Results 51 to 60 of about 262 (78)
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Dynamical contact problems with friction for hemitropic elastic solids
Georgian Mathematical Journal, 2014Abstract. In the present paper we investigate a three-dimensional boundary-contact problem of dynamics for a homogeneous hemitropic elastic medium with regard to friction. We prove the uniqueness theorem using the corresponding Green formulas and positive definiteness of the potential energy.
David Natroshvili
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Unilateral Contact Problems with Friction for Hemitropic Elastic Solids
Georgian Mathematical Journal, 2009Abstract We study three-dimensional unilateral contact problems with friction for hemitropic elastic solids. We give their mathematical formulation in the form of spatial variational inequalities and show the equivalence to the corresponding minimization problem.
David Natroshvili
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Representations for transversely hemitropic and transversely isotropic stress-strain relations
The author derives a representation for the set of constitutive equations for the second Piola-Kirchhoff stress tensor for a simple elastic material point when the material is either transversely hemitropic or transversely isotropic. The author restricts his attention to polynomial stress-strain relations.
J. Pierce
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This contribution deals with unilateral contact problems with Tresca friction (given friction model) in hemitropic mi-cropolar elasticity. Based on a boundary integral approach such problems can be reduced to boundary variational inequalities. This suggests the use of boundary element methods for their numerical treatment.
J. Gwinner
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Inequalities for micropolar elastic constants: Cubic crystal classes O, Oh, Td and hemitropic solids
International Journal of Engineering Science, 1994zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xiao Heng
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Mirror Wave Modes of Time-Harmonic Monochromatic Plane Waves in Hemitropic Elastic Micropolar Media
E. Murashkin, Y. Radayev
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Mathematical Problems in Thermoelastostatics of Hemitropic Solids
David Natroshvili
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Representation Theorems for Hemitropic and Tranversely Isotropic Tensor Functions
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gianpietro Del Piero
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In present paper, the systems of entire rational hemitropic invariants for two asymmetric second-rank tensors in three-dimensional space are discussed and examples of rational syzygies for individual invariants are considered.
E. Murashkin, Y. Radayev
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