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AMS Sectional Meeting Program by Special Session

Current as of Tuesday, April 12, 2005 15:10:10


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2000 Spring Central Section Meeting
Notre Dame, IN, April 8-9, 2000
Meeting #953

Associate secretaries:
Susan J Friedlander, AMS susan@math.northwestern.edu

Special Session on Differential Inequalities and Applications

  • Saturday April 8, 2000, 8:30 a.m.-11:20 a.m.
    Special Session on Differential Inequalities and Applications, I

    Room 208, DeBartolo Hall
    Organizers:
    Paul W. Eloe, University of Dayton eloe@neelix.udayton.edu

    • 8:30 a.m.
      Existence of Solutions for $2n^{th}$ Order Nonlinear Generalized Sturm-Liouville Boundary Value Problems.
      Jeffrey A. Ehme, Spelman College
      Paul W. Eloe, University of Dayton
      Johnny Henderson*, Auburn University
      (953-34-40)
    • 9:00 a.m.
      Three Symmetric Positive Solutions for Lidstone Problems By a Generalization of the Leggett-Williams Theorem.
      Richard I Avery, Dakota State University
      John M Davis*, Baylor University
      Johnny Henderson, Auburn University
      (953-34-141)
    • 9:30 a.m.
      Boundary Value Problems for Weakly Coupled Equations.
      William K.C. Yin*, LaGrange College
      (953-34-234)
    • 10:00 a.m.
      Nonlinear Volterra Perturbations.
      Theodore A Burton*, Northwest Research Institute
      (953-34-58)
    • 10:30 a.m.
      Some integrability properties of solutions of nonlinear third order differential equations.
      M. Bartu\v sek, Masaryk University
      John R Graef*, University of Tennessee at Chattanooga
      (953-34-246)
    • 11:00 a.m.
      Recent developments on semipositone systems.
      Maya Chhetri*, The University of North Carolina at Greensboro
      (953-35-264)
  • Saturday April 8, 2000, 3:00 p.m.-5:50 p.m.
    Special Session on Differential Inequalities and Applications, II

    Room 208, DeBartolo Hall
    Organizers:
    Paul W. Eloe, University of Dayton eloe@neelix.udayton.edu

    • 3:00 p.m.
      Positive Solutions to Singular Nonlinear Boundary Value Problems.
      Lynn H Erbe*, University of Nebraska-Lincoln
      (953-39-116)
    • 3:30 p.m.
      Lyapunov Inequalities for Time Scales.
      Martin J Bohner*, University of Missouri - Rolla
      Stephen Clark, University of Missouri - Rolla
      Jerry Ridenhour, Utah State University
      (953-34-144)
    • 4:00 p.m.
      Riccati equations of a self-adjoint matrix differential equation on a measure chain.
      Allan C Peterson*, University of Nebraska-Lincoln
      (953-39-115)
    • 4:30 p.m.
      Improvements to the Leggett-Williams Fixed Point Theorem.
      Richard I Avery*, Dakota State University
      (953-34-94)
    • 5:00 p.m.
      Asymptotic properties of solutions of a 2n-th order differential equation on a time scale.
      Douglas R Anderson*, Concordia College
      Allan Peterson, University of Nebraska-Lincoln
      (953-34-64)
    • 5:30 p.m.
      On the global stability of cycles in difference equations.
      Saber N Elaydi*, Trinity University
      (953-39-315)
  • Sunday April 9, 2000, 8:30 a.m.-11:20 a.m.
    Special Session on Differential Inequalities and Applications, III

    Room 208, DeBartolo Hall
    Organizers:
    Paul W. Eloe, University of Dayton eloe@neelix.udayton.edu

    • 8:30 a.m.
      Discrete second order boundary value problems associated with the eigenvalue problem for two classes of structured matrices.
      William Frederick Trench*, Trinity University
      (953-39-166)
    • 9:00 a.m.
      Weyl-Titchmarsh $M$-function asymptotics for matrix-valued Schr\"odinger operators.
      Steve Clark*, University of Missouri-Rollaof Missouri-Rolla
      Fritz Gesztesy, University of Missouri
      (953-34-288)
    • 9:30 a.m.
      Qualitative Properties of Solutions to Certain Differential Inequalities.
      Gary D Jones*, Murray State University
      (953-34-177)
    • 10:00 a.m.
      Monotone approximations of unstable solutions.
      Philip Korman*, University of Cincinnati
      (953-34-143)
    • 10:30 a.m.
      Positive periodic solutions for neutral differential equations.
      Youssef N Raffoul*, University of Dayton
      (953-34-86)
    • 11:00 a.m.
      Stability properties of linear Volterra integrodifferential equations with nonlinear perturbation.
      Muhammad N Islam*, University of Dayton
      Youssef N Raffoul, University of Dayton
      (953-45-99)
Inquiries:  meet@ams.org