In a recent paper [11], the authors proved both a rough analogue of the Feerman-Phong regularity theorem for smooth subelliptic self-adjoint operators, and a rough analogue of a special diagonal case of Hormander's theorem for sums of squares of smooth vector elds. For convenience, both of these rough theorems were stated using the classical notion o
Abstract In this paper, we study discontinuous subelliptic systems with VMO coefficients related to ...
We study the behaviour of linear partial differential operators with polynomial coefficients via a W...
It is given a short elementary proof of the localized subelliptic estimates for non-degenerate pseud...
On a bounded domain Omega in the Euclidean space R-n, we study the homogeneous Dirichlet problem for...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different regu...
AbstractIn dimension n⩾3, for k≈|x|2m that can be written as a sum of squares of smooth functions, w...
We study degenerate Sobolev spaces where the degeneracy is controlled by a matrix A_p weight. We pr...
We prove that on bounded domains Ω, the usual Sobolev inequality for sublaplacians on Carnot groups ...
This book, which is based on several courses of lectures given by the author at the Independent Univ...
In this paper, we study the regularity of solutions of the quasilinear equation where X = ( X, ;..,...
The thesis is organized as follows. In chapter 1, we set up a higher integrability result for the ho...
AbstractThis paper establishes endpoint Lp–Lq and Sobolev mapping properties of Radon-like operators...
We connect classical partial regularity theory for elliptic systems to Nonlinear Potential Theory of...
We prove that uniform subellipticity of a positive symmetric second-order partial differential opera...
In the study of the spaces (formula omitted) of functions for which the pth powers of all the deriv...
Abstract In this paper, we study discontinuous subelliptic systems with VMO coefficients related to ...
We study the behaviour of linear partial differential operators with polynomial coefficients via a W...
It is given a short elementary proof of the localized subelliptic estimates for non-degenerate pseud...
On a bounded domain Omega in the Euclidean space R-n, we study the homogeneous Dirichlet problem for...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different regu...
AbstractIn dimension n⩾3, for k≈|x|2m that can be written as a sum of squares of smooth functions, w...
We study degenerate Sobolev spaces where the degeneracy is controlled by a matrix A_p weight. We pr...
We prove that on bounded domains Ω, the usual Sobolev inequality for sublaplacians on Carnot groups ...
This book, which is based on several courses of lectures given by the author at the Independent Univ...
In this paper, we study the regularity of solutions of the quasilinear equation where X = ( X, ;..,...
The thesis is organized as follows. In chapter 1, we set up a higher integrability result for the ho...
AbstractThis paper establishes endpoint Lp–Lq and Sobolev mapping properties of Radon-like operators...
We connect classical partial regularity theory for elliptic systems to Nonlinear Potential Theory of...
We prove that uniform subellipticity of a positive symmetric second-order partial differential opera...
In the study of the spaces (formula omitted) of functions for which the pth powers of all the deriv...
Abstract In this paper, we study discontinuous subelliptic systems with VMO coefficients related to ...
We study the behaviour of linear partial differential operators with polynomial coefficients via a W...
It is given a short elementary proof of the localized subelliptic estimates for non-degenerate pseud...