Mark Sepanski's Algebra is a readable introduction to the delightful world of modern algebra. Beginning with concrete examples from the study of integers and modular arithmetic, the text steadily familiarizes the reader with greater levels of abstraction as it moves through the study of groups, ring
Current Trends in Arithmetical Algebraic Geometry
β Scribed by Mark R. Sepanski (ed.)
- Publisher
- Amer Mathematical Society
- Year
- 1987
- Tongue
- English
- Leaves
- 312
- Series
- Contemporary Mathematics 067
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book contains papers presented at the AMS-IMS-SIAM Joint Summer Research Conference on Current Trends in Arithmetical Algebraic Geometry, held in August 1985 at Humboldt State University in Arcata, California. The conference focused on hyperbolic geometry, ArakΓ©lov theory, and connections between Γ©tale cohomology and crystalline cohomology. The book is accessible to both graduate students and mathematicians interested in current topics in arithmetical geometry, particularly those readers in neighboring fields who wish to acquire an overview of some topics in which research is now intensely active. Some of the introductory papers will be of interest to the nonspecialists, while others are directed at researchers and advanced graduate students familiar with the area. Portions of this book are likely to become fundamental references and will be of permanent value to researchers
π SIMILAR VOLUMES
This book contains papers presented at the AMS-IMS-SIAM Joint Summer Research Conference on Current Trends in Arithmetical Algebraic Geometry, held in August 1985 at Humboldt State University in Arcata, California. The conference focused on hyperbolic geometry, ArakΓ©lov theory, and connections betwe
The articles in this volume are expanded versions of lectures delivered at the Graduate Summer School and at the Mentoring Program for Women in Mathematics held at the Institute for Advanced Study/Park City Mathematics Institute. The theme of the program was arithmetic algebraic geometry. The choice
<P>Arithmetic algebraic geometry is in a fascinating stage of growth, providing a rich variety of applications of new tools to both old and new problems. Representative of these recent developments is the notion of Arakelov geometry, a way of "completing" a variety over the ring of integers of a num