AMS Sectional Meeting Program by Special Session
Current as of Tuesday, April 12, 2005 15:21:30
2001 Fall Southeastern Section Meeting
Chattanooga, TN, October 5-6, 2001
Meeting #970
Associate secretaries: John L Bryant, AMS bryant@math.fsu.edu
Special Session on Commutative Ring Theory
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Friday October 5, 2001, 8:00 a.m.-10:50 a.m.
Special Session on Commutative Ring Theory, I
Sequoyah Room (#203), University Center
Organizers:
David F. Anderson, University of Tennessee, Knoxville anderson@math.utk.edu
David E. Dobbs, University of Tennessee, Knoxville dobbs@math.utk.edu
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8:00 a.m.
Singulars and Specker Domains: Preliminary Report.
Warren Wm McGovern*, Bowling Green State University
(970-13-148) -
8:30 a.m.
On decomposing ideals into products of comaximal ideals.
James W Brewer*, Florida Atlantic University
William Heinzer, Purdue University
(970-13-35) -
9:00 a.m.
Boolean algebras and von Neumann regular rings.
David F Anderson, University of Tennessee
Ron Levy, George Mason Univerity
Jay Shapiro*, George Mason University
(970-13-74) -
9:30 a.m.
An Ideal-Based Zero-Divisor Graph.
Shane P Redmond*, Southeastern Louisiana U.
(970-13-64) -
10:00 a.m.
1-split rings.
Gabriel Picavet*, University of Clermont II, France
(970-13-33) -
10:30 a.m.
Rings whose elements are a sum of a unit and an idempotent.
D. D. Anderson*, The University of Iowa
V. P. Camillo, The University of Iowa
(970-13-31)
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8:00 a.m.
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Friday October 5, 2001, 2:30 p.m.-5:20 p.m.
Special Session on Commutative Ring Theory, II
Sequoyah Room (#203), University Center
Organizers:
David F. Anderson, University of Tennessee, Knoxville anderson@math.utk.edu
David E. Dobbs, University of Tennessee, Knoxville dobbs@math.utk.edu
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3:00 p.m.
Valuation ideals of a Mori domain.
Jeanam Park*, Department of Mathematics
Gyu Whan Chang, Department of Mathematics
(970-13-188) -
3:30 p.m.
Intersections of valuation overrings of affine algebras.
Bruce M Olberding*, The University of Louisiana at Monroe
(970-13-140) -
4:00 p.m.
Pinched Krull domains at prime ideals.
Gyu W Chang*, Inha University
(970-13-162) -
5:00 p.m.
Polynomials integer-valued on matrices.
Sophie Frisch*, TU Graz (Austria)
(970-16-154)
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3:00 p.m.
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Saturday October 6, 2001, 8:00 a.m.-10:50 a.m.
Special Session on Commutative Ring Theory, III
Sequoyah Room (#203), University Center
Organizers:
David F. Anderson, University of Tennessee, Knoxville anderson@math.utk.edu
David E. Dobbs, University of Tennessee, Knoxville dobbs@math.utk.edu
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8:00 a.m.
Integral domains whose simple overrings are intersectons of localizations.
Marco Fontana, Universita Roma Tre
Evan Houston*, UNC Charlotte
Thomas G Lucas, UNC Charlotte
(970-13-121) -
8:30 a.m.
Root closure in algebraic orders.
Martine Picavet-L'Hermitte*, University of Clermont II
(970-13-34) -
9:00 a.m.
Norm Elasticities for Number Fields and a Generalized Davenport Constant.
Jim Coykendall*, North Dakota State University
(970-13-147) -
9:30 a.m.
On the Factorization Properties of Krull Domains with Finite Cyclic Divisor Class Group.
William W Smith*, University of North Carolina at Chapel Hill
(970-13-26) -
10:00 a.m.
On the asymptotic values of length functions in Krull and finitely generated commutative monoids and integral domains.
Scott T. Chapman*, Trinity University
J. C. Rosales, Universidad de Granada
(970-13-117) -
10:30 a.m.
Prime-Producing Polynomials II.
Joe L Mott*, Florida State University
Kermit Rose, Florida State University
(970-11-122)
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8:00 a.m.
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Saturday October 6, 2001, 2:30 p.m.-5:20 p.m.
Special Session on Commutative Ring Theory, IV
Sequoyah Room (#203), University Center
Organizers:
David F. Anderson, University of Tennessee, Knoxville anderson@math.utk.edu
David E. Dobbs, University of Tennessee, Knoxville dobbs@math.utk.edu
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2:30 p.m.
Monoids and Direct Sum Decompositions of Modules.
Karl Kattchee*, University of Wisconsin, La Crosse
(970-13-177) -
3:00 p.m.
When Locally Isomorphic Modules are Stably Isomorphic.
Bruce Olberding, University of Louisiana at Monroe
Azime S Saydam*, University of Louisiana at Monroe
(970-13-27) -
3:30 p.m.
The existence of $K$ such that $J\cong Hom_R(I,K)$ (Preliminary Report).
Kurt D Herzinger*, U.S. Air Force Academy
(970-13-130) -
4:00 p.m.
Torsion in the tensor product of an ideal and its inverse.
Kurt Herzinger, US Air Force Academy
Roger Wiegand*, University of Nebraska
(970-13-157) -
5:00 p.m.
Recent results in commutative ring theory.
S B Mulay*, University of Tennessee
(970-13-205)
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2:30 p.m.