Regularity of Minimzing Harmonic Mappings into ellipsoids and similar other manifolds.
Regularity of p-harmonic maps from the p-dimensional ball into a sphere.
Regularity of p-harmonic maps into certain manifolds with positive sectional curvature.
Regularity of weak H-surfaces.
Regularity of weakly harmonic maps from a surface into a manifold with symmetries.
Regularity properties of optimal transportation problems arising in hedonic pricing models
We study a form of optimal transportation surplus functions which arise in hedonic pricing models. We derive a formula for the Ma–Trudinger–Wang curvature of these functions, yielding necessary and sufficient conditions for them to satisfy (A3w). We use this to give explicit new examples of surplus functions satisfying (A3w), of the form b(x,y) = H(x + y) where H is a convex function on ℝn. We also show that the distribution of equilibrium contracts in this hedonic pricing model is absolutely continuous...
Remark on the Fredholm alternative for nonlinear operators with application to nonlinear integral equations of generalized Hammerstein type
Remarks on an eigenvalue problem associated with the -Laplace operator.
Remarks on approximate harmonic maps.
Remarks on critical exponents for hessian operators
Remarks on inflated mappings
Remarks on Krasnoselskii bifurcation theorem
Remarks on periodic solutions, with prescribed energy, for singular Hamiltonian systems
Remarks on the Yamabe problem and the Palais-Smale condition
Remarques sur les équations de Navier-Stokes stationnaires
Removability of singularities of harmonic maps into pseudo-riemannian manifolds
Representations of hypersurfaces and minimal smoothness of the midsurface in the theory of shells
Résolution des équations semilinéaires avec la partie linéaire à noyau de dimension infinie via des applications A-propres [Book]
Restriction de la distance géodésique à un arc et rigidité
Revisiting the construction of gap functions for variational inequalities and equilibrium problems via conjugate duality
Based on conjugate duality we construct several gap functions for general variational inequalities and equilibrium problems, in the formulation of which a so-called perturbation function is used. These functions are written with the help of the Fenchel-Moreau conjugate of the functions involved. In case we are working in the convex setting and a regularity condition is fulfilled, these functions become gap functions. The techniques used are the ones considered in [Altangerel L., Boţ R.I., Wanka...