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Algebraic Geometry and Number Theory: Summer School, Galatasaray University, Istanbul, 2014: Progress in Mathematics, cartea 321

Editat de Hussein Mourtada, Celal Cem Sarıoğlu, Christophe Soulé, Ayberk Zeytin
en Limba Engleză Hardback – 16 mai 2017
This lecture notes volume presents significant contributions from the “Algebraic Geometry and Number Theory” Summer School, held at Galatasaray University, Istanbul, June 2-13, 2014.
It addresses subjects ranging from Arakelov geometry and Iwasawa theory to classical projective geometry, birational geometry and equivariant cohomology. Its main aim is to introduce these contemporary research topics to graduate students who plan to specialize in the area of algebraic geometry and/or number theory. All contributions combine main concepts and techniques with motivating examples and illustrative problems for the covered subjects. Naturally, the book will also be of interest to researchers working in algebraic geometry, number theory and related fields.
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Specificații

ISBN-13: 9783319477787
ISBN-10: 3319477781
Pagini: 232
Ilustrații: XI, 232 p.
Dimensiuni: 155 x 235 x 21 mm
Greutate: 4.91 kg
Ediția:1st ed. 2017
Editura: Springer International Publishing
Colecția Birkhäuser
Seria Progress in Mathematics

Locul publicării:Cham, Switzerland

Cuprins

Preface.- List of Participants.- p-adic Variation in Arithmetic Geometry: A Survey.- The Birational Geometry of Moduli Spaces.- On the Geometry of Hypersurfaces of Low Degrees in the Projective Space.- The Riemann–Roch Theorem in Arakelov Geometry.- Computing the Gysin Map Using Fixed Points.- On -adic Galois L-functions.- Class Number Problems and Lang Conjectures.

Textul de pe ultima copertă

This lecture notes volume presents significant contributions from the “Algebraic Geometry and Number Theory” Summer School, held at Galatasaray University, Istanbul, June 2-13, 2014.
It addresses subjects ranging from Arakelov geometry and Iwasawa theory to classical projective geometry, birational geometry and equivariant cohomology. Its main aim is to introduce these contemporary research topics to graduate students who plan to specialize in the area of algebraic geometry and/or number theory. All contributions combine main concepts and techniques with motivating examples and illustrative problems for the covered subjects. Naturally, the book will also be of interest to researchers working in algebraic geometry, number theory and related fields.

Caracteristici

Provides an introduction to several contemporary research topics in algebraic geometry and number theory given by leading experts Gives a clear and motivating exposition through numerous examples and exercises Presents a modern treatment and new points of view on classical subjects