University of Connecticut
Department of Mathematics

Sarah Glaz Professor   Graduate Director for Instructional Development   Department of Mathematics  University of Connecticut  Storrs, CT 06269-3009  Office: MSB 202 Telephone: (860) 486-9153 Fax: (860) 346-5284  email: glaz@math.uconn.edux (click on link and remove end x)

Ph.D. 1977       Rutgers University
B.A. 1972        Tel Aviv University
Place of Birth    Bucharest, Romania

Teaching:

 

Commutative Algebra; Homological Algebra; Non-Noetherian Ring Theory: Coherent and Related Rings; Noetherian Ring Theory: Cohen-Macauley and Related Rings; Mathematical Education.

  AGAMOCR 2007, University of Connecticut, June 11 - 15, 2007

  Editorial Board Member: International Electronic Journal of Algebra             

  Curriculum Vitae and Publications

  Commutative Algebra Links

    Strange Attractors:  Poems of Love and Mathematics
       Editors: Sarah Glaz and JoAnne Growney
       A K Peters  Ltd.,  forthcoming October 2008
         For more information see poetry section below

    Multiplicative Ideal Theory in Commutative Algebra:
      a tribute to the work of Robert Gilmer                                
      Editors:  James Brewer, Sarah Glaz, William Heinzer and Bruce Olberding
      Springer, 2006

   Non-Noetherian Commutative Ring Theory
      Editors:  Scott Chapman and Sarah Glaz
      Kluwer Academic Publishers
      MAIA 520, 2000

   Commutative Coherent Rings
      Sarah  Glaz
      Springer-Verlag, Lecture Notes in Mathematics 1371, 1989
      Review:  Math Reviews 90f:13001
      Reissued by Springer: Online Download or Print-on-Demand,  2007

  The Gaussian Properties of Total Rings of Quotients (with Silvana Bazzoni),  Journal of Algebra 310 (2007), 180 - 193,  pdf file
  Prufer Rings (with  Silvana Bazzoni), Multiplicative Ideal Theory in Commutative Algebra, Springer (2006), 55 - 72, pdf file
  The Weak Dimensions of Gaussian Rings, Proc. Amer. Math. Soc. 133 (2005), 2507 - 2513, pdf file
Prufer Conditions in Rings With Zero-Divisors,  CRC Press Lecture Notes in Pure Appl. Math. 241 (2005), 272 - 282, pdf file
  Controlling the Zero-Divisors of a Commutative Ring, Marcel Dekker Lecture Notes in Pure Appl. Math. 231 (2002), 191-212
  Homological Characterizations of Rings: The Commutative Case, The Concise Handbook of Algebra, Kluwer Publ. (2002), 505-508
  Finite Conductor Properties of R(X) and R<X>, Marcel Dekker Lecture Notes in Pure Appl. Math. 220 (2001), 231 - 250
  Gaussian Ideals and Dedekind-Mertens Lemma, (with Alberto Corso), Marcel Dekker Lecture Notes in Pure Appl. Math. 217 (2001), 131 - 144
  Finite Conductor Rings, Proc. Amer. Math. Soc. 129 (2001), 2833 - 2843

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