Operator algebras over Cayley-Dickson numbers
Vertex Operator Algebras and the Monster,134
C*-Algebras and Operator Theory,
Three papers on operator algebras in geometric topology
Classification Of Low Dimensional Nilpotent Leibniz Algebras
Derivations of low-dimensional Leibniz Algebras
Sergey V. Simonenko Non-equilibrium Statistical Thermohydro-dynamics of Turbulence
Six Dimensional Solvable Indecomposable Lie Algebras over R.
Operator Inequalities on Hilbert Spaces
Automated system garage door mechanical operator for counter balanced up and over doors of residential use
The C*-algebras of Irrational Time Homeomorphisms ofSuspensions
2008-Edition 6-Number-in-1 Multi-Operator Magic-SIM with Card Cloning Software and USB Reader
Скатерти и салфетки Haft Скатерть Cayley Цвет: Оранжево-Коричневый (120х160 см)
Dickson Introduction To ?chemistry? 3ed
Banach Algebras and Compact Operators,Volume 2
A derivation is a function on an algebra which generalizes certain features of the derivative operator. Specifically, given an algebra A over a ring or field K, an K-derivation is an K-linear map D from A to itself that satisfies Leibniz's law: D(ab)=(Da)b+a(Db). More generally, an K-linear map D of A into an A-module M, satisfying the Leibniz law is also called a derivation. The collection of all K-derivation of A to itself is denoted by Der(A). The collection of K-derivations of A into an A-module M is denoted by Der(A,M). Derivations occur in many different contexts in diverse areas of mathematics. If the algebra A is noncommutative, then the commutator with respect to an element of the algebra A defines a linear endomorphism of A to itself, which is a derivation over K. Furthermore, the K-module Der(A) forms a Lie algebra with respect to Lie bracket defined by the commutator: [D1,D2]=D1 D2 - D2 D1. In this book we deal with the derivations of Leibniz algebras. The Leibniz algebra is a generalization of Lie algebra, so it makes sense to study the problems related to Lie algebras for the class of Leibniz algebras.