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Chaos in nature[electronic resource] /
~
Letellier, Christophe.
Chaos in nature[electronic resource] /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
杜威分類號:
003.857
書名/作者:
Chaos in nature/ Christophe Letellier.
作者:
Letellier, Christophe.
出版者:
Singapore ; : World Scientific,, 2013.
面頁冊數:
1 online resource (xiv, 378 pages) : : illustrations.
標題:
Chaotic behavior in systems.
標題:
Mechanics, Analytic.
標題:
Nonlinear theories.
標題:
Celestial mechanics.
ISBN:
9789814374439 (electronic bk.)
ISBN:
9814374431 (electronic bk.)
書目註:
Includes bibliographical references and indexes.
摘要、提要註:
Chaos theory deals with the description of motion (in a general sense) which cannot be predicted in the long term although produced by deterministic system, as well exemplified by meteorological phenomena. It directly comes from the lunar theory - a three-body problem - and the difficulty encountered by astronomers to accurately predict the long-term evolution of the Moon using "Newtonian" mechanics. Henri Poincare's deep intuitions were at the origin of chaos theory. They also led the meteorologist Edward Lorenz to draw the first chaotic attractor ever published. But the main idea consists of plotting a curve representative of the system evolution rather than finding an analytical solution as commonly done in classical mechanics. Such a novel approach allows the description of population interactions and the solar activity as well. Using the original sources, the book draws on the history of the concepts underlying chaos theory from the 17th century to the last decade, and by various examples, show how general is this theory in a wide range of applications: meteorology, chemistry, populations, astrophysics, biomedicine, etc.
電子資源:
http://www.worldscientific.com/worldscibooks/10.1142/8312#t=toc
Chaos in nature[electronic resource] /
Letellier, Christophe.
Chaos in nature
[electronic resource] /Christophe Letellier. - Singapore ;World Scientific,2013. - 1 online resource (xiv, 378 pages) :illustrations. - World Scientific series on nonlinear science. Series A ;vol. 81. - World Scientific series on nonlinear science.Series A,Monographs and treatises ;v. 71..
Includes bibliographical references and indexes.
Chaos theory deals with the description of motion (in a general sense) which cannot be predicted in the long term although produced by deterministic system, as well exemplified by meteorological phenomena. It directly comes from the lunar theory - a three-body problem - and the difficulty encountered by astronomers to accurately predict the long-term evolution of the Moon using "Newtonian" mechanics. Henri Poincare's deep intuitions were at the origin of chaos theory. They also led the meteorologist Edward Lorenz to draw the first chaotic attractor ever published. But the main idea consists of plotting a curve representative of the system evolution rather than finding an analytical solution as commonly done in classical mechanics. Such a novel approach allows the description of population interactions and the solar activity as well. Using the original sources, the book draws on the history of the concepts underlying chaos theory from the 17th century to the last decade, and by various examples, show how general is this theory in a wide range of applications: meteorology, chemistry, populations, astrophysics, biomedicine, etc.
ISBN: 9789814374439 (electronic bk.)Subjects--Topical Terms:
189087
Chaotic behavior in systems.
LC Class. No.: Q172.5.C45 / .L48 2013eb
Dewey Class. No.: 003.857
Chaos in nature[electronic resource] /
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Chaos theory deals with the description of motion (in a general sense) which cannot be predicted in the long term although produced by deterministic system, as well exemplified by meteorological phenomena. It directly comes from the lunar theory - a three-body problem - and the difficulty encountered by astronomers to accurately predict the long-term evolution of the Moon using "Newtonian" mechanics. Henri Poincare's deep intuitions were at the origin of chaos theory. They also led the meteorologist Edward Lorenz to draw the first chaotic attractor ever published. But the main idea consists of plotting a curve representative of the system evolution rather than finding an analytical solution as commonly done in classical mechanics. Such a novel approach allows the description of population interactions and the solar activity as well. Using the original sources, the book draws on the history of the concepts underlying chaos theory from the 17th century to the last decade, and by various examples, show how general is this theory in a wide range of applications: meteorology, chemistry, populations, astrophysics, biomedicine, etc.
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http://www.worldscientific.com/worldscibooks/10.1142/8312#t=toc
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