£137.99

Nova Science Publishers Inc Nova Science Current Research Topics in Galois Geometry Book

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Description

Expand your mathematical knowledge with Current Research Topics in Galois Geometry, part of the Mathematics Research Developments Series by Nova Science Publishers Inc. This academic work provides an in-depth look at the theory of substructures within projective spaces over finite fields, also known as Galois fields. This volume serves as a comprehensive resource for researchers and students interested in the latest developments in the field. It covers a wide range of essential topics, including classical objects, blocking sets, and caps in projective spaces. Readers will find detailed explorations of substructures in finite classical polar spaces and the application of the polynomial method in Galois geometry. Beyond pure theory, this book explores how Galois geometry connects to other vital areas of mathematics and technology. It examines the relationship between Galois geometry and coding theory, as well as its links to cryptography and finite semifields. This collection is an essential addition to any mathematics library or research collection focused on finite geometry and its practical applications.

Key Features

Explore advanced topics in Galois geometry, including the study of substructures within projective spaces over finite fields.

Gain insights into the polynomial method and its specific applications within the field of Galois geometry.

Learn about the connections between Galois geometry and coding theory to support mathematical research.

Discover how Galois geometry relates to the field of cryptography and finite semifields.

Study classical objects, blocking sets, and caps in projective spaces through this collected research work.

Examine substructures in finite classical polar spaces as part of the Mathematics Research Developments Series.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
01 May 2014
Listed Since
17 January 2014

Barcode

No barcode data available

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