# Lista de palestrantes plenários do Congresso Internacional de Matemáticos

A lista de palestrantes plenários do Congresso Internacional de Matemáticos os palestrantes plenários do Congresso Internacional de Matemáticos.
Para as palestras em língua russa o título da palestra é dado de acordo com a tradução nos volumes dos congressos.

## 1897 Zurique

* Henri Poincaré: Sur les rapports de l’analyse pure et de la physique mathématique
* Adolf Hurwitz: Über die Entwicklung der allgemeinen Theorie der analytischen Funktionen in neuerer Zeit
* Giuseppe Peano: Logica matematica
* Felix Klein: Zur Frage des höheren mathematischen Unterrichts

## 1900 Paris

* Moritz Cantor: L’historiographie des mathématiques
* David Hilbert: Mathematische Probleme (ver Problemas de Hilbert)
* Magnus Gösta Mittag-Leffler: Une page de la vie de Weierstrass
* Vito Volterra: Betti, Brioschi, Casorati - Trois analystes italiens et trois manières d’envisager les questions d’analyse

## 1904 Heidelberg

* Alfred George Greenhill: The mathematical theory of the top considered historically
* Paul Painlevé: Le problème moderne de l’intégration des équations différentielles
* Corrado Segre: La geometria d’oggidi e i suoi legami coll’analisi
* Wilhelm Wirtinger: Riemanns Vorlesungen über die hypergeometrische Reihe und ihre Bedeutung

## 1908 Roma

* Gaston Darboux: Les origines, les méthodes et les problèmes de la géométrie infinitésimale
* Walther von Dyck: Die Encyklopädie der mathematischen Wissenschaften
* Andrew Russell Forsyth: On the Present Condition of Partial Differential Equations of the Second Order as Regards Formal Integration
* Hendrik Antoon Lorentz: Le partage de l’énergie entre la matière pondérable et l’éther
* Magnus Gösta Mittag-Leffler: Sur la représentation arithmétique des fonctions analytiques générales d’une variable complexe
* Simon Newcomb: La théorie du mouvement de la lune: son histoire et son état actuel
* Émile Picard: La mathématique dans ses rapports avec la physique
* Henri Poincaré: L’avenir des mathématiques
* Giuseppe Veronese: La geometria non-archimedea
* Vito Volterra: Le matematiche in Italia nella seconda metà del secolo XIX

## 1912 Cambridge

* Maxime Bôcher: Boundary Problems in One Dimension.
* Émile Borel: Définition et domaine d’existence des fonctions monogènes uniformes.
* Ernest William Brown: Periodicities in the Solar System.
* Federigo Enriques: Il significato della critica dei principii nello sviluppo delle matematiche.
* Boris Borisovich Golitsyn: The Principles of Instrumental Seismology.
* Edmund Landau: Gelöste und ungelöste Probleme aus der Theorie der Primzahlverteilung und der Riemannschen Zetafunktion.
* Joseph Larmor: On the Dynamics of Radiation.
* Henry Seely White: The Place of Mathematics in Engineering Practice.

## 1920 Estrasburgo

* Leonard Eugene Dickson: Some Relations between the Theory of Numbers and Other Branches of Mathematics.
* Joseph Larmor: Questions in Physical Interdetermination.
* Niels Erik Nørlund: Sur les équations aux différences finies.
* Charles-Jean de La Vallée Poussin: Sur les fonctions à variation bornée et les questions qui s’y rattachent.
* Vito Volterra: Sur l’enseignement de la physique mathématique et de quelques points d’analyse.

## 1924 Toronto

* Élie Cartan: La théorie des groupes et les recherches récentes de géométrie différentielle.
* Leonard Eugene Dickson: Outline of the Theory to Date of the Arithmetics of Algebras.
* Jean-Marie Le Roux, Considérations sur une équation aux dérivées partielles de la physique mathématique.
* James Pierpont: Non-Euclidean Geometry from Non-Projective Standpoint.
* Salvatore Pincherle: Sulle operazioni funzionali lineari.
* Francesco Severi: La géométrie algébrique.
* Carl Størmer: Modern Norwegian Researches on the Aurora Borealis
* William Henry Young: Some Characteristic Features of Twentieth Century Pure Mathematical Research.

