Extensions of Herstein's theory on Jordan (and Lie structures) to more general associative systems
 
 
Description:  In the mid 1950s Herstein's opened a field of research which had as its aim the study of the structures of Lie and Jordan algebras that can be obtained from an associative algebra (possibly, with an involution) by endowing it with the Lie product ([xy]=xy-yx) or the Jordan product (x°y=xy+yx). Those algebras are fundamental examples in the corresponding structure theories. In this talk we give some highlights of that theory, stressing recent generalizations, and the often implicit role played in it by the theory or algebras with polynomial identities.
Date:  2017-05-24
Start Time:   15:00
Speaker:  Fernando Montaner (Univ. Zaragoza, Spain)
Institution:  University of Zaragoza, Spain
Place:  Room 5.5, Department of Mathematics, U.C.
Research Groups: -Algebra and Combinatorics
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