Pages that link to "Item:Q4262018"
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The following pages link to Well-Posedness of Mixed Formulations in Elasticity (Q4262018):
Displaying 16 items.
- Some \(C^0\)-continuous mixed formulations for general dipolar linear gradient elasticity boundary value problems and the associated energy theorems (Q837315) (← links)
- A note on well-posedness of the displacement problem in linear elastostatics (Q1086001) (← links)
- The integral equation formulation of mixed finite time-dependent elastic problems (Q1205898) (← links)
- The existence of solution to the finite elastodynamics with mixed boundary conditions (Q1266142) (← links)
- Some nonclassical problem of elasticity theory (Q1308114) (← links)
- Relations between enhanced strain methods and the HR method (Q1605118) (← links)
- A mixed formulation for the Signorini problem in nearly incompressible elasticity (Q1779819) (← links)
- Well-posedness for a quasilinear generalization of the matched microstructure model (Q1926231) (← links)
- Well-posedness of the free boundary problem in incompressible elastodynamics under the mixed type stability condition (Q2011236) (← links)
- Theoretical analysis of a class of mixed, \(C^{0}\) continuity formulations for general dipolar gradient elasticity boundary value problems (Q2382042) (← links)
- The uniqueness characteristics of mixed finite element methods in linear elasticity (Q3751137) (← links)
- (Q4886219) (← links)
- Global well-posedness for systems of elasticity (Q5064059) (← links)
- Geometric continuum mechanics (Q5920678) (← links)
- On formulation of nonlocal elasticity problems (Q6173245) (← links)
- Advancements in continuum mechanics and electrodynamics by a spacetime geometric approach (Q6576356) (← links)