## 1928 Bolonha

* Luigi Amoroso: Le equazioni differenziali della dinamica economica.
* George David Birkhoff: Quelques éléments mathématiques de I’art.
* Émile Borel: Le calcul des probabilités et les sciences exactes.
* Guido Castelnuovo: La geometria algebrica e la scuola italiana.
* Maurice Fréchet: L’analyse générale et les espaces abstraits.
* Jacques Hadamard: Le développement et le rôle scientifique du calcul fonctionnel.
* David Hilbert: Probleme der Grundlegung der Mathematik
* Theodore von Kármán: Mathematische Probleme der modernen Aerodynamik.
* Nikolai Luzin: Sur les voies de le théorie des ensembles.
* Roberto Marcolongo: Leonardo da Vinci: nella storia della matematica e della meccanica.
* Umberto Puppini: Le bonifiche in Italia.
* Leonida Tonelli: Il contributo italiano alla teoria delle funzioni di variabili reali.
* Oswald Veblen: Differential Invariants and Geometry.
* Vito Volterra: La teoria dei funzionali applicata ai fenomeni ereditari
* Hermann Weyl: Kontinuierliche Gruppen und ihre Darstellungen durch lineare Transformationen.
* William Henry Young: The Mathematical Method and Its Limitations.

## 1932 Zurique

* James Waddell Alexander: Some Problems in Topology.
* Sergei Natanovich Bernstein: Sur les liaisons entre quantités aléatoires.
* Ludwig Bieberbach: Operationsbereiche von Funktionen.
* Harald Bohr: Fastperiodische Funktionen einer komplexen Veränderlichen.
* Constantin Carathéodory: Über die analytischen Abbildungen durch Funktionen mehrerer Veränderlicher.
* Torsten Carleman: Sur la théorie des équations intégrales linéaires et ses applications.
* Élie Cartan: Sur les espaces riemanniens symétriques.
* Rudolf Fueter: Idealtheorie und Funktionentheorie.
* Gaston Julia: Essai sur le développement de la théorie des fonctions de variables complexes.
* Karl Menger: Neuere Methoden und Probleme der Geometrie.
* Marston Morse: The Calculus of Variations in the Large.
* Rolf Nevanlinna: Über die Riemannsche Fläche einer analytischen Funktion.
* Emmy Noether: Hyperkomplexe Systeme in ihren Beziehungen zur kommutativen Algebra und zur Zahlentheorie.
* Wolfgang Pauli: Mathematische Methoden der Quantenmechanik.
* Frigyes Riesz: Sur l’existence de la dérivée des fonctions d’une variable réelle et des fonctions d’intervalle.
* Francesco Severi: La théorie générale des fonctions analytiques de plusieurs variables et la géométrie algébrique.
* Waclaw Sierpinski: Sur les ensembles de points qu’on sait définir effectivement.
* Julius Stenzel: Anschauung und Denken in der klassischen Theorie der griechischen Mathematik.
* Nikolai Chebotaryov: Die Aufgaben der modernen Galoisschen Theorie
* Georges Valiron: Le théorème de Borel-Julia dans la théorie des fonctions méromorphes.
* Rolin Wavre: L’aspect analytique du problème des figures planétaires.

## 1936 Oslo

* Lars Ahlfors: Geometrie der Riemannschen Flächen (Ahlfors foi com Jesse Douglas um dos laureados com a primeira Medalha Fields no mesmo ano)
* Stefan Banach: Die Theorie der Operationen und ihre Bedeutung für die Analysis.
* George David Birkhoff: On the Foundations of Quantum Mechanics.
* Vilhelm Bjerknes: New Lines in Hydrodynamics.
* Élie Cartan: Quelques apergus sur le rôle de la théorie des groupes de Sophus Lie dans le développement de la géométrie moderne.
* Johannes van der Corput: Diophantische Approximationen.
* Maurice Fréchet: Mélanges mathématiques.
* Rudolf Fueter: Die Theorie der regulären Funktionen einer Quaternionenvariablen.
* Helmut Hasse: Über die Riemannsche Vermutung in Funktionenkörpern.
* Erich Hecke: Neuere Fortschritte in der Theorie der elliptischen Modulfunktionen.
* Louis Mordell: Minkowski’s Theorems and Hypotheses on Linear Forms.
* Otto Neugebauer: Über vorgriechische Mathematik und ihre Stellung zur griechischen.
* Jakob Nielsen: Topologie der Flächenabbildungen.
* Øystein Ore: The Decomposition Theorems of Algebra.
* Carl Wilhelm Oseen: Probleme der geometrischen Optik.
* Carl Ludwig Siegel: Analytische Theorie der quadratischen Formen.
* Carl Størmer: Programme for the Quantitative Discussion of Electron Orbits in the Field of a Magnetic Dipole, with Application to Cosmic Rays and Kindred Phenomena
* Oswald Veblen: Spinors and Projective Geometry.
* Norbert Wiener: Gap Theorems.

