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Introduction to the Geometry of Foliations, Part A: Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy (Aspects of Mathematics): 1 - Tapa blanda
Sinopsis
Foliation theory grew out of the theory of dynamical systems on manifolds and Ch. Ehresmann's connection theory on fibre bundles. Pioneer work was done between 1880 and 1940 by H. Poincare, I. Bendixson, H. Kneser, H. Whitney, and IV. Kaplan - to name a few - who all studied "regular curve families" on surfaces, and later by Ch. Ehresmann, G. Reeb, A. Haefliger and otners between 1940 and 1960. Since then the subject has developed from a collection of a few papers to a wide field of research. ~owadays, one usually distinguishes between two main branches of foliation theory, the so-called quantitative theory (including homotopy theory and cnaracteristic classes) on the one hand, and the qualitative or geometrie theory on the other. The present volume is the first part of a monograph on geometrie aspects of foliations. Our intention here is to present some fundamental concepts and results as weIl as a great number of ideas and examples of various types. The selection of material from only one branch of the theory is conditioned not only by the authors' personal interest but also by the wish to give a systematic and detailed treatment, including complete proofs of all main results. We hope that tilis goal has been achieved.
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Reseña del editor
Foliation theory grew out of the theory of dynamical systems on manifolds and Ch. Ehresmann's connection theory on fibre bundles. Pioneer work was done between 1880 and 1940 by H. Poincare, I. Bendixson, H. Kneser, H. Whitney, and IV. Kaplan - to name a few - who all studied "regular curve families" on surfaces, and later by Ch. Ehresmann, G. Reeb, A. Haefliger and otners between 1940 and 1960. Since then the subject has developed from a collection of a few papers to a wide field of research. ~owadays, one usually distinguishes between two main branches of foliation theory, the so-called quantitative theory (including homotopy theory and cnaracteristic classes) on the one hand, and the qualitative or geometrie theory on the other. The present volume is the first part of a monograph on geometrie aspects of foliations. Our intention here is to present some fundamental concepts and results as weIl as a great number of ideas and examples of various types. The selection of material from only one branch of the theory is conditioned not only by the authors' personal interest but also by the wish to give a systematic and detailed treatment, including complete proofs of all main results. We hope that tilis goal has been achieved.
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- EditorialVieweg+Teubner Verlag
- Año de publicación1986
- ISBN 10 3528185015
- ISBN 13 9783528185015
- EncuadernaciónTapa blanda
- IdiomaInglés
- Número de edición2
- Número de páginas252
- Contacto del fabricanteno disponible
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Introduction to the Geometry of Foliations, Part A: Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy (Aspects of Mathematics) (Aspects of Mathematics (1), Band 1) Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy
Publicado por
Vieweg+Teubner Verlag, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Condición: Sehr gut. Auflage: 2nd ed. 1986. 252 Seiten 9783528185015 Wir verkaufen nur, was wir auch selbst lesen würden. Sprache: Deutsch Gewicht in Gramm: 356 17,0 x 1,4 x 24,4 cm, Taschenbuch. Nº de ref. del artículo: 39157
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Introduction to the Geometry of Foliations, Part A : Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy
Publicado por
Vieweg+Teubner Verlag, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Librería: AHA-BUCH GmbH, Einbeck, Alemania
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Taschenbuch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - Foliation theory grew out of the theory of dynamical systems on manifolds and Ch. Ehresmann's connection theory on fibre bundles. Pioneer work was done between 1880 and 1940 by H. Poincare, I. Bendixson, H. Kneser, H. Whitney, and IV. Kaplan - to name a few - who all studied 'regular curve families' on surfaces, and later by Ch. Ehresmann, G. Reeb, A. Haefliger and otners between 1940 and 1960. Since then the subject has developed from a collection of a few papers to a wide field of research. ~owadays, one usually distinguishes between two main branches of foliation theory, the so-called quantitative theory (including homotopy theory and cnaracteristic classes) on the one hand, and the qualitative or geometrie theory on the other. The present volume is the first part of a monograph on geometrie aspects of foliations. Our intention here is to present some fundamental concepts and results as weIl as a great number of ideas and examples of various types. The selection of material from only one branch of the theory is conditioned not only by the authors' personal interest but also by the wish to give a systematic and detailed treatment, including complete proofs of all main results. We hope that tilis goal has been achieved. Nº de ref. del artículo: 9783528185015
