AMS Sectional Meeting Program by Special Session

Current as of Tuesday, April 12, 2005 15:21:41

Associate secretaries:
Michel L Lapidus, AMS lapidus@math.ucr.edu, lapidus@mathserv.ucr.edu

Saturday April 3, 2004, 3:00 p.m.-5:50 p.m.
Special Session on Modern Problems of Integration: Theory and Applications, I
Room 108, Mark Taper Hall of Humanities
Organizers:
Mark Burgin, University of California Los Angeles mburgin@math.ucla.edu
- 3:00 p.m.
  Functional Integration without Integration.
  Louis Hirsch Kauffman*, University of Illinois at Chicago
  (996-28-11)
- 3:30 p.m.
  Aspects of nonabsolute integration.
  M. M. Rao*, University of California, Riverside
  (996-28-13)
- 4:00 p.m.
  The distributional Denjoy integral.
  Erik Talvila*, University College of the Fraser Valley
  (996-26-24)
- 4:30 p.m.
  A Hilbert Space Structure for the Class of KH-Integrable Functions.
  Tepper L. Gill*, Howard University
  V Steadman, University of the District of Columbia
  W. W. Zachary, Howard University
  (996-28-52)
- 5:00 p.m.
  A General Definition of the Feynman Integral.
  Tepper L. Gill*, Howard University
  W. W. Zachary, Howard University
  (996-28-53)
- 5:30 p.m.
  Computations for nonsquare constants of Orlicz function spaces with Orlicz norm.
  Z. D. Ren*, UC Riverside
  (996-46-23)

Sunday April 4, 2004, 8:30 a.m.-10:50 a.m.
Special Session on Modern Problems of Integration: Theory and Applications, II
Room 108, Mark Taper Hall of Humanities
Organizers:
Mark Burgin, University of California Los Angeles mburgin@math.ucla.edu
- 8:30 a.m.
  Stochastic integrals in topological vector spaces.
  R. Mikulevicius*, University of Southern California
  (996-60-103)
- 9:00 a.m.
  The $L^r$ Henstock-Kurzweil Integral.
  Paul M Musial*, Chicago State University
  Yoram Sagher, Florida Atlantic University
  (996-28-122)
- 9:30 a.m.
  A Riemann approach to Feynman integrals.
  P Muldowney*, University of Ulster
  (996-28-94)
- 10:00 a.m.
  The Fundamental Theorem of Calculus for infinite intervals.
  Mark Burgin*, UCLA
  (996-28-51)
- 10:30 a.m.
  A Local Maximal Function Simplifying Measure Differentiation.
  Peter A. Loeb*, University of Illinois, Champaign-Urbana
  (996-28-33)

Inquiries: meet@ams.org