H. Brezis

发表

On the equation = and application to control of phases

J. Bourgain, H. Brezis, 2002 .

Best bases for signal spaces

Y. Aflalo, R. Kimmel, N. Sochen, 2016 .

On the equation DIV Y = f and applications to control of phases

J. Bourgain, H. Brezis, 2002 .

Composition in fractional Sobolev spaces

H. Brezis, P. Mironescu, 2001 .

Another look at Sobolev spaces

J. Bourgain, H. Brezis, P. Mironescu, 2001 .

Non-local Functionals Related to the Total Variation and Connections with Image Processing

Hoai-Minh Nguyen, Haim Brezis, H. Brezis, 2016, Annals of PDE.

Non-convex, non-local functionals converging to the total variation

H. Brezis, Hoai-Minh Nguyen, 2017 .

Two subtle convex nonlocal approximations of the BV-norm

H. Brezis, Hoai-Minh Nguyen, 2016 .

Distances between homotopy classes of Ws,p(N;N)

I. Shafrir, H. Brezis, P. Mironescu, 2016, 1606.04687.

Distances between classes in $$W^{1,1}(\Omega ;{\mathbb {S}}^{1})$$W1,1(Ω;S1)

I. Shafrir, H. Brezis, P. Mironescu, 2016, 1606.01526.

Quantization effects for −Δu = u(1 − |u|2) in ℝ2

H. Brezis, T. Riviére, F. Merle, 1994 .

Complements to the paper "Lifting, degree, and the Distributional Jacobian Revisited"

J. Bourgain, H. Brezis, P. Mironescu, 2004 .

Remarks on the strong maximum principle

H. Brezis, A. Ponce, 2003, Differential and Integral Equations.

Going to Lorentz when fractional Sobolev, Gagliardo and Nirenberg estimates fail

H. Brezis, Po-Lam Yung, Jean Van Schaftingen, 2021, Calculus of Variations and Partial Differential Equations.

New developments on the Ginzburg-Landau model

H. Brezis, 1994 .

Distances between classes of sphere-valued Sobolev maps

I. Shafrir, H. Brezis, P. Mironescu, 2016 .

On some questions of topology for ${\mathbb S}^1$-valued fractional Sobolev spaces

H. Brezis, P. Mironescu, 2001 .

On the Optimality of Shape and Data Representation in the Spectral Domain

Ron Kimmel, Yonathan Aflalo, Haim Brezis, 2014, SIAM J. Imaging Sci..

Gagliardo-Nirenberg, composition and products in fractional Sobolev spaces

Petru Mironescu, Haim Brezis, H. Brezis, 2001 .

Families of functionals representing Sobolev norms

Jean Van Schaftingen, Haim Brezis, Andreas Seeger, 2021, 2109.02930.

The BBM formula revisited

H. Brezis, Hoai-Minh Nguyen, 2016, 1606.05518.

On the distributional Jacobian of maps from SN into SN in fractional Sobolev and Holder spaces

H. Brezis, Hoai-Minh Nguyen, 2011 .

Topology and Sobolev Spaces

H. Brezis, Yanyan Li, 2000 .

New estimates for elliptic equations and Hodge type systems

J. Bourgain, H. Brezis, 2007 .

New estimates for the Laplacian, the div-curl, and related Hodge systems

J. Bourgain, H. Brezis, 2004 .

Uniform estimates and blow–up behavior for solutions of −δ(u)=v(x)eu in two dimensions

Haim Brezis, H. Brezis, Frank Merle, 1991 .

Density in W s , p ( Ω ; N )

H. Brezis, Petru Mironescu, 2015 .

Lifting in Sobolev spaces

Petru Mironescu, Jean Bourgain, Haim Brezis, 2000 .

H1/2 maps with values into the circle: Minimal Connections, Lifting, and the Ginzburg–Landau equation

J. Bourgain, H. Brezis, P. Mironescu, 2004 .

Distances between classes in W1,1(Ω;S1)\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$W^{1,1}(\Omega ;{\mathbb {S}}^{

I. Shafrir, H. Brezis, P. Mironescu, 2017, Calculus of Variations and Partial Differential Equations.

W^{1,1}-maps with values into S^1

Haim Brezis, Petru Mironescu, Augusto C. Ponce, 2004 .

Going to Lorentz when fractional Sobolev, Gagliardo and Nirenberg estimates fail

H. Brezis, Po-Lam Yung, Jean Van Schaftingen, 2021, Calculus of Variations and Partial Differential Equations.

Asymptotics for the minimization of a Ginzburg-Landau functional

Frédéric Hélein, Haim Brezis, H. Brezis, 1993 .

