Remark on a uniqueness result for a boundary value problem of eighth-order.

Danet, Cristian-Paul

The search session has expired. Please query the service again.

Displaying similar documents to “Remark on a uniqueness result for a boundary value problem of eighth-order.”

A note on boundary value problems for second order differential equations

L. H. Erbe, H. W. Knobloch (1990)

Annales Polonici Mathematici

Similarity:

Maximum principles for a class of nonlinear second-order elliptic boundary value problems in divergence form.

Enache, Cristian (2006)

Boundary Value Problems [electronic only]

Similarity:

On the existence and uniqueness of solutions of a multipoint boundary value problem

A. Lasota (1980)

Annales Polonici Mathematici

Similarity:

Nonlocal Robin problem for elliptic second order equations in a plane domain with a boundary corner point

Mikhail Borsuk, Krzysztof Żyjewski (2011)

Applicationes Mathematicae

Similarity:

We investigate the behavior of weak solutions to the nonlocal Robin problem for linear elliptic divergence second order equations in a neighborhood of a boundary corner point. We find an exponent of the solution's decreasing rate under minimal assumptions on the problem coefficients.

An overdetermined elliptic problem in a domain with countably rectifiable boundary

Przemysław Górka (2007)

Colloquium Mathematicae

Similarity:

We examine an elliptic equation in a domain Ω whose boundary ∂Ω is countably (m-1)-rectifiable. We also assume that ∂Ω satisfies a geometrical condition. We are interested in an overdetermined boundary value problem (examined by Serrin [Arch. Ration. Mech. Anal. 43 (1971)] for classical solutions on domains with smooth boundary). We show that existence of a solution of this problem implies that Ω is an m-dimensional Euclidean ball.

On existence of a unique generalized solution to systems of elliptic PDEs at resonance

Tiantian Qiao, Weiguo Li, Kai Liu, Boying Wu (2014)

Annales Polonici Mathematici

Similarity:

The Dirichlet boundary value problem for systems of elliptic partial differential equations at resonance is studied. The existence of a unique generalized solution is proved using a new min-max principle and a global inversion theorem.