Premio Breakthrough
Premio Breakthrough de Matemáticas: ganadores por año
Explore los años de premios en Matemáticas.
Años de premio
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2026
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for breakthroughs in nonlinear evolution equations, with regards to their stability, singularity formation, or resolution into solitons.
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2025
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for his central role in the proof of the geometric Langlands conjecture.
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2024
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for transformative contributions to differential geometry, including sharp geometric inequalities, many results on Ricci flow and mean curvature flow and the Lawson conjecture on minimal tori in the 3-sphere.
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2023
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for breakthrough contributions to theoretical computer science and mathematics, including to spectral graph theory, the Kadison-Singer problem, numerical linear algebra, optimization, and coding theory.
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2022
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for monumental work leading to a breakthrough in our understanding of the theory of bundles with flat connections over algebraic varieties, including the case of irregular singularities.
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2021
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for transformative contributions to the theory of stochastic analysis, particularly the theory of regularity structures in stochastic partial differential equations.
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2020
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for revolutionary discoveries in the dynamics and geometry of moduli spaces of Abelian differentials, including the proof of the 'magic wand theorem'.
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2019
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for ground breaking contributions to several areas of mathematics, in particular to the Langlands program in the function field case.
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2018
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Christopher Hacon, James McKernan
for transformational contributions to birational algebraic geometry, especially to the minimal model program in all dimensions.
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2017
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for multiple transformative contributions to analysis, combinatorics, partial differential equations, high-dimensional geometry and number theory.
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2016
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for spectacular contributions to low dimensional topology and geometric group theory, including work on the solutions of the tameness, virtually Haken and virtual fibering conjectures.
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2015
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for his work on the foundations of higher category theory and derived algebraic geometry; for the classification of fully extended topological quantum field theories; and for providing a moduli-theoretic interpretation of elliptic cohomology.
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for work making a deep impact in a vast variety of mathematical disciplines, including algebraic geometry, deformation theory, symplectic topology, homological algebra and dynamical systems.
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for numerous breakthrough results in the theory of automorphic forms, including the Taniyama–Weil conjecture, the local Langlands conjecture for general linear groups, and the Sato–Tate conjecture.
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for the new revolutionary invariants of 4-dimensional manifolds and for the study of the relation between stability in algebraic geometry and in global differential geometry, both for bundles and for Fano varieties.
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for numerous breakthrough contributions to harmonic analysis, combinatorics, partial differential equations and analytic number theory.
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