Generalized Jordan derivations associated with Hochschild 2-cocycles of triangular algebras

Asia Majieed; Jiren Zhou

Displaying similar documents to “Generalized Jordan derivations associated with Hochschild 2-cocycles of triangular algebras”

Solvability of a periodic type boundary value problem for first order scalar functional differential equations

Robert Hakl, Alexander Lomtatidze, Jiří Šremr (2004)

Archivum Mathematicum

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Nonimprovable sufficient conditions for the solvability and unique solvability of the problem $u^{'} (t) = F (u) (t), u (a) - λ u (b) = h (u)$ are established, where $F : \to$ is a continuous operator satisfying the Carathèodory conditions, $h : \to R$ is a continuous functional, and $λ \in$ .

Basic calculus of signed permutations. II: Finite analogues of Bessel functions. (Calcul basique des permutations signées. II: Analogues finis des fonctions de Bessel.)

Foata, Dominique, Han, Guo-Niu (1997)

The Electronic Journal of Combinatorics [electronic only]

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Dodgon's determinant-evaluation rule proved by TWO-TIMING MEN and WOMEN.

Zeilberger, Doron (1997)

The Electronic Journal of Combinatorics [electronic only]

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Noncommutative Cartan subalgebras of C*-algebras.

Exel, Ruy (2011)

The New York Journal of Mathematics [electronic only]

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Adding tails to $C^{*}$ -correspondences.

Muhly, Paul S., Tomforde, Mark (2004)

Documenta Mathematica

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On automorphism groups of cyclically ordered sets.

Tararin, V.M. (2001)

Siberian Mathematical Journal

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On asymptotic motions of robot-manipulator in homogeneous space

Anton Dekrét, Ján Bakša (2008)

Applications of Mathematics

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In this paper the notion of robot-manipulators in the Euclidean space is generalized to the case in a general homogeneous space with the Lie group $G$ of motions. Some kinematic subspaces of the Lie algebra $𝒢$ (the subspaces of velocity operators, of Coriolis acceleration operators, asymptotic subspaces) are introduced and by them asymptotic and geodesic motions are described.

On the equivariant Tamagawa number conjecture for Tate motives. II.

Burns, David, Flach, Matthias (2007)

Documenta Mathematica

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