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Editore: Springer Nature Switzerland AG, CH, 2021
ISBN 10: 3030498662 ISBN 13: 9783030498665
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Aggiungi al carrelloPaperback. Condizione: New. 2020 ed. This textbook introduces exciting new developments and cutting-edge results on the theme of hyperbolicity. Written by leading experts in their respective fields, the chapters stem from mini-courses given alongside three workshops that took place in Montréal between 2018 and 2019. Each chapter is self-contained, including an overview of preliminaries for each respective topic. This approach captures the spirit of the original lectures, which prepared graduate students and those new to the field for the technical talks in the program. The four chapters turn the spotlight on the following pivotal themes:The basic notions of o-minimal geometry, which build to the proof of the Ax-Schanuel conjecture for variations of Hodge structures;A broad introduction to the theory of orbifold pairs and Campana's conjectures, with a special emphasis on the arithmetic perspective;A systematic presentation and comparison between different notions of hyperbolicity,as an introduction to the Lang-Vojta conjectures in the projective case;An exploration of hyperbolicity and the Lang-Vojta conjectures in the general case of quasi-projective varieties.Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces is an ideal resource for graduate students and researchers in number theory, complex algebraic geometry, and arithmetic geometry. A basic course in algebraic geometry is assumed, along with some familiarity with the vocabulary of algebraic number theory.
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ISBN 10: 3030498638 ISBN 13: 9783030498634
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Aggiungi al carrelloPaperback. Condizione: New. 2020 ed. This textbook introduces exciting new developments and cutting-edge results on the theme of hyperbolicity. Written by leading experts in their respective fields, the chapters stem from mini-courses given alongside three workshops that took place in Montréal between 2018 and 2019. Each chapter is self-contained, including an overview of preliminaries for each respective topic. This approach captures the spirit of the original lectures, which prepared graduate students and those new to the field for the technical talks in the program. The four chapters turn the spotlight on the following pivotal themes:The basic notions of o-minimal geometry, which build to the proof of the Ax-Schanuel conjecture for variations of Hodge structures;A broad introduction to the theory of orbifold pairs and Campana's conjectures, with a special emphasis on the arithmetic perspective;A systematic presentation and comparison between different notions of hyperbolicity,as an introduction to the Lang-Vojta conjectures in the projective case;An exploration of hyperbolicity and the Lang-Vojta conjectures in the general case of quasi-projective varieties.Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces is an ideal resource for graduate students and researchers in number theory, complex algebraic geometry, and arithmetic geometry. A basic course in algebraic geometry is assumed, along with some familiarity with the vocabulary of algebraic number theory.
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Aggiungi al carrelloTaschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - This textbook introduces exciting new developments and cutting-edge results on the theme of hyperbolicity. Written by leading experts in their respective fields, the chapters stem from mini-courses given alongside three workshops that took place in Montréal between 2018 and 2019. Each chapter is self-contained, including an overview of preliminaries for each respective topic. This approach captures the spirit of the original lectures, which prepared graduate students and those new to the field for the technical talks in the program. The four chapters turn the spotlight on the following pivotal themes:The basic notions of o-minimal geometry, which build to the proof of the Ax-Schanuel conjecture for variations of Hodge structures;A broad introduction to the theory of orbifold pairs and Campana's conjectures, with a special emphasis on the arithmetic perspective;A systematic presentation and comparison between different notions of hyperbolicity,as an introduction to the Lang-Vojta conjectures in the projective case;An exploration of hyperbolicity and the Lang-Vojta conjectures in the general case of quasi-projective varieties.Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces is an ideal resource for graduate students and researchers in number theory, complex algebraic geometry, and arithmetic geometry. A basic course in algebraic geometry is assumed, along with some familiarity with the vocabulary of algebraic number theory.