Cantidad disponible: 1 disponibles
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Introduction to the Geometry of Foliations, Part A
Publicado por
Vieweg+Teubner Verlag, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Introduction to the Geometry of Foliations, Part A
Publicado por
Vieweg+Teubner Verlag, Vieweg+Teubner Verlag Jan 1986, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Taschenbuch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Foliation theory grew out of the theory of dynamical systems on manifolds and Ch. Ehresmann's connection theory on fibre bundles. Pioneer work was done between 1880 and 1940 by H. Poincare, I. Bendixson, H. Kneser, H. Whitney, and IV. Kaplan - to name a few - who all studied 'regular curve families' on surfaces, and later by Ch. Ehresmann, G. Reeb, A. Haefliger and otners between 1940 and 1960. Since then the subject has developed from a collection of a few papers to a wide field of research. ~owadays, one usually distinguishes between two main branches of foliation theory, the so-called quantitative theory (including homotopy theory and cnaracteristic classes) on the one hand, and the qualitative or geometrie theory on the other. The present volume is the first part of a monograph on geometrie aspects of foliations. Our intention here is to present some fundamental concepts and results as weIl as a great number of ideas and examples of various types. The selection of material from only one branch of the theory is conditioned not only by the authors' personal interest but also by the wish to give a systematic and detailed treatment, including complete proofs of all main results. We hope that tilis goal has been achieved.Springer Vieweg in Springer Science + Business Media, Abraham-Lincoln-Straße 46, 65189 Wiesbaden 252 pp. Englisch. Nº de ref. del artículo: 9783528185015
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Introduction to the Geometry of Foliations, Part A
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Vieweg Verlag, Friedr, & Sohn Verlagsgesellschaft mbH, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Introduction to the Geometry of Foliations, Part A
Publicado por
Vieweg Verlag, Friedr, & Sohn Verlagsgesellschaft mbH, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Introduction to the Geometry of Foliations, Part A: Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy (Aspects of Mathematics)
Publicado por
Vieweg+Teubner Verlag, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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Introduction to the Geometry of Foliations, Part A
Publicado por
Vieweg+Teubner, Vieweg+Teubner Verlag Jan 1986, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
Nuevo
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Librería: BuchWeltWeit Ludwig Meier e.K., Bergisch Gladbach, Alemania
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Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Foliation theory grew out of the theory of dynamical systems on manifolds and Ch. Ehresmann's connection theory on fibre bundles. Pioneer work was done between 1880 and 1940 by H. Poincare, I. Bendixson, H. Kneser, H. Whitney, and IV. Kaplan - to name a few - who all studied 'regular curve families' on surfaces, and later by Ch. Ehresmann, G. Reeb, A. Haefliger and otners between 1940 and 1960. Since then the subject has developed from a collection of a few papers to a wide field of research. ~owadays, one usually distinguishes between two main branches of foliation theory, the so-called quantitative theory (including homotopy theory and cnaracteristic classes) on the one hand, and the qualitative or geometrie theory on the other. The present volume is the first part of a monograph on geometrie aspects of foliations. Our intention here is to present some fundamental concepts and results as weIl as a great number of ideas and examples of various types. The selection of material from only one branch of the theory is conditioned not only by the authors' personal interest but also by the wish to give a systematic and detailed treatment, including complete proofs of all main results. We hope that tilis goal has been achieved. 236 pp. Englisch. Nº de ref. del artículo: 9783528185015
Cantidad disponible: 2 disponibles
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Introduction to the Geometry of Foliations, Part A
Publicado por
Vieweg Verlag, Friedr, & Sohn Verlagsgesellschaft mbH, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
Nuevo
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Condición: New. PRINT ON DEMAND pp. 252. Nº de ref. del artículo: 1854508816
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Introduction to the Geometry of Foliations, Part A: Foliations on Compact Surfaces, Fundamentals for Arbitrary Codimension, and Holonomy (Aspects of Mathematics, 1)
Publicado por
Vieweg+Teubner Verlag, 1986
ISBN 10: 3528185015
ISBN 13: 9783528185015
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