Nonlinear Equations of the Theory of Ion-Sound Plasma Waves techniques are developed for corresponding
initial and
initial-boundary
value problems. Specifically, based
Solvability of quasilinear elliptic equations in large dimensionsWe study the
solvability of quasilinear elliptic Dirchlet boundary-
value problems. In particular
Nonstationary Venttsel Problem with VMOx Leading CoefficientsWe obtain some new results on strong
solvability in Sobolev spaces of the linear Venttsel
initial On the solvability of the problem of saturated-unsaturated filtration consolidationWe prove the existence of a solution of the
initial-boundary
value problem modeling the process
On solvability of a elliptic-parabolic problem of nonlinear filtration theory-boundary
value problem modeling the process of liquid filtration in an arbitrary bounded region Ω of space Rn
Hardy spaces, approximation issues and boundary value problems, the
solvability of the Dirichlet
problem is established, while its solution with its derivatives are estimated