Results 111 to 120 of about 886,706 (230)
This paper presents a new co-rotational shell element based on quaternion algebra as a means of parameterizing large rotations. The co-rotational framework is suitable for beam or shell elements and has been extensively studied in the literature.
Stéphane Grange, David Bertrand
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Generalized Lie derivations on triangular algebras
A linear map \(f\) from an algebra \(A\) into an \(A\)-bimodule \(M\) is called a generalized Lie derivation is there exists a map \(d\colon A\to M\) such that \(f(xy-yx)=f(x)y-f(y)x+xd(y)-yd(x)\) for all \(x,y\in A\). The main theorem describes the structure of such maps on algebras satisfying certain technical conditions.
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In this paper, the maximal abelian dimension is algorithmically and computationally studied for the Lie algebra hn, of n×n upper-triangular matrices. More concretely, we define an algorithm to compute abelian subalgebras of hn besides programming its ...
Ceballos Manuel +2 more
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$M$-ideals and quasi-triangular algebras
If \({\mathcal P}\) is a linearly ordered set of projections on a Hilbert space and \({\mathcal K}\) is the ideal of compact operators, then \(\text{Alg}\, {\mathcal P}+{\mathcal K}\) is the quasi-triangular algebra associated with \({\mathcal P}.\) We show that \((\text{Alg}\,{\mathcal P}+{\mathcal K})/\text{Alg}\,{\mathcal P}\) is an M-ideal in ...
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Triangular braidings and pointed Hopf algebras
20 ...
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Identities with involution for 2 × 2 upper triangular matrices algebra over a finite field
Ronald Ismael Quispe Urure +1 more
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Group gradings on the Lie algebra of upper triangular matrices
P. Koshlukov, Felipe Yukihide
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On Weak Generalized Amenability of Triangular Banach Algebras
Let A1, A2 be unital Banach algebras and X be an A1 − A2− module. Applying the concept of module maps, (inner) module generalized derivations and generalized first cohomology groups, we present several results concerning the relations between module ...
M. Mosadeq
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Interpretability and Representability of Commutative Algebra, Algebraic Topology, and Topological Spectral Theory for Real-World Data. [PDF]
Ren Y, Wei GW.
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