a transient heat.