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Huygens and Barrow, Newton and Hooke

Pioneers in mathematical analysis and catastrophe theory from evolvents to quasicrystals

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Translated from the Russian by E. J. F. Primrose „Remarkable little book.“ -SIAM REVIEW V. I. Arnold, who is renowned for his lively style, retraces the beginnings of mathematical analysis and theoretical physics in the works (and the intrigues!) of the great scientists of the 17th century. Some of Huygens' and Newton's ideas. several centuries ahead of their time, were developed only recently. The author follows the link between their inception and the breakthroughs in contemporary mathematics and physics. The book provides present-day generalizations of Newton's theorems on the elliptical shape of orbits and on the transcendence of abelian integrals; it offers a brief review of the theory of regular and chaotic movement in celestial mechanics, including the problem of ports in the distribution of smaller planets and a discussion of the structure of planetary rings.

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Huygens and Barrow, Newton and Hooke, V. I. Arnolʹd

Taal
Jaar van publicatie
1990
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Titel
Huygens and Barrow, Newton and Hooke
Ondertitel
Pioneers in mathematical analysis and catastrophe theory from evolvents to quasicrystals
Taal
Duits
Uitgever
Birkhäuser
Jaar van publicatie
1990
Formaat
Paperback
Aantal pagina's
118
ISBN10
3764323833
ISBN13
9783764323837
Reeks
Beoordeling
4,35 van 5
Aantekening
Translated from the Russian by E. J. F. Primrose „Remarkable little book.“ -SIAM REVIEW V. I. Arnold, who is renowned for his lively style, retraces the beginnings of mathematical analysis and theoretical physics in the works (and the intrigues!) of the great scientists of the 17th century. Some of Huygens' and Newton's ideas. several centuries ahead of their time, were developed only recently. The author follows the link between their inception and the breakthroughs in contemporary mathematics and physics. The book provides present-day generalizations of Newton's theorems on the elliptical shape of orbits and on the transcendence of abelian integrals; it offers a brief review of the theory of regular and chaotic movement in celestial mechanics, including the problem of ports in the distribution of smaller planets and a discussion of the structure of planetary rings.