Differential Equations
eBook - PDF

Differential Equations

Stability and Control

  1. 552 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Differential Equations

Stability and Control

Book details
Table of contents
Citations

About This Book

Reports and expands upon topics discussed at the International Conference on [title] held in Colorado Springs, Colo., June 1989. Presents recent advances in control, oscillation, and stability theories, spanning a variety of subfields and covering evolution equations, and differential inclusions.

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Information

Publisher
CRC Press
Year
1990
ISBN
9781482293326

Table of contents

  1. Cover
  2. Half Title
  3. Title Page
  4. Copyright Page
  5. Preface
  6. Table of Contents
  7. Contributors
  8. Chapter 1: Estimation of Quaternions Using Both Euler Angle and Rate Measurements
  9. Chapter 2: Feedback Control for Stabilization of Flexible Multibody Structures
  10. Chapter 3: Radially Symmetric Solutions of Some Singular Elliptic Equations
  11. Chapter 4: Bounded or Almost Periodic Solutions of a Wave Equation with Nonlinear Viscosity
  12. Chapter 5: Stability of Equilibria in Some Infectious Disease Models
  13. Chapter 6: On A Dirichlet Problem with Jumping Nonlinearity
  14. Chapter 7: Kneser type Theorems and Baire Properties for Planar Semidynamical Systems
  15. Chapter 8: Functional Evolution Equations Involving T-Accretive and T-Lipschitz Operators in Banach Lattices
  16. Chapter 9: Comparison Theorems for Eigenvalue Problems for Right Disfocal Differential Equations
  17. Chapter 10: The Existence of Periodic Solutions of Nonlinear Volterra Equations with Infinite Delay
  18. Chapter 11: Boundary Value Problems for Differential Inclusions
  19. Chapter 12: Qualitative Behavior of a Generalized Emden-Fowler Differential System
  20. Chapter 13: An Oblique Derivative Problem Involving an Indefinite Weight
  21. Chapter 14: Oscillations of Neutral Equations with Variable Coefficients
  22. Chapter 15: Oscillation of Neutral Difference Equations with Variable Coefficients
  23. Chapter 16: The Numerical Solution ofVariable End point Problemsin the Calculus of Variations
  24. Chapter 17: Convergence of Approximantsin Banach Spaces
  25. Chapter 18: Viscosity Solutions of Bellman’s Equation
  26. Chapter 19: Comparison of Eigenvalues for n-point Boundary Value Problems for Difference Equations
  27. Chapter 20: Oscillation and Nonoscillation Theorems for Linear Elliptic Systems
  28. Chapter 21: Bifurcation from the Essential Spectrum for Nonlinear Perturbations of Hill’s Equation
  29. Chapter 22: Boundary Value Problems for Nonlinear Difference Equations
  30. Chapter 23: On the Solutions of a Class of Integral Equations Arising in Unsteady Aerodynamics
  31. Chapter 24: Homogeneous Coordinates and Continuous Asymptotically Stabilizing Feedback Controls
  32. Chapter 25: Oscillatory Solutions of a Fourth Order Linear Differential Equation
  33. Chapter 26: Abstract Semilinear Controllability and Its Applications to Finite and Infinite Dimensional Control Problems
  34. Chapter 27: Oscillatory Behavior of Bounded Solutions of a Higher Order Equation
  35. Chapter 28: Resonance-Type Phenomena in Nonlinear Waves
  36. Chapter 29: L1-Solutions to a Class of Limit Point Operators
  37. Chapter 30: A Stochastic Inclusion Principle
  38. Chapter 31: Recent Developments in the Oscillation of Delay Difference Equations
  39. Chapter 32: Recent Advances in Lyapunov Method for Delay Differential Equations
  40. Chapter 33: Exact Controllability of a Plate Equation with One Control Acting as a Bending Moment
  41. Chapter 34: Application of the Mosers Technique to the Tangent Direction Problem for Certain Class of Nonlinear Evolution Equations
  42. Chapter 35: Stability Theory for Impulsive Differential Equations in Terms of Two Different Measures
  43. Chapter 36: Asymptotic Stability of an Integrodifferential System
  44. Chapter 37: A Variational Problem Governed by a Multi-valued Differential Equation in a Separable Hilbert Space
  45. Chapter 38: Semilinear Equations at Resonance Where the Kernel Has Dimension Two
  46. Chapter 39: Disconjugacy of Second Order Linear Difference Equations
  47. Chapter 40: Oscillation Theorems for Second Order Scalar Difference Equations
  48. Chapter 41: Disconjugacy for a Second Order System of Difference Equations
  49. Chapter 42: Some Applications of the Attainable Set of x = A(u(t))x
  50. Chapter 43: Singularity Theory and the Bifurcation Structure of a Nonlinear Elliptic Equation
  51. Chapter 44: Existence and Stability of Bifurcating Periodic Solutions of Planar Periodic Systems at Resonance
  52. Chapter 45: Existence of T-Periodic Solutions to Second Order Nonlinear Systems at Resonance
  53. Chapter 46: Stability Properties of Volterra Systems with Impulsive Effect
  54. Chapter 47: Normal Solvability Criteria for Certain Pseudo-Differential Operators with Nontemperate Symbols
  55. Chapter 48: Stable and Unstable Subspaces of a Critical Functional Differential Equation
  56. Chapter 49: Control Problems for Differential Equation Models of Cancer Cell Kinetics/
  57. Chapter 50: Oscillation of Even Order Neutral Delay Differential Equations
  58. Chapter 51: Stability Properties of Bifurcating Periodic Solutions of Periodic Systems
  59. Chapter 52: Strong Monotonicity Principles and Applications to Volterra Integrodifferential Equations
  60. Index