## 1950 Cambridge

* Abraham Adrian Albert: Power-Associative Algebras.
* Arne Beurling: On Null-Sets in Harmonic Analysis and Function Theory.
* Salomon Bochner: Salomon Bochner, Laplace Operator on Manifolds.
* Henri Cartan: Problémes globaux dans la théorie des fonctions analytiques de plusieurs variables complexes.
* Shiing-Shen Chern: Differential Geometry of Fiber Bundles.
* Harold Davenport: Recent Progress in the Geometry of Numbers.
* Kurt Gödel: Rotating Universes in General Relativity Theory.
* William Vallance Douglas Hodge: The Topological Invariants of Algebraic Varieties.
* Heinz Hopf: Die n-dimensionalen Sphären und projektiven Räume in der Topologie.
* Witold Hurewicz: Homology and Homotopy.
* Shizuo Kakutani: Ergodic Theory.
* Marston Morse: Recent Advances in Variational Theory in the Large.
* John von Neumann: Shock Interaction and Its Mathematical Aspects.
* Joseph Ritt: Differential Groups.
* Adolphe Rome: The Calculation of an Eclipse of the Sun According to Theon of Alexandria.
* Laurent Schwartz: Théorie des Noyaux (recebeu a Medalha Fields no mesmo ano)
* Abraham Wald: Basic Ideas of a General Theory of Statistical Decision Rules.
* André Weil: Number Theory and Algebraic Geometry.
* Hassler Whitney: r-Dimensional Integration in n-Space.
* Norbert Wiener: Comprehensive View of Prediction Theory.
* Raymond Louis Wilder: The Cultural Basis of Mathematics.
* Oscar Zariski: The Fundamental Ideas of Abstract Algebraic Geometry.

## 1954 Amsterdam

* Pavel Alexandrov: Aus der mengentheoretischen Topologie der letzten zwanzig Jahren (em russo)
* Karol Borsuk: Sur l’élimination de phénomènes paradoxaux en topologie générale.
* Richard Brauer: On the Structure of Groups of Finite Order.
* David van Dantzig: Mathematical Problems Raised by the Flood Disaster 1953.
* Jean Dieudonné: Le calcul différentiel dans les corps de caractéristique p > 0.
* Israel Gelfand: Some Aspects of Functional Analysis and Algebra.
* Sydney Goldstein: On Some Methods of Approximation in Fluid Mechanics.
* Harish-Chandra: Representations of Semisimple Lie Groups.
* Børge Jessen: Some Aspects of the Theory of Almost Periodic Functions.
* Andrei Kolmogorov: Théorie générale des systèmes dynamiques et mécanique classique (em russo, com resumo em francês)
* André Lichnerowicz: Les groupes d’holonomie et leurs applications.
* John von Neumann: On Unsolved Problems in Mathematics.
* Jerzy Neyman: Current Problems of Mathematical Statistics.
* Sergey Nikolsky: Einige Fragen der Approximation von Funktionen durch Polynome (em russo)
* Beniamino Segre: Geometry upon an Algebraic Variety.
* Eduard Stiefel: Recent Developments in Relaxation Techniques.
* Alfred Tarski: Mathematics and Metamathematics.
* Edward Charles Titchmarsh: Eigenfunction Problems Arising from Differential Equations.
* André Weil: Abstract versus Classical Algebraic Geometry.
* Kōsaku Yosida: Semigroup Theory and the Integration Problem of Diffusion Equations.

## 1958 Edimburgo

* Aleksandr Danilovich Aleksandrov: Modern Development of Surface Theory.
* Nikolai Bogoliubov, Vasily Vladimirov: On Some Mathematical Problems of Quantum Field Theory.
* Henri Cartan: Sur les fonctions de plusieurs variables complexes: les espaces analytiques.
* Claude Chevalley: La théorie des groupes algébriques.
* Samuel Eilenberg: Applications of Homological Algebra in Topology.
* William Feller: Some New Connections between Probability and Classical Analysis.
* Lars Gårding: Some Trends and Problems in Linear Partial Differential Equations.
* Alexander Grothendieck: The Cohomology Theory of Abstract Algebraic Varieties.
* Friedrich Hirzebruch: Komplexe Mannigfaltigkeiten.
* Stephen Cole Kleene: Mathematical Logic: Constructive and Non-Constructive Operations.
* Cornelius Lanczos: Extended Boundary Value Problems.
* Lev Pontryagin: Optimal Processes of Regulation. (em russo)
* Klaus Friedrich Roth: Rational Approximations to Algebraic Numbers (recebeu a Medalha Fields no mesmo ano)
* Menahem Max Schiffer: Extremum Problems and Variational Methods in Conformal Mapping.
* Norman Steenrod: Cohomology Operations and Symmetric Products.
* George Temple: Linearization and Delinearization.
* René Thom: Des variétés triangulées aux variétés différentiables (recebeu a Medalha Fields no mesmo ano)
* George Uhlenbeck: Some Fundamental Problems in Statistical Physics.
* Helmut Wielandt: Entwicklungslinien in der Strukturtheorie der endlichen Gruppen.

