Results 291 to 300 of about 5,953,085 (343)
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IEEE Transactions on Automatic Control, 2021
We develop a discrete-time optimal control framework for systems evolving on Lie groups. Our article generalizes the original differential dynamic programming method, by employing a coordinate-free, Lie-theoretic approach for its derivation.
George I. Boutselis +1 more
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We develop a discrete-time optimal control framework for systems evolving on Lie groups. Our article generalizes the original differential dynamic programming method, by employing a coordinate-free, Lie-theoretic approach for its derivation.
George I. Boutselis +1 more
semanticscholar +1 more source
Local derivations on solvable Lie algebras of maximal rank
Communications in Algebra, 2022The present paper is devoted to the description of local derivations on solvable Lie algebras of maximal rank. Namely, we consider a solvable Lie algebra of the form where is the maximal torus subalgebra of is the nilradical of and We prove that any ...
K. Kudaybergenov +2 more
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On Lie Derivations, Generalized Lie Derivations and Lie Centralizers of Octonion Algebras
Ars Combinatoria, 2023Let L be a unital ring with characteristic different from 2 and O ( L ) be an algebra of Octonion over L . In the present article, our attempt is to present the characterization as well as the matrix representation of some variants of derivations on O ( L ) .
Minahal Arshad, M. Mobeen Munir
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LIE -HIGHER DERIVATIONS AND LIE -HIGHER DERIVABLE MAPPINGS
Bulletin of the Australian Mathematical Society, 2017Let ${\mathcal{A}}$ be a unital torsion-free algebra over a unital commutative ring ${\mathcal{R}}$. To characterise Lie $n$-higher derivations on ${\mathcal{A}}$, we give an identity which enables us to transfer problems related to Lie $n$-higher derivations into the same problems concerning Lie $n$-derivations.
YANA DING, JIANKUI LI
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Additive Lie ($��$-Lie) Derivations and Generalized Lie ($��$-Lie) Derivations on Prime Algebras
201011 ...
Qi, Xiaofei, Hou, Jinchuan
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Approximate reciprocal Lie $$\star $$-Derivations
Soft Computing, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kumar, B. V. Senthil +2 more
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2016
Convection is an important transport mechanism in physics. Especially, in fluid dynamics at high Reynolds numbers this term dominates. Modern mimetic discretization methods consider physical variables as differential k-forms and their discrete analogues as k-cochains. Convection, in this parlance, is represented by the Lie derivative, \(\mathcal{L}_{X}\
Marc Gerritsma +2 more
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Convection is an important transport mechanism in physics. Especially, in fluid dynamics at high Reynolds numbers this term dominates. Modern mimetic discretization methods consider physical variables as differential k-forms and their discrete analogues as k-cochains. Convection, in this parlance, is represented by the Lie derivative, \(\mathcal{L}_{X}\
Marc Gerritsma +2 more
openaire +1 more source