Pages that link to "Item:Q1033815"
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The following pages link to On the Friedrichs inequality in a domain perforated aperiodically along the boundary. Homogenization procedure. Asymptotics for parabolic problems (Q1033815):
Displaying 13 items.
- On the convergence of a nonlinear boundary-value problem in a perforated domain (Q274760) (← links)
- On Friedrichs-type inequalities in domains rarely perforated along the boundary (Q366142) (← links)
- On spectrum of the Laplacian in a circle perforated along the boundary: application to a Friedrichs-type inequality (Q762968) (← links)
- Vibrations of a fluid containing a wide spaced net with floats under its free surface (Q1991896) (← links)
- On the behavior of the spectrum of a perturbed Steklov boundary value problem with a weak singularity (Q2064232) (← links)
- Operator estimates for the Steklov problem in an unbounded domain with rapidly changing conditions on the boundary (Q2246882) (← links)
- Spectral analysis of a nonlinear boundary-value problem in a perforated domain. Applications to the Friedrichs inequality in \(L_{p}\) (Q2823232) (← links)
- Estimates of characteristics of a micropolar flow passing through an axially symmetric cell (Q5101470) (← links)
- Uniform convergence and asymptotics for problems in domains finely perforated along a prescribed manifold in the case of the homogenized Dirichlet condition (Q5165519) (← links)
- Asymptotic behavior of attractors of the two-dimensional Navier-Stokes system in a domain with small periodic obstacles (Q6564081) (← links)
- On higher integrability of solutions to the Poisson equation with drift in domains perforated along the boundary (Q6624445) (← links)
- Uniform convergence for problems with perforation along a given manifold and with a nonlinear Robin condition on the boundaries of cavities (Q6633317) (← links)
- The Boyarsky-Meyers estimates for nonlinear minimization problems (Q6656439) (← links)
