Pages that link to "Item:Q1372386"
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The following pages link to New explicit expression of Barnett-Lothe tensors for anisotropic linear elastic materials (Q1372386):
Displaying 15 items.
- Explicit expressions of the generalized Barnett-Lothe tensors for anisotropic piezoelectric materials (Q533545) (← links)
- Explicit expressions of \(S(v),H(v)\) and \(L(v)\) for anisotropic elastic materials (Q833828) (← links)
- New explicit expressions of the Hill polarization tensor for general anisotropic elastic solids (Q833942) (← links)
- Uniform stress inside an anisotropic elliptic inclusion with imperfect interface bonding (Q834639) (← links)
- Symmetric representation of stress and strain in the Stroh formalism and physical meaning of the tensors \(\mathbf L, \mathbf S, \mathbf L(\theta)\) and \(\mathbf S(\theta)\) (Q1264531) (← links)
- Deconstructing plane anisotropic elasticity. II: Stroh's formalism sans frills. (Q1579785) (← links)
- On the generalized Barnett-Lothe tensors for anisotropic magnetoelectroelastic materials (Q1669412) (← links)
- Explicit expressions of the Barnett-Lothe tensors for anisotropic materials (Q1805075) (← links)
- Generalized Barnett-Lothe tensors for the anti-plane deformations of monoclinic piezoelectric materials (Q1982324) (← links)
- On the generalized Barnett-Lothe tensors for monoclinic piezoelectric materials (Q2382368) (← links)
- On the Barnett-Lothe tensors for anisotropic elastic materials (Q2517749) (← links)
- Anisotropic Elastic Materials That Uncouple Antiplane and Inplane Displacements but not Antiplane and Inplane Stresses, and Vice Versa (Q4430238) (← links)
- Anisotropic Elastic Materials for which the Sextic Equation is a Cubic Equation in p2 (Q4528159) (← links)
- Mechanics of a thin anisotropic elastic layer and a layer that is bonded to an anisotropic elastic body or bodies (Q5438418) (← links)
- A new modified Lekhnitskii formalism à la Stroh for steady-state waves in anisotropic elastic materials. (Q5960615) (← links)