## 1962 Estocolmo

* Lars Ahlfors: Teichmüller Spaces.
* Armand Borel: Arithmetic Properties of Linear Algebraic Groups.
* Alonzo Church: Logic, Arithmetic, and Automata.
* Eugene Dynkin: Markov Processes and Problems in Analysis. (em russo)
* Beno Eckmann: Homotopy and Cohomology Theory.
* Israel Gelfand: Automorphic Functions and the Theory of Representations. (em russo)
* Hans Grauert: Die Bedeutung des Levischen Problems fiir die analytische and algebraische Geometrie.
* Peter Henrici: Problems of Stability and Error Propagation in the Numerical Integration of Ordinary Differential Equations.
* Jean-Pierre Kahane: Transformées de Fourier des fonctions sommables.
* John Milnor: Topological Manifolds and Smooth Manifolds (recebeu a Medalha Fields no mesmo ano)
* Max Newman: Geometrical Topology.
* Louis Nirenberg: Some Aspects of Linear and Nonlinear Partial Differential Equations.
* Igor Shafarevich: Algebraic Number Fields. (em russo)
* Atle Selberg: Discontinuous Groups and Harmonic Analysis (recebeu a Medalha Fields de 1950)
* Jean-Pierre Serre: Géométrie algébrique (recebeu a Medalha Fields de 1954)
* Jacques Tits: Groupes simples et géométries associées.

## 1966 Moscou

* Frank Adams: A Survey of Homotopy Theory.
* Michael Artin: The Étale Topology of Schemes.
* Michael Atiyah: Global Aspects of the Theory of Elliptic Differential Operators (recebeu a Medalha Fields no mesmo ano)
* Richard Bellman: Dynamic Programming and Modern Control Theory.
* Lennart Carleson: Convergence and Summability of Fourier Series.
* Nikolai Efimov: Hyperbolic Problems in the Theory of Surfaces. (em russo)
* Harish-Chandra: Harmonic Analysis on Semisimple Lie Groups.
* Mark Krein: Analytic Problems and Results in the Theory of Linear Operators in Hilbert Space. (em russo)
* Bernard Malgrange: Théorie Locale des Fonctions Différentiables.
* Anatoly Maltsev: On Some Questions on the Border of Algebra and Logic. (em russo)
* Ilja Pjatetskij-Shapiro: Automorphic Functions and Arithmetic Groups. (em russo)
* Johann Schröder: Ungleichungen und Fehlerabschätzungen.
* Kurt Schütte: Neuere Ergebnisse der Beweistheorie.
* Stephen Smale: Differentiable Dynamical Systems (recebeu a Medalha Fields no mesmo ano)
* Charles Stein: Some Recent Developments in Mathematical Statistics.
* John Griggs Thompson: Characterizations of Finite Simple Groups (recebeu a Medalha Fields de 1970)
* Ivan Vinogradov, Aleksei Postnikov: Recent Developments in Analytic Number Theory. (em russo)

## 1970 Nice

* Alan Baker: Effective Methods in the Theory of Numbers (recebeu a Medalha Fields no mesmo ano)
* Raoul Bott: On Topological Obstructions to Integrability.
* William Browder: Manifolds and Homotopy Theory.
* Shiing-Shen Chern: Differential Geometry: Its Past and Its Future.
* Walter Feit: The Current Situation in the Theory of Finite Simple Groups.
* Israel Gelfand: The Cohomology of Infinite Dimensional Lie Algebras; Some Questions of Integral Geometry.
* Phillip Griffiths: A Transcendental Method in Algebraic Geometry.
* Lars Hörmander: Linear Differential Operators (recebeu a Medalha Fields de 1962)
* Tosio Kato: Scattering Theory and Perturbation of Continuous Spectra.
* Howard Jerome Keisler: Model Theory.
* Gury Marchuk: Methods and Problems of Computational Mathematics.
* Lev Pontryagin: Les Jeux différentiels linéaires.
* Elias Stein: Some Problems in Harmonic Analysis Suggested by Symmetric Spaces and Semi-Simple Groups.
* Richard Swan: Algebraic K-Theory.
* John Tate: Symbols in Arithmetic.
* Charles Wall: Geometric Topology: Manifolds and Structures.

