Rotation Number: Mathematics, Homeomorphism, Circle, Henri Poincaré, Precession, Perihelion, Planetary Orbit - Couverture souple
Synopsis
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the rotation number is an invariant of homeomorphisms of the circle. It was first defined by Henri Poincaré in 1885, in relation to the precession of the perihelion of a planetary orbit. Poincaré later proved a theorem characterizing the existence of periodic orbits in terms of rationality of the rotation number. The rotation number is invariant under topological conjugacy, and even topological semiconjugacy: if f and g are two homeomorphisms of the circle and hcirc f = gcirc h for a continuous map h of the circle into itself (not necessarily homeomorphic) then f and g have the same rotation numbers. It was used by Poincaré and Arnaud Denjoy for topological classification of homeomorphisms of the circle. There are two distinct possibilities.
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Rotation Number
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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the rotation number is an invariant of homeomorphisms of the circle. It was first defined by Henri Poincaré in 1885, in relation to the precession of the perihelion of a planetary orbit. Poincaré later proved a theorem characterizing the existence of periodic orbits in terms of rationality of the rotation number. The rotation number is invariant under topological conjugacy, and even topological semiconjugacy: if f and g are two homeomorphisms of the circle and hcirc f = gcirc h for a continuous map h of the circle into itself (not necessarily homeomorphic) then f and g have the same rotation numbers. It was used by Poincaré and Arnaud Denjoy for topological classification of homeomorphisms of the circle. There are two distinct possibilities. 92 pp. Englisch. N° de réf. du vendeur 9786131256868
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Rotation Number : Mathematics, Homeomorphism, Circle, Henri Poincaré, Precession, Perihelion, Planetary Orbit
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Taschenbuch. Etat : Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the rotation number is an invariant of homeomorphisms of the circle. It was first defined by Henri Poincaré in 1885, in relation to the precession of the perihelion of a planetary orbit. Poincaré later proved a theorem characterizing the existence of periodic orbits in terms of rationality of the rotation number. The rotation number is invariant under topological conjugacy, and even topological semiconjugacy: if f and g are two homeomorphisms of the circle and hcirc f = gcirc h for a continuous map h of the circle into itself (not necessarily homeomorphic) then f and g have the same rotation numbers. It was used by Poincaré and Arnaud Denjoy for topological classification of homeomorphisms of the circle. There are two distinct possibilities. N° de réf. du vendeur 9786131256868
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Rotation Number | Mathematics, Homeomorphism, Circle, Henri Poincaré, Precession, Perihelion, Planetary Orbit
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Taschenbuch. Etat : Neu. Rotation Number | Mathematics, Homeomorphism, Circle, Henri Poincaré, Precession, Perihelion, Planetary Orbit | Lambert M. Surhone (u. a.) | Taschenbuch | Englisch | 2026 | OmniScriptum | EAN 9786131256868 | Verantwortliche Person für die EU: preigu GmbH & Co. KG, Lengericher Landstr. 19, 49078 Osnabrück, mail[at]preigu[dot]de | Anbieter: preigu Print on Demand. N° de réf. du vendeur 113288153
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Taschenbuch. Etat : Neu. This item is printed on demand - Print on Demand Titel. Neuware -Please note that the content of this book primarily consists of articlesavailable from Wikipedia or other free sources online. In mathematicsthe rotation number is an invariant of homeomorphisms of the circle. Itwas first defined by Henri Poincaré in 1885, in relation to theprecession of the perihelion of a planetary orbit. Poincaré later proveda theorem characterizing the existence of periodic orbits in terms ofrationality of the rotation number. The rotation number is invariantunder topological conjugacy, and even topological semiconjugacy: if fand g are two homeomorphisms of the circle and hcirc f = gcirc h for acontinuous map h of the circle into itself (not necessarilyhomeomorphic) then f and g have the same rotation numbers. It was usedby Poincaré and Arnaud Denjoy for topological classification ofhomeomorphisms of the circle. There are two distinct possibilities.VDM Verlag, Dudweiler Landstraße 99, 66123 Saarbrücken 92 pp. Englisch. N° de réf. du vendeur 9786131256868
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