The Three-Body Problem has been a recurrent theme of Poincare's thought. Having understood very early the need for a qualitative study of "non-integrable" differential equations, he developed the necessary fundamental tools: analysis, of course, but also topology, geometry, probability. One century later, mathematicians working on the Three-Body Problem still draw inspiration from his works, in particular in the three volumes of Les methodes nouvelles de la mecanique celeste published respectively in 1892, 1893, 1899.
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Univ Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, ItalyUniv Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, Italy
Cardin, Franco
Guzzo, Massimiliano
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Univ Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, ItalyUniv Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, Italy
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Yangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China
Virginia Tech, Dept Engn Sci Mech, Blacksburg, VA 24061 USAYangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China
Gao, F. B.
Zhang, W.
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Beijing Univ Technol, Coll Mech Engn, Beijing 100124, Peoples R ChinaYangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China
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Univ Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, ItalyUniv Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, Italy
Cardin, Franco
Guzzo, Massimiliano
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Univ Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, ItalyUniv Studi Padova, Dipartimento Matemat Tullio Levi Civita, Via Trieste 63, I-35121 Padua, Italy
机构:
Yangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China
Virginia Tech, Dept Engn Sci Mech, Blacksburg, VA 24061 USAYangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China
Gao, F. B.
Zhang, W.
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机构:
Beijing Univ Technol, Coll Mech Engn, Beijing 100124, Peoples R ChinaYangzhou Univ, Sch Math Sci, Yangzhou 225002, Peoples R China