## 1974 Vancouver

* Vladimir Arnold: Critical Points of Smooth Functions.
* Heinz Bauer: Aspects of Modern Potential Theory.
* Enrico Bombieri: Variational Problems and Elliptic Equations (recebeu a Medalha Fields no mesmo ano)
* Gérard Debreu: Four Aspects of the Mathematical Theory of Economic Equilibrium.
* Pierre Deligne: Poids dans la cohomologie des variétés algébriques (recebeu a Medalha Fields de 1978)
* George Duff: Mathematical Problems of Tidal Energy.
* Charles Fefferman: Recent Progress in Classical Fourier Analysis (recebeu a Medalha Fields de 1978)
* James Glimm: Analysis over Infinite-Dimensional Spaces and, Applications to Quantum Field Theory.
* Heinz-Otto Kreiss: Initial Boundary Value Problems for Hyperbolic Partial Differential Equations.
* Jacques-Louis Lions: Sur la théorie du controle.
* Eric Charles Milner: Transversal Theory.
* Daniel Quillen: Higher Algebraic K-Theory (recebeu a Medalha Fields de 1978)
* Wolfgang Schmidt: Applications of Thue’s Method in Various Branches of Number Theory.
* Isadore Singer: Eigenvalues of the Laplacian and Invariants of Manifolds.
* Volker Strassen: Some results in algebraic complexity theory
* Dennis Sullivan: Inside and Outside Manifolds.
* Jacques Tits: On Buildings and their Applications.
* Anatoli Vitushkin: Coding of Signals with Finite Spectrum and Sound Recording Problems.

## 1978 Helsinque

* Lars Ahlfors: Quasiconformal Mappings, Teichmüller Spaces and Kleinian Groups.
* Alberto Calderón: Commutators, Singular Integrals on Lipschitz Curves and Applications.
* Alain Connes: Von Neumann Algebras (recebeu a Medalha Fields de 1983)
* Robert Duncan Edwards: The Topology of Manifolds and Cell-Like Maps.
* Daniel Gorenstein: The Classification of Finite Simple Groups.
* Masaki Kashiwara: Micro-Local-Analysis.
* Alexandre Kirillov: Infinite-dimensional groups, their representations, orbits, invariants
* Robert Langlands: L-Functions and Automorphic Representations.
* Yuri Manin: Modular Forms and Number Theory.
* Sergei Novikov: Linear Operators and Integrable Hamiltonian Systems (recebeu a Medalha Fields de 1970)
* Roger Penrose: The Complex Geometry of the Natural World.
* Wilfried Schmid: Representations of Semisimple Lie Groups.
* Albert Shiryaev: Absolute Continuity and Singularity of Probability Measures in Functional Spaces.
* William Thurston: Geometry and Topology in Dimension Three (recebeu a Medalha Fields de 1983)
* André Weil: History of Mathematics: Why and How.
* Shing-Tung Yau: The Role of Partial Differential Equations in Differential Geometry (recebeu a Medalha Fields de 1983)

## 1983 Varsóvia

* Vladimir Arnold: Singularities of Ray Systems.
* Paul Erdős: Extremal Problems in Number Theory, Combinatorics, and Geometry.
* Wendell Fleming: Optimal Control of Markov Processes.
* Christopher Hooley: Some Recent Advances in Analytical Number Theory.
* Wu-Chung Hsiang: Geometric Applications of Algebraic K-Theory.
* Peter Lax: Problems Solved and Unsolved Concerning Linear and Non-Linear Partial Differential Equations.
* Victor Pavlovich Maslov: Non-Standard Characteristics in Asymptotical Problems.
* Barry Mazur: Modular Curves and Arithmetic.
* Robert MacPherson: Global Questions in the Topology of Singular Spaces.
* Aleksander Pełczyński: Structural Theory of Branch Spaces and Its Interplay with Analysis and Probability.
* Gilles Pisier: Finite rank projections on Banach spaces and a conjecture of Grothendieck
* David Ruelle: Turbulent Dynamical Systems.
* Mikio Satō: Monodromy Theory and Holonomic Quantum Fields – a New Link between Mathematics and Theoretical Physics.
* Yum-Tong Siu: Some Recent Developments in Complex Differential Geometry.

