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The forced spherical pendulum does have forced oscillations

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Delay Differential Equations and Dynamical Systems

Part of the book series: Lecture Notes in Mathematics ((LNM,volume 1475))

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References

  1. Benci V. (1986): Periodic solutions of Lagrangian systems on a compact manifold. J. Differential Equations, 63, 135–161

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  2. Benci V., Degiovanni M.: Periodic solutions of dissipative dynamical systems. Preprint

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  3. Capietto A., Mawhin J., Zanolin F.: A continuation approach to superlinear periodic boundary value problems. To appear in J. Differential Equations

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  4. Furi M., Pera M.P. (1990): On the existence of forced oscillations for the spherical pendulum. Boll. Un. Mat. Ital. 4-B, 381–390

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  5. Furi M., Pera M.P. (1989): A continuation principle for the forced spherical pendulum. To appear in Proc. Intern. Conf. on Fixed Point Theory and Applications, (CIRM), Marseille-Luminy), Pitman Research Series

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  6. Mawhin J. (1988): The forced pendulum: A paradigm for nonlinear analysis and dynamical systems. Expo. Math. 6, 271–287

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Authors
  1. Massimo Furi
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  2. Maria Patrizia Pera
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Stavros Busenberg Mario Martelli

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© 1991 Springer-Verlag

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Furi, M., Pera, M.P. (1991). The forced spherical pendulum does have forced oscillations. In: Busenberg, S., Martelli, M. (eds) Delay Differential Equations and Dynamical Systems. Lecture Notes in Mathematics, vol 1475. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0083489

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  • DOI: https://doi.org/10.1007/BFb0083489

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  • Publisher Name: Springer, Berlin, Heidelberg

  • Print ISBN: 978-3-540-54120-2

  • Online ISBN: 978-3-540-47418-0

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