Holomorphic Foliations with Singularities: Key Concepts and Modern Results: Latin American Mathematics Series
Autor Bruno Scárduaen Limba Engleză Hardback – 2 dec 2021
The text starts with a gentle presentation of the classical notion of foliations, advancing to holomorphic foliations and then holomorphic foliations with singularities. The theory behind reduction of singularities is described in detail, as well the cases for dynamics of a local diffeomorphism and foliations on complex projective spaces. A final chapter brings recent questions in the field, as holomorphic flows on Stein spaces and transversely homogeneous holomorphic foliations, along with a list of open questions for further study and research. Selected exercises at the end of each chapter help the reader to grasp the theory.
Graduate students in Mathematics with a special interest in the theory of foliations will especially benefit from this book, which can be used as supplementary reading in Singularity Theory courses, and as a resource for independent study on this vibrant field of research.
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Specificații
ISBN-13: 9783030767044
ISBN-10: 3030767043
Pagini: 210
Ilustrații: XI, 167 p. 6 illus., 1 illus. in color.
Dimensiuni: 155 x 235 x 17 mm
Greutate: 0.44 kg
Ediția:1st ed. 2021
Editura: Springer International Publishing
Colecția Springer
Seria Latin American Mathematics Series
Locul publicării:Cham, Switzerland
ISBN-10: 3030767043
Pagini: 210
Ilustrații: XI, 167 p. 6 illus., 1 illus. in color.
Dimensiuni: 155 x 235 x 17 mm
Greutate: 0.44 kg
Ediția:1st ed. 2021
Editura: Springer International Publishing
Colecția Springer
Seria Latin American Mathematics Series
Locul publicării:Cham, Switzerland
Cuprins
Preface.- The Classical Notions of Foliations.- Some Results from Several Complex Variables.- Holomorphic Foliations: Nonsingular Case.- Holomorphic Foliations with Singularities.- Holomorphic Foliations Given by Closed 1-Forms.- Reduction of Singularities.- Holomorphic First Integrals.- Dynamics of a Local Diffeomorphism.- Foliations on Complex Projective Spaces.- Foliations with Algebraic Limit Sets.- Some Modern Questions.- Miscellaneous exercises and some open questions.
Notă biografică
Bruno Scárdua is a Full Professor at the Federal University of Rio de Janeiro, Brazil. He holds a Master's degree (1992) and a PhD (1994) from the National Institute of Pure and Applied Mathematics (IMPA), Brazil, with postgraduate studies at the University of Valladolid, Spain, and Université de Rennes I, France. His research interests lie on foliations theory and topology of manifolds.
Textul de pe ultima copertă
This concise textbook gathers together key concepts and modern results on the theory of holomorphic foliations with singularities, offering a compelling vision on how the notion of foliation, usually linked to real functions and manifolds, can have an important role in the holomorphic world, as shown by modern results from mathematicians as H. Cartan, K. Oka, T. Nishino, and M. Suzuki.
The text starts with a gentle presentation of the classical notion of foliations, advancing to holomorphic foliations and then holomorphic foliations with singularities. The theory behind reduction of singularities is described in detail, as well the cases for dynamics of a local diffeomorphism and foliations on complex projective spaces. A final chapter brings recent questions in the field, as holomorphic flows on Stein spaces and transversely homogeneous holomorphic foliations, along with a list of open questions for further study and research. Selected exercises at the end of each chapter help the reader to grasp the theory.
Graduate students in Mathematics with a special interest in the theory of foliations will especially benefit from this book, which can be used as supplementary reading in Singularity Theory courses, and as a resource for independent study on this vibrant field of research.
Caracteristici
Useful as supplementary reading in singularity courses and for independent study Blends fundamental concepts in foliations and singularity theory with modern results on the topic Includes relevant open questions to foster research in the field