## 1986 Berkeley

* Louis de Branges de Bourcia: Underlying Concepts in the Proof of the Bieberbach Conjecture.
* Simon Donaldson: Geometry of Four Dimensional Manifolds (recebeu a Medalha Fields no mesmo ano)
* Gerd Faltings: Recent Progress in Arithmetic Algebraic Geometry (recebeu a Medalha Fields no mesmo ano)
* Frederick Gehring: Quasiconformal Mappings.
* Mikhael Gromov: Soft and Hard Symplectic Geometry.
* Hendrik Willem Lenstra: Efficient Algorithms in Number Theory.
* Richard Schoen: New Developments in the Theory of Geometric Partial Differential Equations.
* Arnold Schönhage: Equation Solving in Terms of Computational Complexity.
* Saharon Shelah: Classifying General Classes.
* Anatoliy Skorokhod: Random Processes in Infinite Dimensional Spaces.
* Stephen Smale: Complexity Aspects of Numerical Analysis.
* Elias Stein: Problems in Harmonic Analysis Related to Oscillatory Integrals and Curvature.
* Andrei Suslin: Algebraic K-Theory of Fields.
* David Vogan: Representations of Reductive Lie Groups.
* Edward Witten: String Theory and Geometry.

## 1990 Quioto

* Spencer Bloch: Algebraic K-Theory, Motives, and Algebraic Cycles.
* Stephen Cook: Computational Complexity of Higher Type Functions.
* Boris Feigin: Conformal Field Theory and Cohomologies of the Lie Algebra of Holomorphic Vector Fields on a Complex Curve.
* Andreas Floer: Elliptic Methods in Variational Problems.
* Yasutaka Ihara: Braids, Galois Groups, and Some Arithmetic Functions.
* Vaughan Jones: Von Neumann Algebras in Mathematics and Physics (recebeu a Medalha Fields no mesmo ano)
* László Lovász: Geometric Algorithms and Algorithmic Geometry.
* George Lusztig: Intersection Cohomology Methods in Representation Theory.
* Andrew Majda: The Interaction on Non-Linear Analysis and Modern Applied Mathematics.
* Grigory Margulis: Dynamical and Ergodic Properties of Subgroup Actions on Homogeneous Spaces with Applications to Number Theory (recebeu a Medalha Fields de 1978)
* Richard Burt Melrose: Pseudodifferential Operators, Corners and Singular Limits.
* Shigefumi Mori: Birational Classification of Algebraic Threefolds (recebeu a Medalha Fields no mesmo ano)
* Yakov Sinai: Hyperbolic Billiards.
* Karen Uhlenbeck: Applications of Non-Linear Analysis in Topology.
* Alexander Varchenko: Multidimensional Hypergeometric Functions in Conformal Field Theory, Algebraic K-Theory, Algebraic Geometry.

## 1994 Zurique

* László Babai: Transparent Proofs and Limits to Approximation.
* Andrei Bolibrukh: The Riemann-Hilbert problem and Fuchsian differential equations on the Riemann sphere.
* Jean Bourgain: Harmonic Analysis and Nonlinear Partial Differential Equations (recebeu a Medalha Fields no mesmo ano)
* John Horton Conway: Sphere Packings, Lattices, Codes, and Greed.
* Ingrid Daubechies: Wavelets and Other Phase Localization Methods.
* Jürg Fröhlich: The Fractional Quantum Hall Effect, ChernSimons Theory and Integral Lattices.
* Joseph Keller: Wave Propagation.
* Maxim Kontsevich: Homological Algebra of Mirror Symmetry (recebeu a Medalha Fields de 1998)
* Pierre-Louis Lions: On Some Recent Methods for Nonlinear Partial Differential Equations (recebeu a Medalha Fields no mesmo ano)
* Bernadette Perrin-Riou: p-adic L-functions.
* Marina Ratner: Interactions between Ergodic Theory, Lie Groups and Number Theory.
* Paul Seymour: Progress on the Four-Colour Theorem.
* Clifford Taubes: Anti-self Dual Geometry.
* S. R. Srinivasa Varadhan: Entropy Methods in Hydrodynamic Scaling.
* Victor Vassiliev: Topology of Discriminants and Their Complements.
* Dan-Virgil Voiculescu: Free Probability Theory: Random Matrices and von Neumann Algebras.
* Andrew Wiles: Modular Forms, Elliptic Curves and Fermat’s Last Theorem.
* Jean-Christophe Yoccoz: Recent Developments in Dynamics (recebeu a Medalha Fields no mesmo ano)

