On the density of continuous functions in variable exponent Sobolev space.
On the density of smooth functions in certain subspaces of Sobolev space
On the density of smooth functions in Sobolev-Orlicz spaces.
On the Dirichlet boundary value problem for nonlinear elliptic partial differential equations in Sobolev power weight spaces
On the Dirichlet Problem for Semi-Linear Elliptic Equation with L2-Boundary Data.
On the duality between -modulus and probability measures
Motivated by recent developments on calculus in metric measure spaces , we prove a general duality principle between Fuglede’s notion [15] of -modulus for families of finite Borel measures in and probability measures with barycenter in , with dual exponent of . We apply this general duality principle to study null sets for families of parametric and non-parametric curves in . In the final part of the paper we provide a new proof, independent of optimal transportation, of the equivalence...
On the embedding
On the existence and regularity of solutions of linear equations in spaces
On the existence of Schauder bases in Sobolev spaces
On the Forelli-Rudin construction and weighted Bergman projections
On the generalized Morrey spaces.
On the intersection of Sobolev spaces
On the Kolmogorov-Stein inequality.
On the -decay and local energy decay of solutions to nonlinear Klein-Gordon equations
On the L2-pointwise regularity of functions in critical Besov spaces.
We show that the functions in L2(Rn) given by the sum of infinitely sparse wavelet expansions are regular, i.e. belong to C∞L2 (x0), for all x0 ∈ Rn which is outside of a set of vanishing Hausdorff dimension.
On the lower semicontinuity of certain integral functionals
Si dimostra che il funzionale è semicontinuo inferiormente su , rispetto alla topologia indotta da , qualora l’integrando sia una funzione non-negativa, misurabile in , convessa in , limitata nell’intorno dei punti del tipo , e tale che la funzione sia semicontinua inferiormente su .
On the Numerical Analysis of the Von Karman Equations : Mixed Finite Element Approximation and Continuation Techniques.
On the obstacle problem with a volume constraint.
On the operator of exterior derivation on the Riemannian manifolds with cylindrical ends.
On the optimality of velocity averaging lemmas