Joint Mathematics Meetings Program by Special Session

Current as of Tuesday, April 12, 2005 15:21:36

Joint Mathematics Meetings
Phoenix, AZ, January 7-10, 2004
Meeting #993

• Wednesday January 7, 2004, 8:00 a.m.-10:50 a.m.
  AMS Special Session on Time Scales and Applications, I
  Organizers:
  Martin J. Bohner, University of Missouri at Rolla
  Billur Kaymakcalan, Georgia Southern University
  Allan C. Peterson, University of Nebraska apeterso@math.unl.edu
  

  • 8:00 a.m.
    Boundedness and uniqueness of solutions to dynamic equations on time scales.
    Allan C. Peterson*, University of Nebraska-Lincoln
    Chris C. Tisdell, The University of New South Wales
    (993-39-191)
  • 8:30 a.m.
    Even-order delta nabla boundary value problems.
    Douglas R. Anderson*, Concordia College
    (993-34-105)
  • 9:00 a.m.
    From Wound Healing to the West Nile Virus: Time Scale Applications.
    Diana M Thomas*, Montclair State University
    (993-37-1042)
  • 9:30 a.m.
    Maximum principles for a family of nonlocal boundary value problems.
    Paul W Eloe*, University of Dayton
    (993-34-951)
  • 10:00 a.m.
    High Gain Adaptive Stabilization for Linear Dynamic Systems on Time Scales.
    John M Davis*, Baylor University
    (993-93-1376)
  • 10:30 a.m.
    Stability for Time Varying Linear Dynamic Systems on Time Scales.
    Jeffrey J. DaCunha*, Baylor University
    (993-39-1277)
• Wednesday January 7, 2004, 2:15 p.m.-6:35 p.m.
  AMS Special Session on Time Scales and Applications, II
  Organizers:
  Martin J. Bohner, University of Missouri at Rolla
  Billur Kaymakcalan, Georgia Southern University
  Allan C. Peterson, University of Nebraska apeterso@math.unl.edu
  

  • 2:15 p.m.
    Some Oscillation Criteria for First Order Delay Dynamic Equations.
    Martin Bohner*, University of Missouri-Rolla
    (993-39-1099)
  • 2:45 p.m.
    Nonlinear Three Point Boundary Value Problems on Time Scales.
    Ferhan Atici*, Western Kentucky University
    Serap Topal, Ege University
    (993-39-1130)
  • 3:15 p.m.
    Nontrivial solutions to a nonlinear boundary value problem on a time scale.
    Johnny Henderson*, Baylor University
    (993-39-182)
  • 3:45 p.m.
    Multipoint boundary value problems on time scales.
    Basant K Karna*, Baylor University
    (993-39-815)
  • 4:15 p.m.
    Application of Dynamic Equations on Time Scales to Modelling the West-Nile Virus.
    Jo Hoffacker*, University of Georgia
    (993-34-676)
  • 4:45 p.m.
    Nonlinear Boundary Value Problems on Time Scales.
    Johnny L Henderson, Baylor University
    Christopher C Tisdell*, The University of New South Wales
    (993-39-1106)
  • 5:15 p.m.
    Asymptotic behavior of perturbed dynamic equations on time scales revisited.
    Sigrun Bodine*, University of Puget Sound
    D.A. Lutz, San Diego State University
    (993-39-1280)
  • 5:45 p.m.
    Population Dynamics on a Time Scale.
    Bonita A. Lawrence*, Marshall University
    Billur Kaymakcalan, Georgia Southern University
    (993-34-1388)
  • 6:15 p.m.
    Some ideas about the implications of time scale usage in determining several concepts in cardiology.
    Billur Kaymakcalan*, Georgia Southern University
    (993-34-1617)
• Thursday January 8, 2004, 1:00 p.m.-3:50 p.m.
  AMS Special Session on Time Scales and Applications, III
  Organizers:
  Martin J. Bohner, University of Missouri at Rolla
  Billur Kaymakcalan, Georgia Southern University
  Allan C. Peterson, University of Nebraska apeterso@math.unl.edu
  

  • 1:00 p.m.
    Comparison and Oscillation Results for Linear Dynamic Equations.
    Lynn H Erbe*, University of Nebraska
    (993-39-1186)
  • 1:30 p.m.
    Some Dynamic Inequalities.
    Elvan Akin-Bohner*, University of Missouri-Rolla
    (993-39-1098)
  • 2:00 p.m.
    Askey-Wilson Divided Operators and Basic Exponential Functions.
    Andreas L. Ruffing*, Munich University of Technology
    (993-39-1032)
  • 2:30 p.m.
    Hybrid Fuzzy Systems on Time Scale.
    M Sambandham*, Morehouse College
    (993-39-1167)
  • 3:00 p.m.
    When are the $\Delta$ and $\nabla$ derivatives adjoints of one another?
    Kirsten R Messer*, Washington, DC
    David R Pitts, University of Nebraska, Lincoln
    (993-39-1415)
  • 3:30 p.m.
    Uniqueness Implies Existence for Three-Point Boundary Value Problems for Second Order Dynamic Equations.
    Johnny Henderson, Baylor University
    Christopher C. Tisdell, The University of New South Wales
    William K.C. Yin*, LaGrange College
    (993-39-1145)