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Introduction to Complex Hyperbolic Spaces - 10 Angebote vergleichen
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Introduction to Complex Hyperbolic Spaces
ISBN: 9781441930828 bzw. 1441930825, in Englisch, Springer, Taschenbuch, neu.
Paperback. 272 pages. Dimensions: 9.1in. x 6.0in. x 0.9in.Since the appearance of Kobayashis book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brodys theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashis. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
Introduction to Complex Hyperbolic Spaces (1987)
ISBN: 9783540964476 bzw. 3540964479, vermutlich in Englisch, Springer Us, neu.
Since the appearance of Kobayashi's book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brody's theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashi'S. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. gebundene Ausgabe, 04.05.1987.
Introduction to Complex Hyperbolic Spaces (1987)
ISBN: 9783540964476 bzw. 3540964479, vermutlich in Englisch, Springer Us, neu.
Since the appearance of Kobayashi's book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brody's theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashi'S. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. gebundene Ausgabe, 04.05.1987.
Introduction to Complex Hyperbolic Spaces (Paperback) (2010)
ISBN: 9781441930828 bzw. 1441930825, in Englisch, Springer-Verlag New York Inc., United States, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, The Book Depository [54837791], Gloucester, UK, United Kingdom.
Language: English Brand New Book ***** Print on Demand *****.Since the appearance of Kobayashi s book, there have been several re- sults at the basic level of hyperbolic spaces, for instance Brody s theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re- produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super- sede Kobayashi S. My interest in these matters stems from their relations with diophan- tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan- linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other.
Introduction to Complex Hyperbolic Spaces
ISBN: 9781441930828 bzw. 1441930825, vermutlich in Englisch, Springer Shop, Taschenbuch, neu.
Since the appearance of Kobayashi's book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brody's theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashi'S. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. Soft cover.
Introduction to Complex Hyperbolic Spaces (2010)
ISBN: 9781441930828 bzw. 1441930825, in Englisch, 272 Seiten, Springer, Taschenbuch, neu.
Von Händler/Antiquariat, oddesseyy.
Since the appearance of Kobayashi's book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brody's theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashi'S. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. Paperback, Ausgabe: Softcover reprint of hardcover 1st ed. 1987, Label: Springer, Springer, Produktgruppe: Book, Publiziert: 2010-12-01, Studio: Springer, Verkaufsrang: 10814613.
Introduction to Complex Hyperbolic Spaces (2010)
ISBN: 9781441930828 bzw. 1441930825, in Englisch, 272 Seiten, Springer, Taschenbuch, gebraucht.
Von Händler/Antiquariat, Wordery USA.
Since the appearance of Kobayashi's book, there have been several re sults at the basic level of hyperbolic spaces, for instance Brody's theorem, and results of Green, Kiernan, Kobayashi, Noguchi, etc. which make it worthwhile to have a systematic exposition. Although of necessity I re produce some theorems from Kobayashi, I take a different direction, with different applications in mind, so the present book does not super sede Kobayashi'S. My interest in these matters stems from their relations with diophan tine geometry. Indeed, if X is a projective variety over the complex numbers, then I conjecture that X is hyperbolic if and only if X has only a finite number of rational points in every finitely generated field over the rational numbers. There are also a number of subsidiary conjectures related to this one. These conjectures are qualitative. Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan linna theory to the theory of heights, and he has conjectured bounds on heights stemming from inequalities having to do with diophantine approximations and implying both classical and modern conjectures. Noguchi has looked at the function field case and made substantial progress, after the line started by Grauert and Grauert-Reckziegel and continued by a recent paper of Riebesehl. The book is divided into three main parts: the basic complex analytic theory, differential geometric aspects, and Nevanlinna theory. Several chapters of this book are logically independent of each other. Paperback, Ausgabe: Softcover reprint of hardcover 1st ed. 1987, Label: Springer, Springer, Produktgruppe: Book, Publiziert: 2010-12-01, Studio: Springer, Verkaufsrang: 12036466.
Introduction to Complex Hyperbolic Spaces (2010)
ISBN: 9781441930828 bzw. 1441930825, in Englisch, Springer Dez 2010, Taschenbuch, neu, Nachdruck.
This item is printed on demand - Print on Demand Titel. - Springer Book Archives 280 pp. Englisch.
Introduction to Complex Hyperbolic Spaces. (1987)
ISBN: 9783540964476 bzw. 3540964479, in Deutsch, Springer Berlin, gebundenes Buch.
271 S. Sehr guter Zustand/ very good Ex-Library. Sprache: Englisch Gewicht in Gramm: 100.
Introduction to Complex Hyperbolic Spaces (1987)
ISBN: 9783540964476 bzw. 3540964479, in Deutsch, 271 Seiten, Springer Berlin, gebundenes Buch, gebraucht.
Von Händler/Antiquariat, antiquariat-in-berlin.
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