Results 91 to 100 of about 24,051 (192)
Colour algebras are noncommutative Jordan algebras and closely related to octonion algebras. They initially emerged in physics since the multiplication of a colour algebra over the real or complex numbers describes the colour symmetry of the Gell–Mann ...
Susanne Pumplün
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Jordan and Local Multipliers on Certain Banach Algebras are Multipliers [PDF]
We prove that every continuous Jordan multiplier $T$ from a $C^*$-algebra $A$ into a Banach $A$-bimodule $X$ is a multiplier. We also characterize continuous linear maps on $C^*$-algebras and standard operator algebras determined by preserving some ...
Abbas Zivari-Kazempour, Ahmad Minapoor
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Higher Polynomial Identities for Mutations of Associative Algebras. [PDF]
Bremner MR, Brox J, Sánchez-Ortega J.
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Jordan derivations of incidence algebras [PDF]
8 pages, to appear in Rocky Mountain J ...
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Jordan {g,h}-derivations on triangular algebras
In this article, we give a sufficient and necessary condition for every Jordan {g,h}-derivation to be a {g,h}-derivation on triangular algebras. As an application, we prove that every Jordan {g,h}-derivation on τ(N)\tau ({\mathscr{N}}) is a {g,h ...
Kong Liang, Zhang Jianhua
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Bosonic Representation of Matrices and Angular Momentum Probabilistic Representation of Cyclic States. [PDF]
López-Saldívar JA +3 more
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Operator Commutativity in Jordan algebras [PDF]
If a and b are elements of a Jordan algebra \( \mathfrak{A} \) we say that a and b operator-commute or o-commute if the multiplications R a and R b commute. Here R a is the linear transformation x→xa = ax of \( \mathfrak{A} \). The notion of o-commutativity has been introduced by Jordan, Wigner, and von Neumann [4] who called this concept simply ...
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Genetic Algebras Associated with ξ(a)-Quadratic Stochastic Operators. [PDF]
Mukhamedov F +3 more
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Prime Jordan P.I. Algebras with nonzero socle and Jordan division algebras
In [ll, p. 4291, Jacobson proposed the problem of establishing a P.I. theory for Jordan rings. In particular he asks whether every simple P.I. Jordan algebra is either finite dimensional or gotten from a nondegenerate quadratic form. Jordan P.I. rings were then investigated by Smith and Rowen [15-17, and their bibliographies] among others.
Osborn, J.Marshall, Racine, Michel
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The geometries of Jordan nets and Jordan webs. [PDF]
Bik A, Eisenmann H, Eisenmann H.
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