Advances in Applied Clifford Algebras was created in 1991.
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Associative algebra is a branch of mathematics that studies algebraic structures known as algebras, where the operations of addition and multiplication satisfy the associative property. In these algebras, elements can be combined using a bilinear multiplication operation, which means that the product of two elements is linear in each argument. Associative algebras can be defined over various fields, such as real or complex numbers, and they play a crucial role in various areas of mathematics, including representation theory, functional analysis, and quantum mechanics. An important example of associative algebras is matrix algebras, where matrices form an algebra under standard matrix addition and multiplication.
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numbers, algebras, coordinate plane, geometry (shape, area, volume), calculus, theorems, and so on.
Maria Fragoulopoulou has written: 'Topological algebras with involution' -- subject(s): Topological algebras 'An introduction of the representation theory of topological *-algebras' -- subject(s): Topological algebras, Representations of algebras
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Helmut Strade has written: 'Modular lie algebras and their representations' -- subject(s): Modules (Algebra), Lie algebras, Representations of algebras
Advances in Applied Clifford Algebras was created in 1991.
V. N. Gerasimov has written: 'Three papers on algebras and their representations' -- subject(s): Associative algebras, Radical theory, Representations of algebras
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Bertram Yood has written: 'Banach algebras' -- subject(s): Banach algebras
Ion Suciu has written: 'Function algebras' -- subject(s): Function algebras
G. R. Krause has written: 'Growth of algebras and Gelfand-Kirillov dimension' -- subject(s): Associative algebras, Dimension theory (Algebra), Lie algebras
Marcelo Aguiar has written: 'Coxeter groups and Hopf algebras' -- subject(s): Coxeter groups, Hopf algebras 'Monoidal functors, species, and Hopf algebras' -- subject(s): Categories (Mathematics), Quantum groups, Combinatorial analysis, Hopf algebras, Symmetry groups
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Yurij A. Drozd has written: 'Finite dimensional algebras' -- subject(s): Associative algebras