## 1998 Berlim

* Jean-Michel Bismut: Local Index Theory and Higher Analytic Torsion.
* Christopher Deninger: Some Analogies Between Number Theory and Dynamical Systems on Foliated Spaces.
* Persi Diaconis: From Shuffling Cards to Walking Around the Building: An Introduction to Modern Markov Chain Theory.
* Giovanni Gallavotti: Chaotic Hypothesis and Universal Large Deviations Properties.
* Wolfgang Hackbusch: From Classical Numerical Mathematics to Scientific Computing.
* Helmut Hofer: Dynamics, Topology, and Holomorphic Curves.
* Ehud Hrushovski: Geometric Model Theory.
* Ian Macdonald: Constant Term Identities, Orthogonal Polynomials, and Affine Hecke Algebras.
* Stéphane Mallat: Applied Mathematics Meets Signal Processing.
* Dusa McDuff: Fibrations in Symplectic Topology.
* Tetsuji Miwa: Solvable Lattice Models and Representation Theory of Quantum Affine Algebras.
* Jürgen Moser: Dynamical Systems Past and Present.
* George Papanicolaou: Mathematical Problems in Geophysical Wave Propagation.
* Gilles Pisier: Operator Spaces and Similarity Problems.
* Peter Sarnak: L-Functions.
* Peter Shor: Quantum Computing.
* Karl Sigmund: The Population Dynamics of Conflict and Cooperation.
* Michel Talagrand: Huge Random Structures and Mean Field Models for Spin Glasses.
* Cumrun Vafa: Geometric Physics.
* Marcelo Viana: Dynamics: A Probabilistic and Geometric Perspective.
* Vladimir Voevodsky: A$^1$-Homotopy Theory (recebeu a Medalha Fields de 2002)

## 2002 Pequim

* Noga Alon: Discrete Mathematics: Methods and Challenges.
* Douglas Arnold: Differential Complexes and Numerical Stability.
* Alberto Bressan: Hyperbolic Systems of Conservation Laws in One Space Dimension.
* Luis Caffarelli: Nonlinear Elliptic Theory and the Monge-Ampere Equation.
* Sun-Yung Alice Chang, Paul Chien-Ping Yang: Non-linear Partial Differential Equations in Conformal Geometry.
* David Donoho: Emerging Applications of Geometric Multiscale Analysis.
* Ludvig Faddeev: Knotted Solitons.
* Shafrira Goldwasser: Mathematical Foundations of Modern Cryptography: Computational Complexity Perspective.
* Uffe Haagerup: Random Matrices, Free Probability and the Invariant Subspace Problem Relative to a von Neumann Algebra.
* Michael Jerome Hopkins: Algebraic Topology and Modular Forms.
* Victor Kac: Classification of Supersymmetries.
* Harry Kesten: Some Highlights of Percolation.
* Frances Kirwan: Cohomology of Moduli Spaces.
* Laurent Lafforgue: Chtoucas de Drinfeld, Formule des Traces d’Arthur-Selberg et Correspondance de Langlands (recebeu a Medalha Fields no mesmo ano)
* David Mumford: Pattern Theory: The Mathematics of Perception (recebeu a Medalha Fields de 1974)
* Hiraku Nakajima: Geometric Construction of Representations of Affine Algebras.
* Yum-Tong Siu: Some Recent Transcendental Techniques in Algebraic and Complex Geometry.
* Richard Taylor: Galois Representations.
* Gang Tian: Geometry and Nonlinear Analysis.
* Edward Witten: Singularities in String Theory (recebeu a Medalha Fields de 1990)

## 2006 Madrid

* Percy Deift: Universality for Mathematical and Physical Systems.
* Jean-Pierre Demailly: Kähler Manifolds and Transcendental Techniques in Algebraic Geometry.
* Ronald DeVore: Optimal Computation.
* Yakov Eliashberg: Symplectic Field Theory and Its Applications.
* Étienne Ghys: Knots and Dynamics.
* Richard Hamilton: The Poincaré Conjecture.
* Henryk Iwaniec: Prime Numbers and L-functions.
* Iain Murray Johnstone: High Dimensional Statistical Inference and Random Matrices.
* Kazuya Katō: Iwasawa Theory and Generalizations.
* Robert Kohn: Energy-Driven Pattern Formation.
* Ib Madsen: Moduli Spaces from a Topological Viewpoint.
* Arkadi Nemirovski: Advances in Convex Optimization: Conic Programming.
* Sorin Popa: Deformation and Rigidity for Group Actions and von Neumann Algebras.
* Alfio Quarteroni: Cardiovascular Mathematics.
* Oded Schramm: Conformally Invariant Scaling Limits: An Overview and a Collection of Problems.
* Richard Peter Stanley: Increasing and Decreasing Subsequences and Their Variants.
* Terence Tao: The Dichotomy between Structure and Randomness, Arithmetic Progressions, and the Primes (recebeu a Medalha Fields no mesmo ano)
* Juan Luis Vázquez: Perspectives in Nonlinear Diffusion: Between Analysis, Physics, and Geometry.
* Michèle Vergne: Applications of Equivariant Cohomology.
* Avi Wigderson: P, NP, and Mathematics: A Computational Complexity Perspective.

