Differential Equations with Applications in Biology, Physics, and Engineering
eBook - ePub

Differential Equations with Applications in Biology, Physics, and Engineering

  1. 352 pages
  2. English
  3. ePUB (mobile friendly)
  4. Available on iOS & Android
eBook - ePub

Differential Equations with Applications in Biology, Physics, and Engineering

About this book

Suitable as a textbook for a graduate seminar in mathematical modelling, and as a resource for scientists in a wide range of disciplines. Presents 22 lectures from an international conference in Leibnitz, Austria (no date mentioned), explaining recent developments and results in differential equatio

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Yes, you can access Differential Equations with Applications in Biology, Physics, and Engineering by Goldstein, Jerome A. Goldstein,Franz Keppel,Wilhelm Schappacher in PDF and/or ePUB format, as well as other popular books in Mathématiques & Équations différentielles. We have over one million books available in our catalogue for you to explore.

Information

Publisher
CRC Press
Year
2017
Print ISBN
9781138417755
eBook ISBN
9781351455176
Topic
Mathématiques
Subtopic
Équations différentielles

1
Variational Inequalities and the Contact of Elastic Plates

D.D. Ang
D.D. Ang
Department of Mathematics
Ho Chi Minh City University
Ho Chi Minh City, Vietnam
K. Schmitt
K. Schmitt
Department of Mathematics
University of Utah
Salt Lake City, UT 84112, USA
L. K. Vy
L. K. Vy
Department of Computer Science
Ho Chi Minh City University
Ho Chi Minh City, Vietnam

1 Introduction

Khludnev [K] has considered the problem of contact of two thin elastic plates with clamped boundaries, placed one above the other, contacting each other. He reduces the problem to one involving coercive variational inequalities. He established existence and smoothness properties of the solution and furthermore established topological properties of the contact s...

Table of contents

  1. Cover Page
  2. Title Page
  3. Copyright Page
  4. Table of Contents
  5. Pure and Applied Mathematics
  6. Lecture Notes: In Pure and Applied Mathematics
  7. Preface
  8. List of Participants
  9. 1 Variational Inequalities and the Contact of Elastic Plates
  10. 2 Analytic Semigroups: Applications to Inverse Problems for Flexible Structures
  11. 3 A Maximum Principle for Semilinear Parabolic Network Equations
  12. 4 Pair Formation in Structured Populations
  13. 5 Positivity for Operator Matrices
  14. 6 Time Dependent Differential Equations in Non Reflexive Banach Spaces
  15. 7 Towards a Numerical Analysis of the Escalator Boxcar Train
  16. 8 An Application of Polynomial Operator Matrices to a Second Order Cauchy Problem
  17. 9 Asymptotic Convergence for a Class of Autocatalytic Chemical Systems
  18. 10 Second Order Parabolic Equations in Banach Space
  19. 11 On the Modified Korteweg-de Vries Equation
  20. 12 Integrodifferential Equation with Nondensely Defined Operators
  21. 13 On Nodes of Local Solutions to Schrodinger Equations
  22. 14 On Integro-Differential Equations with Weakly Singular Kernels
  23. 15 Ground States of Semi-Linear Diffusion Equations
  24. 16 Uniform Energy Decay of a Class of Cantilevered Nonlinear Beams with Nonlinear Dissipation at the Free End
  25. 17 Neumann Boundary Stabilization of Structurally Damped Time Periodic Wave and Plate Equations
  26. 18 Convergence in Lotka-Volterra Systems with Diffusion and Delay
  27. 19 Exact Finite Dimensional Representations of Models for Physiologically Structured Populations.I
  28. 20 The Nonrelativistic Limit of Klein–Gordon and Dirac Equations
  29. 21 Spatially Degenerate Diffusion with Periodic-Like Boundary Conditions
  30. 22 Scattering Theory of a Supersymmetric Dirac Operator
  31. Index