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1Perturbation methods, bifurcation theory, and computer algebra

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“Perturbation methods, bifurcation theory, and computer algebra” Metadata:

  • Title: ➤  Perturbation methods, bifurcation theory, and computer algebra
  • Author:
  • Language: English
  • Number of Pages: Median: 243
  • Publisher: Springer-Verlag
  • Publish Date:
  • Publish Location: New York

“Perturbation methods, bifurcation theory, and computer algebra” Subjects and Themes:

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Access and General Info:

  • First Year Published: 1987
  • Is Full Text Available: No
  • Is The Book Public: No
  • Access Status: Unclassified

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    Benjamin Baillaud

    mathématiques, par M. B. Baillaud,... Exposition de la méthode de M. Gylden pour le développement des perturbations des cometes... Éd. Gauthier-Villars, (1876) -

    Lagrange reversion theorem

    x}}\right)^{k-1}\left(f(x)^{k}\right),} in which case the equation can be derived using perturbation theory. In 1770, Joseph Louis Lagrange (1736–1813) published his power

    Miller index

    perturbation is "diluted"); this reduces the friction (Peierls–Nabarro force), the sliding occurs more frequently on dense planes; the perturbation carried

    WKB approximation

    Brillouin, Léon (1926). "La mécanique ondulatoire de Schrödinger: une méthode générale de resolution par approximations successives". Comptes Rendus

    Félix Tisserand

    establishing the identity of a periodic comet, whatever may have been the perturbations brought about in its orbit, between successive appearances, by the action

    Photon

    article number as page number (link) Descartes, René (1637). Discours de la méthode (Discourse on Method) (in French). Imprimerie de Ian Maire. ISBN 978-0-268-00870-3

    Hermann Hartmann

    models including the Hartmann Potential (1971). He also formulated a new perturbation theory (1970–1977) as part of his pioneering research towards a unified

    Léon Brillouin

    introduced the concept of Brillouin zones in 1930. Quantum mechanical perturbations techniques by Brillouin and by Eugene Wigner resulted in what is known

    Distribution (mathematics)

    Théorie des distributions, vol. 1–2, Hermann. Sobolev, S.L. (1936), "Méthode nouvelle à résoudre le problème de Cauchy pour les équations linéaires

    Minimal surface

    simplicial complexes of triangles that minimize their area under small perturbations of their vertex positions. Such discretizations are often used to approximate