Some new conformal covariants.
Some non-linear function theoretic properties of Riemannian manifolds.
We study the appropriate versions of parabolicity stochastic completeness and related Liouville properties for a general class of operators which include the p-Laplace operator, and the non linear singular operators in non-diagonal form considered by J. Serrin and collaborators.
Some observations on local uniform boundedness principles. II
Some open problems in dynamical systems.
Some perturbation results for non-linear problems
We discuss the existence of closed geodesic on a Riemannian manifold and the existence of periodic solution of second order Hamiltonian systems.
Some priori estimates about solutions to nonhomogeneous -harmonic equations.
Some problems of global analysis on asymptotically simple manifolds
Some progress in conformal geometry.
Some properly critical subsets of Euclidean spaces.
Some properties and applications of harmonic mappings
Some Properties of a Cohomology Group Associated to a Totally Geodesic Foliation.
Some properties of exponentially harmonic maps
Some properties of semibase Pfaffian forms on the tangent bundle
Some properties of the ring of germs of -functions
Some quantitative results in singularity theory
The classical singularity theory deals with singularities of various mathematical objects: curves and surfaces, mappings, solutions of differential equations, etc. In particular, singularity theory treats the tasks of recognition, description and classification of singularities in each of these cases. In many applications of singularity theory it is important to sharpen its basic results, making them "quantitative", i.e. providing explicit and effectively computable estimates for all the important...
Some rational computations of the Waldhausen algebraic K theory.
Some recent results concerning weak Asplund spaces
Some regularity theorems in riemannian geometry
Some remark on the stability problems for de Rham currents.
Some remarks about the -Dirichlet integral
We discuss variational problems for the -Dirichlet integral, non integer, for maps between manifolds, illustrating the role played by the geometry of the target manifold in their weak formulation.