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The Wolf Prize in Mathematics is awarded once a year by the Wolf Foundation. It is one of the six Wolf Prizes established by the Foundation and awarded since 1978; the others are in Agriculture, Chemistry, Medicine, Physics and Arts. Until the establishment of the Abel Prize, the Prize was probably the closest equivalent of a "Nobel Prize in Mathematics", since the more prestigious Fields Medal was only awarded every 4 years to mathematicians under 40.
Laureates
| Year | Name | Nationality | Citation |
|---|---|---|---|
| 1978 | Israel Gelfand | for his work in functional analysis, group representation, and for his seminal contributions to many areas of mathematics and its applications. | |
| Carl L. Siegel | for his contributions to the theory of numbers, theory of several complex variables, and celestial mechanics. | ||
| 1979 | Jean Leray | for pioneering work on the development and application of topological methods to the study of differential equations. | |
| André Weil | for his inspired introduction of algebra-geometry methods to the theory of numbers. | ||
| 1980 | Henri Cartan | for pioneering work in algebraic topology, complex variables, homological algebra and inspired leadership of a generation of mathematicians. | |
| Andrey Kolmogorov | for deep and original discoveries in Fourier analysis, probability theory, ergodic theory and dynamical systems. | ||
| 1981 | Lars Ahlfors | for seminal discoveries and the creation of powerful new methods in geometric function theory. | |
| Oscar Zariski | creator of the modern approach to algebraic geometry, by its fusion with commutative algebra. | ||
| 1982 | Hassler Whitney | for his fundamental work in algebraic topology, differential geometry and differential topology. | |
| Mark Grigoryevich Krein | for his fundamental contributions to functional analysis and its applications. | ||
| 1983/4 | Shiing-Shen Chern | for outstanding contributions to global differential geometry, which have profoundly influenced all mathematics. | |
| Paul Erdős | for his numerous contributions to number theory, combinatorics, probability, set theory and mathematical analysis, and for personally stimulating mathematicians the world over. | ||
| 1984/5 | Kunihiko Kodaira | for his outstanding contributions to the study of complex manifolds and algebraic varieties. | |
| Hans Lewy | for initiating many, now classic and essential, developments in partial differential equations. | ||
| 1986 | Samuel Eilenberg | for his fundamental work in algebraic topology and homological algebra. | |
| Atle Selberg | for his profound and original work on number theory and on discrete groups and automorphic forms. | ||
| 1987 | Kiyoshi Itō | for his fundamental contributions to pure and applied probability theory, especially the creation of the stochastic differential and integral calculus. | |
| Peter Lax | for his outstanding contributions to many areas of analysis and applied mathematics. | ||
| 1988 | Friedrich Hirzebruch | for outstanding work combining topology, algebraic and differential geometry, and algebraic number theory; and for his stimulation of mathematical cooperation and research. | |
| Lars Hörmander | for fundamental work in modern analysis, in particular, the application of pseudo-differential and Fourier integral operators to linear partial differential equations. | ||
| 1989 | Alberto Calderón | for his groundbreaking work on singular integral operators and their application to important problems in partial differential equations. | |
| John Milnor | for ingenious and highly original discoveries in geometry, which have opened important new vistas in topology from the algebraic, combinatorial, and differentiable viewpoint. | ||
| 1990 | Ennio de Giorgi | for his innovating ideas and fundamental achievements in partial differential equations and calculus of variations. | |
| Ilya Piatetski-Shapiro | for his fundamental contributions in the fields of homogeneous complex domains, discrete groups, representation theory and automorphic forms. | ||
| 1991 | No award | ||
| 1992 | Lennart Carleson | for his fundamental contributions to Fourier analysis, complex analysis, quasi-conformal mappings and dynamical systems. | |
| John G. Thompson | for his profound contributions to all aspects of finite group theory and connections with other branches of mathematics. | ||
| 1993 | Mikhail Gromov | for his revolutionary contributions to global Riemannian and symplectic geometry, algebraic topology, geometric group theory and the theory of partial differential equations; | |
| Jacques Tits | for his pioneering and fundamental contributions to the theory of the structure of algebraic and other classes of groups and in particular for the theory of buildings. | ||
| 1994/5 | Jürgen Moser | for his fundamental work on stability in Hamiltonian mechanics and his profound and influential contributions to nonlinear differential equations. | |
| 1995/6 | Robert Langlands | for his path-blazing work and extraordinary insight in the fields of number thory, automorphic forms and group representation. | |
| Andrew Wiles | for spectacular contributions to number theory and related fields, major advances on fundamental conjectures,and for settling Fermat's last theorem. | ||
| 1996/7 | Joseph B. Keller | for his profound and innovative contributions, in particular to electromagnetic, optical, acoustic wave propagation and to fluid, solid, quantum and statistical mechanics. | |
| Yakov G. Sinai | for his fundamental contributions to mathematically rigorous methods in statistical mechanics and the ergodic theory of dynamical systems and their applications in physics. | ||
| 1998 | No award | ||
| 1999 | László Lovász | for his outstanding contributions to combinatorics, theoretical computer science and combinatorial optimization. | |
| Elias M. Stein | for his contributions to classical and "Euclidean" Fourier analysis and for his exceptional impact on a new generation of analysts through his eloquent teaching and writing. | ||
| 2000 | Raoul Bott | for his deep discoveries in topology and differential geometry and their applications to Lie groups, differential operators and mathematical physics. | |
| Jean-Pierre Serre | for his many fundamental contributions to topology, algebraic geometry, algebra, and number theory and for his inspirational lectures and writing. | ||
| 2001 | Vladimir Arnold | for his deep and influential work in a multitude of areas of mathematics, including dynamical systems, differential equations, and singularity. | |
| Saharon Shelah | for his many fundamental contributions to mathematical logic and set theory, and their applications within other parts of mathematics. | ||
| 2002/3 | Mikio Sato | for his creation of ‘algebraic analysis', including hyperfunction and microfunction theory, holonomic quantum field theory, and a unified theory of soliton equations. | |
| John Tate | for his creation of fundamental concepts in algebraic number theory. | ||
| 2004 | No award | ||
| 2005 | Gregory Margulis | for his monumental contributions to algebra, in particular to the theory of lattices in semi-simple Lie groups, and striking applications of this to ergodic theory, representation theory, number theory, combinatorics, and measure theory. | |
| Sergei Petrovich Novikov | for his fundamental and pioneering contributions to algebraic and differential topology, and to mathematical physics, notably the introduction of algebraic-geometric methods. | ||
| 2006/7 | Stephen Smale | for his groundbreaking contributions that have played a fundamental role in shaping differential topology, dynamical systems, mathematical economics, and other subjects in mathematics. | |
| Hillel Furstenberg | for his profound contributions to ergodic theory, probability, topological dynamics, analysis on symmetric spaces and homogenous flows. | ||
| 2008 | Pierre Deligne | for his work on mixed Hodge theory; the Weil conjectures; the Riemann-Hilbert correspondence; and for his contributions to arithmetic. | |
| Phillip A. Griffiths | for his work on variations of Hodge structures; the theory of periods of abelian integrals; and for his contributions to complex differential geometry. | ||
| David B. Mumford | for his work on algebraic surfaces; on geometric invariant theory; and for laying the foundations of the modern algebraic theory of moduli of curves and theta functions. | ||
References
- "The Wolf Foundation Prize in Mathematics". Wolf Foundation (2008). Retrieved on 2008-04-08.
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- This page was last modified on 31 July 2008, at 21:50.
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