On the existence and the stability of solutions for higher-order semilinear Dirichlet problems

Marek Galewski; M. Płócienniczak

Skip to main content (access key 's'), Skip to navigation (access key 'n'), Accessibility information (access key '0')

Displaying similar documents to “On the existence and the stability of solutions for higher-order semilinear Dirichlet problems”

Garding's inequality for elliptic differential operator with infinite number of variables.

Zabel, Ahmed, Alghamdi, Maryam (2011)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Conjugacy criteria for second order linear difference equations

Ondřej Došlý, Pavel Řehák (1998)

Archivum Mathematicum

Similarity:

We establish conditions which guarantee that the second order difference equation $Δ^{2} x_{k} + p_{k} x_{k + 1} = 0$ possesses a nontrivial solution with at least two generalized zero points in a given discrete interval

The extension of majorization inequalities within the framework of relative convexity.

Niculescu, Constantin P., Popovici, Florin (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Similarity:

On the order of convergence of Broyden-Gay-Schnabel's method

J. M. Martínez (1978)

Commentationes Mathematicae Universitatis Carolinae

Similarity:

Super-relaxed $(η)$ -proximal point algorithms, relaxed $(η)$ -proximal point algorithms, linear convergence analysis, and nonlinear variational inclusions.

Agarwal, Ravi P., Verma, Ram U. (2009)

Fixed Point Theory and Applications [electronic only]

Similarity:

Displaying similar documents to “On the existence and the stability of solutions for higher-order semilinear Dirichlet problems”

Garding's inequality for elliptic differential operator with infinite number of variables.

Conjugacy criteria for second order linear difference equations

The extension of majorization inequalities within the framework of relative convexity.

On the order of convergence of Broyden-Gay-Schnabel's method

Super-relaxed ( η ) -proximal point algorithms, relaxed ( η ) -proximal point algorithms, linear convergence analysis, and nonlinear variational inclusions.

Super-relaxed $(η)$ -proximal point algorithms, relaxed $(η)$ -proximal point algorithms, linear convergence analysis, and nonlinear variational inclusions.