Scholze is Director of the Max Planck Institute for Mathematics and Professor of Mathematics at the University of Bonn in Germany. Scholze received his bachelor’s degree in Mathematics as well as his master’s and Ph.D. from the University of Bonn, the latter awarded in 2012. Scholze, one of the world’s great mathematicians, won the Fields Medal in 2018.

Scholze’s interests are mainly in a field known as arithmetic geometry, essentially the application of algebraic geometry to problems in number theory. He has proved in more compact form several of the most fundamental theories in all of mathematics. The University of California at Berkeley appointed Scholze to Chancellor’s Professor of Mathematics in 2014, and he also served as a Research Fellow at the Clay Mathematics Institute in New Hampshire for several years, beginning in 2011. Notably, Scholze’s professorship at Bonn made him the youngest full professor in Germany, at the age of 24.

Scholze is winner of the SASTRA Ramanujan Prize in 2013, as well as the Frank Nelson Cole Prize in Algebra in 2015, and the Fermat Prize that same year.

**Featured in Top Influential Mathematicians Today**

According to Wikipedia, Peter Scholze is a German mathematician known for his work in arithmetic geometry. He has been a professor at the University of Bonn since 2012 and director at the Max Planck Institute for Mathematics since 2018. He has been called one of the leading mathematicians in the world. He won the Fields Medal in 2018, which is regarded as the highest professional honor in mathematics.

- Perfectoid Spaces
- On torsion in the cohomology of locally symmetric varieties
- $p$ -ADIC HODGE THEORY FOR RIGID-ANALYTIC VARIETIES
- On topological cyclic homology
- Moduli of p-divisible groups
- The pro-\'etale topology for schemes
- Projectivity of the Witt vector affine Grassmannian
- The Local Langlands Correspondence for GLn over p-adic fields
- Topological Hochschild homology and integral p$p$-adic Hodge theory
- On the generic part of the cohomology of compact unitary Shimura varieties
- Etale cohomology of diamonds
- Prisms and Prismatic Cohomology
- Perfectoid Spaces: A survey
- On the p-adic cohomology of the Lubin-Tate tower
- Integral p-adic Hodge theory
- Berkeley Lectures on p-adic Geometry: (AMS-207)
- Integral p$p$-adic Hodge theory
- Canonical q-deformations in arithmetic geometry
- $p$-adic geometry
- Potential automorphy over CM fields
- On the cohomology of compact unitary group Shimura varieties at ramified split places
- Perfectoid Spaces and their Applications
- The Langlands-Kottwitz approach for the modular curve
- $p$ -ADIC HODGE THEORY FOR RIGID-ANALYTIC VARIETIES – CORRIGENDUM
- The Langlands-Kottwitz method and deformation spaces of $p$-divisible groups
- Geometrization of the local Langlands correspondence
- The Langlands-Kottwitz approach for some simple Shimura varieties
- Integral $p$-adic Hodge theory - announcement
- Purity for flat cohomology.
- Vanishing theorems for perverse sheaves on abelian varieties, revisited
- SHEAVES, STACKS, AND SHTUKAS
- Lectures on Condensed Mathematics
- Perfectoid Shimura varieties
- Why abc is still a conjecture
- Topological realisations of absolute Galois groups
- Prismatic $F$-crystals and crystalline Galois representations
- Simply-laced isomonodromy systems . On the functions counting walks with small steps in the quarter plane . The structure of approximate groups . On stably free modules over affine algebras . Perfectoid spaces
- Correction to “On topological cyclic homology”
- Examples of diamonds
- The v-topology
- Moduli spaces of shtukas
- Local Shimura varieties
- Lecture 21. Affine flag varieties
- Diamonds associated with adic spaces
- Application of resistance strain gauges on a wet surface
- v-sheaves associated with perfect and formal schemes
- Lecture 9. Diamonds II
- Families of affine Grassmannians
- Vector bundles and G-torsors on the relative Fargues-Fontaine curve
- The BdR+-affine Grassmannian
- Drinfeld’s lemma for diamonds
- Lecture 12. Shtukas with one leg
- Integral models of local Shimura varieties
- Examples of adic spaces
- Lecture 6. Perfectoid rings
- Lecture 16. Drinfeld's lemma for diamonds
- Jean-marc fontaine (1944–2019)
- Complements on adic spaces
- Lecture 2. Adic spaces
- Shtukas with one leg III
- Local acyclicity in $p$-adic geometry
- Lecture 13. Shtukas with one leg II
- Lecture 1. Introduction
- Lecture 22. Vector bundles and G-torsors on the relative Fargues-Fontaine curve
- Lecture 11. Mixed-characteristic shtukas
- Lecture 10. Diamonds associated with adic spaces
- Lecture 5. Complements on adic spaces
- p-adic Methods in Number Theory: A Conference Inspired by the Mathematics of Robert Coleman May 26-30, 2015
- Lecture 20. Families of affine Grassmannians
- Adic spaces II
- Shtukas with one leg
- Local Shimura Varieties : Minicourse Given by
- Mixed-characteristic shtukas
- Lecture 23. Moduli spaces of shtukas
- Lecture 15. Examples of diamonds
- Lecture 18. v-sheaves associated with perfect and formal schemes
- Trailing cable system
- Lecture 4. Examples of adic spaces
- 湿気のある表面へのひずみゲ-ジの適用(Strain,22-4,1986)
- Affine flag varieties
- Lecture 17. The v-topology

This paper list is powered by the following services:

Peter Scholze is affiliated with the following schools:

This website uses cookies to enhance the user experience. Privacy Policy

Want to be an Academic Influence Insider?

Sign up to get the latest news, information, and rankings in our upcoming newsletter.