Automorphisms in Birational and Affine Geometry

Levico Terme, Italy, October 2012

Nonfiction, Science & Nature, Mathematics, Geometry
Cover of the book Automorphisms in Birational and Affine Geometry by , Springer International Publishing
View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart
Author: ISBN: 9783319056814
Publisher: Springer International Publishing Publication: June 11, 2014
Imprint: Springer Language: English
Author:
ISBN: 9783319056814
Publisher: Springer International Publishing
Publication: June 11, 2014
Imprint: Springer
Language: English

The main focus of this volume is on the problem of describing the automorphism groups of affine and projective varieties, a classical subject in algebraic geometry where, in both cases, the automorphism group is often infinite dimensional. The collection covers a wide range of topics and is intended for researchers in the fields of classical algebraic geometry and birational geometry (Cremona groups) as well as affine geometry with an emphasis on algebraic group actions and automorphism groups. It presents original research and surveys and provides a valuable overview of the current state of the art in these topics.

Bringing together specialists from projective, birational algebraic geometry and affine and complex algebraic geometry, including Mori theory and algebraic group actions, this book is the result of ensuing talks and discussions from the conference “Groups of Automorphisms in Birational and Affine Geometry” held in October 2012, at the CIRM, Levico Terme, Italy. The talks at the conference highlighted the close connections between the above-mentioned areas and promoted the exchange of knowledge and methods from adjacent fields.

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

The main focus of this volume is on the problem of describing the automorphism groups of affine and projective varieties, a classical subject in algebraic geometry where, in both cases, the automorphism group is often infinite dimensional. The collection covers a wide range of topics and is intended for researchers in the fields of classical algebraic geometry and birational geometry (Cremona groups) as well as affine geometry with an emphasis on algebraic group actions and automorphism groups. It presents original research and surveys and provides a valuable overview of the current state of the art in these topics.

Bringing together specialists from projective, birational algebraic geometry and affine and complex algebraic geometry, including Mori theory and algebraic group actions, this book is the result of ensuing talks and discussions from the conference “Groups of Automorphisms in Birational and Affine Geometry” held in October 2012, at the CIRM, Levico Terme, Italy. The talks at the conference highlighted the close connections between the above-mentioned areas and promoted the exchange of knowledge and methods from adjacent fields.

More books from Springer International Publishing

Cover of the book Relativism and Post-Truth in Contemporary Society by
Cover of the book The Economic Function of a Stock Exchange by
Cover of the book Affirmative Mental Health Care for Transgender and Gender Diverse Youth by
Cover of the book Climate Change Adaptation in Pacific Countries by
Cover of the book Field and Service Robotics by
Cover of the book Birds of Prey and Wind Farms by
Cover of the book Energy Justice by
Cover of the book Regenerative Medicine - from Protocol to Patient by
Cover of the book Database and Expert Systems Applications by
Cover of the book Hybrid Soft Computing for Image Segmentation by
Cover of the book Euro-Par 2018: Parallel Processing by
Cover of the book Electrophysiology and Psychophysiology in Psychiatry and Psychopharmacology by
Cover of the book Color-Induced Graph Colorings by
Cover of the book Gastroesophageal Reflux in Children by
Cover of the book Leading with Emotional Intelligence by
We use our own "cookies" and third party cookies to improve services and to see statistical information. By using this website, you agree to our Privacy Policy