## 2010 Hyderabad

* David Aldous: Exchangeability and Continuum Limits of Discrete Random Structures
* Artur Avila: Dynamics of Renormalization Operators
* Ramachandran Balasubramanian: Highly Composite
* Ngô Bảo Châu: Endoscopy Theory of Automorphic Forms (recebeu a Medalha Fields no mesmo ano)
* Jean-Michel Coron: On the Controllability of Nonlinear Partial Differential Equations
* Irit Dinur: Probabilistically Checkable Proofs and Codes (Teorema PCP)
* Hillel Fürstenberg: Ergodic Structures and Non-Conventional Ergodic Theorems
* Thomas J.R. Hughes: Isogeometric Analysis
* Peter Wilcox Jones: Eigenfunctions and Coordinate Systems on Manifolds
* Carlos Kenig: The Global Behavior of Solutions to Critical Non-linear Dispersive Equations
* Stanley Osher: New Algorithms in Image Science
* Raman Parimala: Arithmetic of Linear Algebraic Groups over Two-dimensional Fields
* Alexey Parshin: Representations of Higher Adelic Groups and Arithmetics
* Peng Shige: Backward Stochastic Differential Equations, Nonlinear Expectations and Their Applications
* Kim Plofker: “Indian” Rules, “Yavana” Rules: Foreign Identity and the Transmission of Mathematics
* Nicolai Reshetikhin: On Mathematical Problems in Quantum Field Theory
* Richard Schoen: Riemannian Manifolds of Positive Curvature
* Claire Voisin: On the Cohomology of Algebraic Varieties
* William Hugh Woodin: Strong Axioms of Infinity and the Search for V

## 2014 Seul

* Ian Agol: Virtual properties of 3-manifolds
* James Arthur: L-functions and automorphic representations
* Manjul Bhargava: Rational points on elliptic and hyperelliptic curves (recebeu a Medalha Fields no mesmo ano)
* Alexei Borodin: Integrable probability
* Franco Brezzi: The great beauty of VEM’s
* Emmanuel Candès: Mathematics of sparsity (and a few other things)
* Demetrios Christodoulou: Hyperbolic P.D.E. and Lorentzian Geometry
* Alan Frieze: Random Structures and Algorithms
* Jean-François Le Gall: Random geometry on the sphere
* Ben Green: Approximate algebraic structure
* Jun-Muk Hwang: Mori geometry meets Cartan geometry: Varieties of minimal rational tangents
* János Kollár: The structure of algebraic varieties
* Mikhail Lyubich: Analytic Low-Dimensional Dynamics: from dimension one to two
* Fernando Codá Marques: Minimal surfaces - variational theory and applications
* Frank Merle: Asymptotics for critical nonlinear dispersive equations
* Maryam Mirzakhani: (Vortrag gestrichen) (recebeu a Medalha Fields no mesmo ano)
* Takurō Mochizuki: Wild harmonic bundles and twistor ${\mathcal {D}}$-modules
* Benoit Perthame: Some mathematical aspects of tumor growth and therapy
* Jonathan Pila: O-minimality and Diophantine geometry
* Vojtěch Rödl: Quasi-randomness and the regularity method in hypergraphs
* Vera Serganova: Finite dimensional representations of algebraic supergroups

## 2018 Rio de Janeiro

* Luigi Ambrosio
* Nalini Anantharaman
* Sanjeev Arora
* Ronald Coifman
* Simon Donaldson
* Catherine Goldstein
* Michael Irwin Jordan
* Gil Kalai
* Peter Kronheimer
* Vincent Lafforgue
* Greg Lawler
* Christian Lubich
* Alexander Lubotzky
* Carlos Gustavo Moreira
* Tomasz Mrowka
* Assaf Naor
* Andrei Okounkov
* Rahul Pandharipande
* Peter Scholze
* Sylvia Serfaty
* Geordie Williamson
* Lai-Sang Young

## 2022 São Petersburgo

* Michel Van den Bergh
* Mladen Bestvina
* Bhargav Bhatt
* Kevin Buzzard
* Frank Calegari
* Tobias Colding
* Weinan E
* Craig Gentry
* Alice Guionnet
* Larry Guth
* Svetlana Jitomirskaya
* David Kazhdan
* Igor Krichever
* Alexander Kuznetsov
* Camillo De Lellis
* Frans Pretorius
* Laure Saint-Raymond
* Scott Sheffield
* Kannan Soundararajan
* Catharina Stroppel
* Umesh Vazirani