Sul problema della biforcazione generalizzata di Hopf per sistemi periodici

L. Salvadori; F. Visentin

Rendiconti del Seminario Matematico della Università di Padova (1982)

  • Volume: 68, page 129-147
  • ISSN: 0041-8994

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Salvadori, L., and Visentin, F.. "Sul problema della biforcazione generalizzata di Hopf per sistemi periodici." Rendiconti del Seminario Matematico della Università di Padova 68 (1982): 129-147. <http://eudml.org/doc/107867>.

@article{Salvadori1982,
author = {Salvadori, L., Visentin, F.},
journal = {Rendiconti del Seminario Matematico della Università di Padova},
keywords = {perturbed system; Jacobian matrix; Taylor series; h-stability; h- instability; vector differential systems; dissipative force},
language = {ita},
pages = {129-147},
publisher = {Seminario Matematico of the University of Padua},
title = {Sul problema della biforcazione generalizzata di Hopf per sistemi periodici},
url = {http://eudml.org/doc/107867},
volume = {68},
year = {1982},
}

TY - JOUR
AU - Salvadori, L.
AU - Visentin, F.
TI - Sul problema della biforcazione generalizzata di Hopf per sistemi periodici
JO - Rendiconti del Seminario Matematico della Università di Padova
PY - 1982
PB - Seminario Matematico of the University of Padua
VL - 68
SP - 129
EP - 147
LA - ita
KW - perturbed system; Jacobian matrix; Taylor series; h-stability; h- instability; vector differential systems; dissipative force
UR - http://eudml.org/doc/107867
ER -

References

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  1. [1] A. Andronov - E. Leontovich - I. Gordon - A. Maier, Theory of bifurcations of dynamical systems in the plane, Israel Program of Scientifie Translations, Jerusalem (1973). 
  2. [2] S.R. Bernfeld - P. Negrini - L. Salvadori, Qnasi-invariant manifolds, stability and generalized Hopf bifureation, Ann. Mat. Pura e Appl., in corso di stampa. Zbl0493.34030
  3. [3] N. Chafee, Generalized Hopf bifurcation and perturbations in a full neighborhood of a given vector field, Indiana Univ. Math. J., 27 (1978). Zbl0366.34037MR488150
  4. [4] J.C. De Oliveira - J.K. Hale, Dynamic behavior from bifurcation equations, Tohoku Math., Zbl0454.34035
  5. [5] J.K. Hale, Stability from the bifurcation function, Proc. Midwest Seminar on Differential Equations, Okla, St. Univ. (Oct. 1979). Zbl0588.34043MR580781
  6. [6] A.M. Liapunov, Probleme général de la stabilité du mouvement, Ann. of Math. Studies, 17, Princeton Univ. Press, New Jersey (1947). Zbl0031.18403MR21186
  7. [7] V. Moauro, Bifurcation of closed orbits from a limit cycle in R2, Rend. Seminario Matematico, Univ. Padova, 65 (1981). Zbl0486.34025MR653301
  8. [8] L. Salvadori - F. Visentin, Perturbed dynamical systems: displacement and bifurcation functions, J. Math. Anal. and Appl., 87 (1982), p. 1. Zbl0489.34055MR653617

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