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Aggiungi al carrelloTaschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - Comment appréhender les phénomènes reliant faits de nature et faits de société qui constituent la majeure partie des problèmes critiques et irrésolus contemporains Comment dépasser le grand partage fondateur de la modernité et surmonter la division du travail scientifique en disciplines Au-delà du recours devenu souvent incantatoire à l'Interdisciplinarité, l'originalité de cet ouvrage réside dans la tentative de répondre à ces questions en mêlant les acquis de la revue Natures Sciences Sociétés aux positions des courants interdisciplinaires opérant à l'échelle internationale (political ecology, Resilience Alliance, systems thinking). C'est aussi le mélange des formes prises pour ces échanges et cette confrontation tantôt autour de conférences tantôt dans des ateliers ouverts à des auteurs et courants distincts qui se découvrent et dialoguent à la fois pour saisir les parentés pouvant exister entre eux, et, au contraire, les choix alternatifs, sur lesquels ils reposent.Ce livre est constitué de deux grandes parties. La première confronte dans leur pluralité les enjeux épistémologiques de l'interdisciplinarité contribuant ainsi à une histoire réflexive sur ses concepts et ses méthodes dans une perspective comparative et internationale. La deuxième, plus expérimentale, s'attache à analyser des pratiques interdisciplinaires portant sur des objets et problèmes divers entre natures et sociétés. Y sont privilégiés l'évaluation des démarches et les retours sur expériences. Quels rapports établir entre sciences et sociétés, entre science et action Autant de questions que cet ouvrage propose d'aborder, de manière réflexive et constructive. Il fait suite à un colloque de Cerisy organisé à l'automne 2013 et destiné à fêter les vingt ans de la revue Natures Sciences Sociétés et de l'association NSS-Dialogues, qui en est à l'origine.; Comment appréhender les phénomènes reliant faits de nature et faits de société qui constituent la majeure partie des problèmes critiques et irrésolus contemporains Comment dépasser le grand partage fondateur de la modernité et surmonter la division du travail scientifique en disciplines Au-delà du recours devenu souvent incantatoire à l'Interdisciplinarité, l'originalité de cet ouvrage réside dans la tentative de répondre à ces questions en mêlant les acquis de la revue Natures Sciences Sociétés aux positions des courants interdisciplinaires opérant à l'échelle internationale ( political ecology, Resilience Alliance, systems thinking ). C'est aussi le mélange des formes prises pour ces échanges et cette confrontation tantôt autour de conférences tantôt dans des ateliers ouverts à des auteurs et courants distincts qui se découvrent et dialoguent à la fois pour saisir les parentés pouvant exister entre eux, et, au contraire, les choix alternatifs, sur lesquels ils reposent.Ce livre est constitué de deux grandes parties. La première confronte dans leur pluralité les enjeux épistémologiques de l'interdisciplinarité contribuant ainsi à une histoire réflexive sur ses concepts et ses méthodes dans une perspective comparative et internationale. La deuxième, plus expérimentale, s'attache à analyser des pratiques interdisciplinaires portant sur des objets et problèmes divers entre natures et sociétés. Y sont privilégiés l'évaluation des démarches et les retours sur expériences. Quels rapports établir entre sciences et sociétés, entre science et action Autant de questions que cet ouvrage propose d'aborder, de manière réflexive et constructive. Il fait suite à un colloque de Cerisy organisé à l'automne 2013 et destiné à fêter les vingt ans de la revue Natures Sciences Sociétés et de l'association NSS-Dialogues, qui en est à l'origine.
Lingua: Inglese
Editore: Springer Nature Switzerland AG, CH, 2020
ISBN 10: 3030498638 ISBN 13: 9783030498634
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Aggiungi al carrelloTaschenbuch. Condizione: Neu. Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces | Hyperbolicity in Montréal | Marc-Hubert Nicole | Taschenbuch | CRM Short Courses | ix | Englisch | 2021 | Springer | EAN 9783030498665 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
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Editore: Springer International Publishing, Springer International Publishing, 2020
ISBN 10: 3030498638 ISBN 13: 9783030498634
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Aggiungi al carrelloBuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - This textbook introduces exciting new developments and cutting-edge results on the theme of hyperbolicity. Written by leading experts in their respective fields, the chapters stem from mini-courses given alongside three workshops that took place in Montréal between 2018 and 2019. Each chapter is self-contained, including an overview of preliminaries for each respective topic. This approach captures the spirit of the original lectures, which prepared graduate students and those new to the field for the technical talks in the program. The four chapters turn the spotlight on the following pivotal themes:The basic notions of o-minimal geometry, which build to the proof of the Ax-Schanuel conjecture for variations of Hodge structures;A broad introduction to the theory of orbifold pairs and Campana's conjectures, with a special emphasis on the arithmetic perspective;A systematic presentation and comparison between different notions of hyperbolicity,as an introduction to the Lang-Vojta conjectures in the projective case;An exploration of hyperbolicity and the Lang-Vojta conjectures in the general case of quasi-projective varieties.Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces is an ideal resource for graduate students and researchers in number theory, complex algebraic geometry, and arithmetic geometry. A basic course in algebraic geometry is assumed, along with some familiarity with the vocabulary of algebraic number theory.
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