2003 - Member of the National Academy of Sciences
1994 - Fellow of the American Academy of Arts and Sciences
1989 - Member of Academia Europaea
1988 - Academie des sciences, France
1985 - Ampère Prize (Prix Ampère de l’Électricité de France), French Academy of Sciences
Haim Brezis mostly deals with Mathematical analysis, Pure mathematics, Partial differential equation, Nonlinear system and Sobolev space. His work in Elliptic curve, Boundary value problem, Dirichlet problem, Nonlinear Schrödinger equation and Heat equation is related to Mathematical analysis. Haim Brezis combines subjects such as Modes of convergence, Calculus of variations, Nonlinear functional analysis and Class with his study of Pure mathematics.
His Nonlinear system research focuses on Mathematical physics and how it connects with Duality. His Sobolev space research integrates issues from Discrete mathematics, Finite difference, Bounded function and Space. His studies in Sobolev inequality integrate themes in fields like Interpolation space and Inequality.
His scientific interests lie mostly in Mathematical analysis, Pure mathematics, Combinatorics, Sobolev space and Nonlinear system. His study in Partial differential equation, Boundary value problem, Elliptic curve, Measure and Gravitational singularity is carried out as part of his Mathematical analysis studies. His Partial differential equation study combines topics in areas such as Mathematical physics, Existence theorem and Differential equation.
His Pure mathematics study incorporates themes from Discrete mathematics and Norm. The Combinatorics study combines topics in areas such as Nabla symbol, Omega, Domain, Bounded function and Function. His study in Sobolev space is interdisciplinary in nature, drawing from both Space, Homotopy, Topology and Degree.
Sobolev space, Combinatorics, Omega, Non local and Pure mathematics are his primary areas of study. His research in Sobolev space intersects with topics in Interpolation inequality, Gravitational singularity, Degree, Nirenberg and Matthaei experiment and Hausdorff distance. His studies deal with areas such as Extension, Mathematical analysis and Bounded operator as well as Combinatorics.
He works in the field of Mathematical analysis, focusing on Approximations of π in particular. His Omega research includes elements of Space, Lambda, Hausdorff space and Equivalence relation. He has included themes like Norm and Equivalence in his Pure mathematics study.
Haim Brezis spends much of his time researching Sobolev space, Combinatorics, Omega, Non local and Function. His research brings together the fields of Maximal function and Sobolev space. His biological study spans a wide range of topics, including Type inequality, Nirenberg and Matthaei experiment, Mathematical analysis, Inequality and Negative number.
The Mathematical analysis study combines topics in areas such as Pointwise convergence, Pure mathematics and Regular polygon. His study in Interpolation inequality extends to Omega with its themes. His study connects Mathematical physics and Function.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Opérateurs maximaux monotones et semi-groupes de contractions dans les espaces de Hilbert
Functional Analysis, Sobolev Spaces and Partial Differential Equations
Positive solutions of nonlinear elliptic equations involving critical sobolev exponents
Haïm Brezis;Louis Nirenberg.
Communications on Pure and Applied Mathematics (1983)
A Relation Between Pointwise Convergence of Functions and Convergence of Functionals
Haïm Brezis;Elliott Lieb;Elliott Lieb.
Proceedings of the American Mathematical Society (1983)
Analyse fonctionnelle : théorie et applications
Combined Effects of Concave and Convex Nonlinearities in Some Elliptic Problems
Antonio Ambrosetti;Haim Brezis;Giovanna Cerami.
Journal of Functional Analysis (1994)
Fabrice Bethuel;Haim Brezis;Frederic Helein.
Équations et inéquations non linéaires dans les espaces vectoriels en dualité
Annales de l'Institut Fourier (1968)
Blow-up solutions of some nonlinear elliptic problems
Haim Brezis;Juan Luis Vázquez.
Revista Matematica Complutense (1997)
Uniform estimates and blow–up behavior for solutions of −δ(u)=v(x)eu in two dimensions
Haïm Brezis;Frank Merle.
Communications in Partial Differential Equations (1991)
Profile was last updated on December 6th, 2021.
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