Commutative Algebra Links

  juggling

other interesting links are on my Math Links for Information and Fun

    Organizations

    AMS:  American Math Society
    AWM: Association for Women in Mathematics
    MAA:  Mathematical Association of America
    EMS:   European Mathematical Society

    Grant Agencies

    NSF:    National Science Foundation
    NSA:   National Security Agency
    UConn Office of Sponsored Programs

    Institutes

    MSRI: Mathematical Sciences Research Institute (Berkeley, California)
    CIRM: Centre International de Recontres Mathematiques (Luminy, France)
    ICTP:  The Abdus Salam International Centre for Theoretical Physics (Trieste, Italy)

    Publication-Related Links

    J STOR (online printed journal storage)
    Mathematics Journals on the Web (AMS) 
    MathSciNet (AMS)  
    AMS Preprint Servers Directory
    AMS Subject Classification     
    Springer 
    A K Peters
    Math Publishers on the Web (AMS)

    Recent Events and Conferences

    AMS  Annual Meeting, San Antonio, Texas, January 12-15, 2006
    Algebra Conference - Cortona 2006, Cortona, Italy, June 4 - 10, 2006
    AMS Regional Meeting, Storrs, Connecticut, October 28 - 29, 2006
    AMS Regional Meeting, Davidson, North Carolina, March 3 - 4, 2007
    AGAMOCR 2007 - Abelian Groups and Modules over Commutative Rings, University of Connecticut, Storrs, Connecticut, June 11 - 15, 2007
    Some Trends in Algebra, Prague, Czech Republic, September 4 - 7, 2007
    AMS Regional Meeting, New Brunswick, New Jersey, October 6 -7, 2007
    Fifth  International Conference on Commutative Ring Theory, Fes, Morocco, June 23 - 28, 2008
    AMS Annual Meeting, Washington DC, January  5 - 8, 2009

    Web Pages of Commutative Algebraists

    commalg.org
    CML, Combined Membership List (AMS)

    Information Sources

    Penn State Math Resources
    University of Connecticut Library Math Resources
    Google Scholar
     
    line

    SIMILARITY                                                      This page is maintained by Sarah Glaz 
    Commutative Law

     No cow's like a horse,
           and no horse like a cow.
     That's one similarity
           anyhow.
                             Piet  Hein
                             From: Grooks 3,  Doubleday, 1970