MIT Libraries logoDSpace@MIT

MIT
View Item 
  • DSpace@MIT Home
  • MIT OpenCourseWare (MIT OCW) - Archived Content
  • MIT OCW Archived Courses
  • MIT OCW Archived Courses
  • View Item
  • DSpace@MIT Home
  • MIT OpenCourseWare (MIT OCW) - Archived Content
  • MIT OCW Archived Courses
  • MIT OCW Archived Courses
  • View Item
JavaScript is disabled for your browser. Some features of this site may not work without it.

18.785 Analytic Number Theory, Spring 2007

Author(s)
Kedlaya, Kiran
Thumbnail
Download18-785-spring-2007/contents/index.htm (31.46Kb)
Alternative title
Analytic Number Theory
Terms of use
Usage Restrictions: This site (c) Massachusetts Institute of Technology 2016. Content within individual courses is (c) by the individual authors unless otherwise noted. The Massachusetts Institute of Technology is providing this Work (as defined below) under the terms of this Creative Commons public license ("CCPL" or "license") unless otherwise noted. The Work is protected by copyright and/or other applicable law. Any use of the work other than as authorized under this license is prohibited. By exercising any of the rights to the Work provided here, You (as defined below) accept and agree to be bound by the terms of this license. The Licensor, the Massachusetts Institute of Technology, grants You the rights contained here in consideration of Your acceptance of such terms and conditions. Usage Restrictions: Attribution-NonCommercial-ShareAlike 3.0 Unported http://creativecommons.org/licenses/by-nc-sa/3.0/
Metadata
Show full item record
Abstract
This course is an introduction to analytic number theory, including the use of zeta functions and L-functions to prove distribution results concerning prime numbers (e.g., the prime number theorem in arithmetic progressions).
Date issued
2007-06
URI
http://hdl.handle.net/1721.1/101679
Department
Massachusetts Institute of Technology. Department of Mathematics
Other identifiers
18.785-Spring2007
local: 18.785
local: IMSCP-MD5-62d5718e7d0ad501c85097b1db2c94ea
Keywords
analytic number theory, Riemann zeta function, L-functions, prime number theorem, Dirichlet's theorem, Riemann Hypothesis, Sieving methods, Linnik, Linnik's large sieve, Selberg, Selberg's sieve, distribution of prime numbers

Collections
  • MIT OCW Archived Courses

Browse

All of DSpaceCommunities & CollectionsBy Issue DateAuthorsTitlesSubjectsThis CollectionBy Issue DateAuthorsTitlesSubjects

My Account

Login

Statistics

OA StatisticsStatistics by CountryStatistics by Department
MIT Libraries
PrivacyPermissionsAccessibilityContact us
MIT
Content created by the MIT Libraries, CC BY-NC unless otherwise noted. Notify us about copyright concerns.