Fargues math
WebIntroduced by Tate in the 60s then developed by Fontaine, Faltings, and others in the 70s and 80s, p-adic Hodge theory became a pillar of modern number theory in the 90s through its central role in the modularity theory of Galois … WebNov 20, 2015 · Nadler explained that Fargues has recently conjectured that the local Langlands correspondence can be understood in terms of ideas from the geometric Langlands correspondence, using the Fargues-Fontaine curve.
Fargues math
Did you know?
WebLaurent Fargues will study the p-adic geometry of Shimura varieties and moduli spaces of p-divisible groups for the purpose of developing a theory of p-adic automorphic forms on … WebApr 10, 2024 · Mathematics > Number Theory [Submitted on 10 Apr 2024 ( v1 ), last revised 14 May 2024 (this version, v2)] Averaging functors in Fargues' program for GL_n Johannes Anschütz, Arthur-César Le Bras We study the so-called averaging functors from the geometric Langlands program in the setting of Fargues' program.
WebLaurent Fargues Published2010 Mathematics Abstract In this article we define and study a Harder-Narasimhan filtration of finite flat group schemes over an unequal characteristic … WebSep 2, 2024 · After showing the parameters are the same, we apply some ideas from the geometry of the Fargues-Scholze construction explored recently by Hansen, to give a …
WebApr 10, 2024 · Who was “Not Even Wrong” first? Posted on April 10, 2024 by woit. I recently heard from John Minkowski, whose father Jan Minkowksi was a student of Pauli’s in the late 1940s. He asked if I knew what the specific context of Pauli’s “Not Even Wrong” comment was, and I told him I didn’t. I referred to this early blog post, which ... WebJul 29, 2024 · The Fargues-Scholze work relates arithmetic and the central objects in geometric Langlands involving categories of bundles over curves. These categories in turn are related (in work of Witten and collaborators) to 4d TQFTs based on twistings of N=4 super Yang-Mills. ... Just by studying mathematics we can hope to make a guess at the …
http://math.bu.edu/people/jsweinst/rampage/Hemo.pdf
Web1.1. Introduction. The Fargues{Fontaine curve is a geometric object that can be used to study local Langlands. Let Eand Kbe local elds (i.e., nite extensions of Q p, or F p((t))) … hellenic parliament συνταγμαWebTopic: The Fargues-Fontaine Curve and Application To \(p\)-adic representations. Let \(C\) be an algebraically closed perfectoid field over \(\mathbb F_p\). The Fargues-Fontaine curve \(X_C\) is a complete algebraic curve whose closed points parametrize the untilts of \(C\). ... Lecture Notes in Mathematics, vol. 302, SpringerVerlag, Berlin ... lake michigan college work studyWebmath.bu.edu hellenic panoplyWebJul 19, 2024 · Fargues’ strategy came to be known as the “geometrization of the local Langlands correspondence.” But at the time he made it, existing mathematics didn’t … hellenic parliament live camWebAdvisor 2: Laurent Fargues. No students known. If you have additional information or corrections regarding this mathematician, please use the update form. To submit … lake michigan cottages grand haven miWeb1 French Land Register data, which excludes lakes, ponds, glaciers > 1 km 2 (0.386 sq mi or 247 acres) and river estuaries. Fargues ( French pronunciation: [faʁɡ]; Occitan: … hellenic park matthews ncWebApr 12, 2024 · Reality is a Paradox. Posted on April 12, 2024 by woit. Lex Fridman’s latest podcast features a nearly four hour long conversation with Edward Frenkel, under the title Reality is a Paradox – Mathematics, Physics, Truth & Love. Normally I’m fairly allergic to hearing mathematicians or physicists publicly sharing their wisdom about the ... hellenic pagans