Rigorous yet accessible, this resurrected classic in modern algebra is an exposition on the structural complexities of linear associative algebras from one of the twentieth century's most influential algebraic pioneers.
Building a comprehensive foundational text in associative algebra theory, this seminal work innovates with advanced topics such as crossed products, cyclic algebras, the factorization of division algebras, representations, and involution algebras.
Core Features & Technical Benefits
Structure of Algebras remains an indispensable resource for anyone seeking a deeper understanding of associative algebras, algebraic structures, and the evolution of twentieth-century mathematical thought.
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Abraham Adrian Albert was an American mathematician. In 1939, he received the American Mathematical Society's Cole Prize in Algebra for his work on Riemann matrices.
A. Adrian Albert exposes the intricacies of linear associative algebras and mathematical structures in this comprehensive textbook. A preliminary discussion of algebraic fundamentals, including the Wedderburn structure theory, leads to the examination of commutator subalgebras, automorphisms, splitting fields, and index reduction factors. Building a solid foundation in crossed products, cyclic algebras, and normal division algebra factorization, Albert links algebraic representations to applications inspired by the Riemann matrix theory and the theory of involutorial simple algebras. Structure of Algebras features an exposition of historic algebraic theory with contemporary advances. Includes a comprehensive bibliography of related topics for researchers.
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