Non-local Functionals Related to the Total Variation and Connections with Image Processing

H. Brezis, Hoai-Minh Nguyen, 2018, Annals of PDE.

Mathematical analysis / Partial differential equations Non-convex , non-local functionals converging to the total variation Convergence de fonctionnelles non convexes et non locales vers la variation totale

H. Brezis, Hoai-Minh Nguyen, 2016 .

Γ-convergence of non-local, non-convex functionals in one dimension

H. Brezis, Hoai-Minh Nguyen, 2019, Communications in Contemporary Mathematics.

A new function space and applications

J. Bourgain, H. Brezis, P. Mironescu, 2015 .

Perimeter of sets and BMO-type norms

L. Ambrosio, J. Bourgain, A. Figalli, 2014 .

BMO‐Type Norms Related to the Perimeter of Sets

L. Ambrosio, J. Bourgain, A. Figalli, 2014, 1407.2023.

On a new class of functions related to VMO

H. Brezis, Hoai-Minh Nguyen, 2011 .

Bifurcation analysis of minimizing harmonic maps describing the equilibrium of nematic phases between cylinders

Bernard D. Coleman, Frédéric Hélein, Haim Brezis, 1992 .

Density in Ws,p(Ω;N)

H. Brezis, P. Mironescu, 2015 .

Density in $W^{s,p}(\Omega ; N)$

H. Brezis, P. Mironescu, 2015, 1501.01801.

Degree Theory: Old and New

H. Brezis, 1997 .

Where Sobolev interacts with Gagliardo–Nirenberg

H. Brezis, P. Mironescu, Haim Brezis, 2019, Journal of Functional Analysis.

Gagliardo–Nirenberg inequalities and non-inequalities: The full story

Petru Mironescu, Haïm Brezis, H. Brezis, 2017, Annales de l'Institut Henri Poincaré C, Analyse non linéaire.

Limiting embedding theorems forWs,p whens ↑ 1 and applications

Petru Mironescu, Jean Bourgain, Haim Brezis, 2002 .

Comments on two Notes by L. Ma and X. Xu

H. Brezis, 2011 .

W1,p estimates for solutions to the Ginzburg–Landau equation with boundary data in H1/2

J. Bourgain, H. Brezis, F. Béthuel, 2001 .

Asymptotics for the Ginzburg–Landau Equation in Arbitrary Dimensions

Giandomenico Orlandi, Haim Brezis, H. Brezis, 2001 .

W^{1,p} estimates for solutions to the Ginzburg-Landau equation with boundary data in H^{1/2}.

J. Bourgain, H. Brezis, F. Béthuel, 2001 .

Kato's Inequality Up To the Boundary

H. Brezis, A. Ponce, 2008 .

A sharp relative isoperimetric inequality for the square

A. Bruckstein, H. Brezis, 2021, Comptes Rendus. Mathématique.

Regularity of minimizers of relaxed problems for harmonic maps

Haim Brezis, H. Brezis, F. Béthuel, 1991 .

On some questions of topology for S1-valued fractional Sobolev spaces

H. Brezis, P. Mironescu, 2001 .

Relaxed Energies for Harmonic Maps

Jean-Michel Coron, Haim Brezis, J. Coron, 1990 .

Lifting, degree, and distributional Jacobian revisited

J. Bourgain, H. Brezis, P. Mironescu, 2005 .

SOME REMARKS ON LIOUVILLE TYPE THEOREMS

H. Brezis, M. Chipot, Y. Xie, 2008 .

The Plateau problem from the perspective of optimal transport

H. Brezis, P. Mironescu, 2019, Comptes Rendus Mathematique.

Minimizers of the W1,1-energy of S1-valued maps with prescribed singularities. Do they exist?

H. Brezis, P. Mironescu, 2018, Nonlinear Analysis.

On the structure of the Sobolev space H1/2 with values into the circle

J. Bourgain, H. Brezis, P. Mironescu, 2000 .

New energies for harmonic maps and liquid crystals

H. Brezis, 1993 .

Reduced measures on the boundary

H. Brezis, A. Ponce, 2005 .

Minimizers of the W 1 , 1-energy of S 1-valued maps with prescribed singularities . Do they exist ?

H. Brezis, P. Mironescu, 2018 .

Remarks on the Monge–Kantorovich problem in the discrete setting

H. Brezis, 2018 .