Pages that link to "Item:Q1198455"

The following pages link to A simple derivation of necessary and sufficient conditions for the strong ellipticity of isotropic hyperelastic materials in plane strain (Q1198455):

Displaying 16 items.

• An example of a one-parameter family of rank-one convex stored energies for isotropic compressible solids (Q287355) (← links)
• A thermodynamically compatible splitting procedure in hyperelasticity (Q349181) (← links)
• Criterion of hyperbolicity in hyperelasticity in the case of the stored energy in separable form (Q464300) (← links)
• A note on strong ellipticity in two-dimensional isotropic elasticity (Q695331) (← links)
• Sufficient conditions for strong ellipticity for a class of anisotropic materials (Q872979) (← links)
• On strong ellipticity for isotropic hyperelastic materials based upon logarithmic strain (Q873468) (← links)
• Conditions for strong ellipticity of anisotropic elastic materials (Q1039335) (← links)
• Elastic materials of coaxial type and inequalities sufficient to ensure strong ellipticity (Q1061535) (← links)
• Sur la faible fermeture de certains ensembles de contraintes en élasticité non-linéaire plane. (Weak closure of certain sets of constraints in plane nonlinear elasticity) (Q1090127) (← links)
• A reformulation of the strong ellipticity conditions for unconstrained hyperelastic media (Q1357196) (← links)
• Rank-one convexity implies polyconvexity in isotropic planar incompressible elasticity (Q1653059) (← links)
• Necessary and sufficient conditions for isotropic rank-one convex functions in dimension 2 (Q1898367) (← links)
• Sharp rank-one convexity conditions in planar isotropic elasticity for the additive volumetric-isochoric split (Q2028436) (← links)
• Stability of classical shock fronts for compressible hyperelastic materials of Hadamard type (Q2070916) (← links)
• Strong ellipticity conditions for orthotropic bodies in finite plane strain (Q2631833) (← links)
• Contact problems of hyperelastic membranes: Existence theory (Q4506119) (← links)