On a class of variational-hemivariational inequalities.
On a classical problem of the calculus of variations without convexity assumptions
On a contact problem for a viscoelastic von Kármán plate and its semidiscretization
We deal with the system describing moderately large deflections of thin viscoelastic plates with an inner obstacle. In the case of a long memory the system consists of an integro-differential 4th order variational inequality for the deflection and an equation with a biharmonic left-hand side and an integro-differential right-hand side for the Airy stress function. The existence of a solution in a special case of the Dirichlet-Prony series is verified by transforming the problem into a sequence of...
On a convolution operation obtained by adding level sets : classical and new results
On a functional depending on curvature and edges
On a gap phenomenon for isoperimetrically constrained variational problems.
On a generalization of the Dirichlet integral.
On a hyperbolic coefficient inverse problem via partial dynamic boundary measurements.
On a Lagrange problem and its generalizations
On a ...-limit of a Family of Anisotropic Singular Perturbations.
On a minimax problem of Ricceri.
On a necessary condition in the calculus of variations in Orlicz-Sobolev spaces
On a new class of elastic deformations not allowing for cavitation
On a non linear partial differential equation having natural growth terms and unbounded solution
On a noncoercive system of quasi-variational inequalities related to stochastic control problems.
On a nonlocal metric regularity of nonlinear operators
On a non-standard convex regularization and the relaxation of unbounded integral functionals of the calculus of variations.
On a problem of potential wells.
On a regularization method for variational inequalities with P_0 mappings
We consider partial Browder-Tikhonov regularization techniques for variational inequality problems with P_0 cost mappings and box-constrained feasible sets. We present classes of economic equilibrium problems which satisfy such assumptions and propose a regularization method for these problems.
On a semilinear variational problem
We provide a detailed analysis of the minimizers of the functional , , subject to the constraint . This problem,e.g., describes the long-time behavior of the parabolic Anderson in probability theory or ground state solutions of a nonlinear Schrödinger equation. While existence can be proved with standard methods, we show that the usual uniqueness results obtained with PDE-methods can be considerably simplified by additional variational arguments. In addition, we investigate qualitative properties...