AMS Sectional Meeting Program by AMS Special Session

Current as of Saturday, November 13, 2010 00:34:10

Program | Deadlines | Registration/Housing/Etc.
Inquiries: meet@ams.org

Associate secretaries:
Matthew Miller, AMS miller@math.sc.edu

Saturday November 6, 2010, 9:00 a.m.-10:50 a.m.
Special Session on Codes and Designs, I
Room E303, Gottwald Science Center
Organizers:
James A. Davis, University of Richmond jdavis@richmond.edu
Qing Xiang, University of Delaware
- 9:00 a.m.
  Families of optimal OOCs with $\lambda = 2$.
  Keith E Mellinger*, University of Mary Washington
  Tim L Alderson, University of New Brunswick, Saint John
  (1065-94-20)
- 9:30 a.m.
  Binary Representations of Regular Graphs.
  Yury J Ionin*, Central Michigan University
  (1065-05-44)
- 10:00 a.m.
  Quantum Codes from Combinatorial Designs and Finite Geometry.
  Vladimir D Tonchev*, Michigan Technological University
  (1065-94-98)
- 10:30 a.m.
  Discussion.

Saturday November 6, 2010, 2:30 p.m.-4:50 p.m.
Special Session on Codes and Designs, II
Room E303, Gottwald Science Center
Organizers:
James A. Davis, University of Richmond jdavis@richmond.edu
Qing Xiang, University of Delaware
- 2:30 p.m.
  Discussion.
- 3:00 p.m.
  Partial Difference Sets and Association Schemes.
  John B. Polhill*, Bloomsburg University of Pennsylvania
  (1065-05-127)
- 3:30 p.m.
  Cyclotomic Strongly Regular Graphs.
  Tao Feng*, Department of Mathematical Sciences, University of Delaware
  Qing Xiang, Department of Mathematical Sciences, University of Delaware
  (1065-05-204)
- 4:00 p.m.
  Construction of circulant weighing matrices.
  Ken W Smith*, TX
  (1065-05-153)
- 4:30 p.m.
  Reversible and DRAD difference sets via tiling structures.
  Jordan D. Webster*, Mid Michigan Community College
  (1065-05-146)

Sunday November 7, 2010, 9:30 a.m.-10:50 a.m.
Special Session on Codes and Designs, III
Room E303, Gottwald Science Center
Organizers:
James A. Davis, University of Richmond jdavis@richmond.edu
Qing Xiang, University of Delaware
- 9:30 a.m.
  Dimensions of some binary codes arising from a conic in $PG(2,q)$.
  Peter Sin, The University of Florida
  Junhua Wu*, Lane College
  Qing Xiang, The University of Delaware
  (1065-05-217)
- 10:00 a.m.
  A family of blocking semiovals containing conics.
  Jeremy Dover, Dover Networks LLC
  Keith Mellinger, University of Mary Washington
  Kenneth Wantz*, Regent University
  (1065-05-259)
- 10:30 a.m.
  Linked systems of designs.
  Edwin R. van Dam, Dept. Econometrics and Operations Research, Tilburg University
  William J. Martin*, Dept. of Mathematical Sciences and Dept. of Computer Science, Worcester Polytechnic Institute
  Mikhail E. Muzychuk, Dept. of Mathematics, Netanya Academic College
  (1065-05-267)