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For quasilinear partial differential equations and inequalities containing nonlinearities

Abstract: We consider the first boundary value problem for quasilinear parabolic differential

We use a topological method implying the reduction of the initial problem to solving an operational

evolution partial differential equations of an odd (not less than third) order with respect to spatial

We use a topological method implying the reduction of the initial problem to solving an operational

is represented by the product of a quasilinear differential operator and a linear shift operator is considered

The paper deals with Venttsel boundary problems for second-order linear and quasilinear parabolic

For operators corresponding to systems of pth-order difference-differential equations of neutral

Using our methodology the next results are delivered. For concrete types of quasi-linear partial

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