The following pages link to (Q3517328):
Displaying 19 items.
- Exact internal controllability for the wave equation in a domain with oscillating boundary with Neumann boundary condition (Q258807) (← links)
- Thin domains with non-smooth periodic oscillatory boundaries (Q321747) (← links)
- Asymptotic behavior of a structure made by a plate and a straight rod (Q354169) (← links)
- Homogenization of the brush problem with a source term in \(L^{1}\) (Q529844) (← links)
- Decomposition of the deformations of a thin shell. Asymptotic behavior of the Green-St Venant's strain tensor (Q717500) (← links)
- Homogenization of a variational problem in three-dimension space (Q1646107) (← links)
- Homogenization of a nonlinear monotone problem with nonlinear Signorini boundary conditions in a domain with highly rough boundary (Q1669816) (← links)
- Asymptotic behavior of structures made of straight rods (Q1937178) (← links)
- Asymptotic behavior of a Bingham flow in thin domains with rough boundary (Q2032316) (← links)
- Junction between a plate and a rod of comparable thickness in nonlinear elasticity (Q2377178) (← links)
- Junction of a periodic family of elastic rods with a thin plate. II. (Q2381657) (← links)
- Unfolding operator method for thin domains with a locally periodic highly oscillatory boundary (Q2806194) (← links)
- Straight rod with different order of thickness (Q3454718) (← links)
- The Effect of Imperfect Contact on the Homogenization of a Micro-periodic Helix (Q3629982) (← links)
- A Two-Dimensional Electrostatic Model of Interdigitated Comb Drive in Longitudinal Mode (Q5220944) (← links)
- Homogenization of Highly Oscillating Boundaries with Strongly Contrasting Diffusivity (Q5264067) (← links)
- Decomposition of plate displacements via Kirchhoff–Love displacements (Q6152668) (← links)
- Asymptotic behavior of a plate with a non-planar top surface (Q6188312) (← links)
- Decomposition of rod displacements via Bernoulli-Navier displacements. Application: a loading of the rod with shearing (Q6608094) (← links)
