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Abstract algebra is a powerful and fundamental branch of mathematics that moves beyond the familiar realm of numbers and their operations. Instead, it focuses on the underlying structures that govern mathematical systems. Abstract algebra, often called modern algebra, is a broad field of mathematics concerned with algebraic structures rather than the usual number systems. It explores concepts like groups, rings, fields, modules, vector spaces, and lattices, focusing on their underlying properties and relationships. This guide aims to provide a comprehensive overview, covering fundamental concepts, key theorems, and applications.…mehr

Produktbeschreibung
Abstract algebra is a powerful and fundamental branch of mathematics that moves beyond the familiar realm of numbers and their operations. Instead, it focuses on the underlying structures that govern mathematical systems. Abstract algebra, often called modern algebra, is a broad field of mathematics concerned with algebraic structures rather than the usual number systems. It explores concepts like groups, rings, fields, modules, vector spaces, and lattices, focusing on their underlying properties and relationships. This guide aims to provide a comprehensive overview, covering fundamental concepts, key theorems, and applications.
Autorenporträt
Dr. A. D. Godase is a mathematician with a focus on number theory, particularly in the area of generalized Fibonacci sequences. His research centers around "Generalized Fibonacci Sequences" including studies of k-Fibonacci and k-Lucas numbers, as well as octonions and quaternions related to these sequences.