Functional Differential Equations and Bifurcation | Proceedings of a Conference, Held at Sao Carlos, Brazil, July 2-7, 1979 | ISBN 9783540392514

Functional Differential Equations and Bifurcation

Proceedings of a Conference, Held at Sao Carlos, Brazil, July 2-7, 1979

herausgegeben von Antonio F. Ize
Buchcover Functional Differential Equations and Bifurcation  | EAN 9783540392514 | ISBN 3-540-39251-3 | ISBN 978-3-540-39251-4

Functional Differential Equations and Bifurcation

Proceedings of a Conference, Held at Sao Carlos, Brazil, July 2-7, 1979

herausgegeben von Antonio F. Ize

Inhaltsverzeichnis

  • Liénard equations and control.
  • Periodic solutions of semilinear functional differential equations in a Hilbert space.
  • Stability of nonconservative linear systems.
  • An analysis of the characteristic equation of the scalar linear difference equation with two delays.
  • A liapunov functional for a matrix retarded difference-differential equation with several delay.
  • A compactness theorem for integral operators and applications.
  • Periodic solutions of nonlinear autonomous hyperbolic equations.
  • Contact equivalence and bifurcation theory.
  • Some recent results on dissipative processes.
  • Volterra stieltjes-integral equations.
  • Relationship in the neighbourhood of infinity and asymptotic equivalence of neutral functional differential equations.
  • Stability in functional differential equations.
  • Topological equivalence in bifurcation theory.
  • On a Hartree type equation: Existence of regular solutions.
  • Approximation - solvability of some nonlinear operator equations with applications.
  • The levin-nohel equation on the torus.
  • Non-singular structural stable flows on three-dimensional manifolds.
  • Qualitative properties of certain ordinary differential systems.
  • Applications of the integral averaging bifurcation method to retarded functional differential equations.
  • Moduli and bifurcations: Non-transversal intersections of invariant manifolds of vectorfields.
  • Stability properties in almost periodic systems of functional differential equations.