Mixed Finite Elements for Second Order Elliptic Problems in Three Variables.
Mixed-hybrid model of the fracture flow
Module structure in Conley theory with some applications
A multiplicative structure in the cohomological version of Conley index is described following a joint paper by the author with K. Gęba and W. Uss. In the case of equivariant flows we apply a normalization procedure known from equivariant degree theory and we propose a new continuation invariant. The theory is applied then to obtain a mountain pass type theorem. Another illustrative application is a result on multiple bifurcations for some elliptic PDE.
Monotone operators in divergence form with -dependent multivalued graphs
We prove the existence of solutions to , together with appropriate boundary conditions, whenever is a maximal monotone graph in , for every fixed . We propose an adequate setting for this problem, in particular as far as measurability is concerned. It consists in looking at the graph after a rotation, for every fixed ; in other words, the graph is defined through , where is a Carathéodory contraction in . This definition is shown to be equivalent to the fact that is pointwise monotone...
Multi-bump type nodal solutions having a prescribed number of nodal domains : II
Multi-bump type nodal solutions having a prescribed number of nodal domains : I
Multigrid Methods for Boundary Integral Equations.
Multilevel preconditioners for Lagrange multipliers in domain imbedding.
Multilevel preconditioning.
Multilevel Schwarz methods.
Multiple clustered layer solutions for semilinear Neumann problems on a ball
Multiple positive solutions for a class of concave-convex semilinear elliptic equations in unbounded domains with sign-changing weights.
Multiple positive solutions of semilinear elliptic problems in exterior domains.
Multiple positive solutions of singular -Laplacian problems by variational methods.
Multiple radial symmetric solutions for nonlinear boundary value problems of -Laplacian.
Multiple solutions for a class of p(x)-Laplacian equations involving the critical exponent
We study the multiplicity of solutions for a class of p(x)-Laplacian equations involving the critical exponent. Under suitable assumptions, we obtain a sequence of radially symmetric solutions associated with a sequence of positive energies going toward infinity.
Multiple solutions for a problem with resonance involving the -Laplacian.
Multiple solutions for a singular semilinear elliptic problems with critical exponent and symmetries.
Multiple solutions for quasilinear elliptic Neumann problems in Orlicz-Sobolev spaces.
Multiple solutions for singularly perturbed semilinear elliptic equations in bounded domains.