Results 201 to 210 of about 667 (261)
Fusion 3-Categories for Duality Defects. [PDF]
Bhardwaj L +3 more
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Bidiagonal Decompositions and High‐Accuracy Computations for Newton Collocation Matrices
ABSTRACT We consider a class of collocation matrices A$$ A $$ associated with the Newton basis of the space of polynomials of degree at most n$$ n $$, evaluated at a set of l+1≥n+1$$ l+1\ge n+1 $$ nodes. In the most general setting, we allow n$$ n $$ of these nodes to either coincide with or differ from those defining the Newton basis.
E. Mainar, A. Marco, B. Rubio, R. Viaña
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Abstract Active learning (AL) has emerged as a pedagogical response to diverse educational challenges across multiple disciplines. This scoping review maps the terrain of AL implementation patterns, examining AL practices in Business Education, Information and Communication Technology (ICT) Engineering, Mathematics, and Statistics from 2015 until the ...
Dubravka Novkovic +2 more
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Lie symmetries in higher dimensional charged radiating stars. [PDF]
Naidoo N, Maharaj SD, Govinder KS.
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Coherent control of dark and bright spatio-temporal solitons of SPPs at a silver silica nano-composite interface with gain-assisted atomic medium. [PDF]
Elahi N +6 more
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Tunneling Splittings in the Water Hexamer Prisms Composed of Stacked Water Trimers. [PDF]
Tokić N, Cvitaš MT.
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A ϱ -Weyl fractional operator of the extended S -type function in a complex domain. [PDF]
Hadi SH, Challab KA, Ali AH, Alatawi AA.
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Hom-Lie group and hom-Lie algebra from Lie group and Lie algebra perspective
International Journal of Geometric Methods in Modern Physics, 2021A hom-Lie group structure is a smooth group-like multiplication on a manifold, where the structure is twisted by a isomorphism. The notion of hom-Lie group was introduced by Jiang et al. as integration of hom-Lie algebra. In this paper we want to study hom-Lie group and hom-Lie algebra from the Lie group’s point of view. We show that some of important
Merati, S., Farhangdoost, M. R.
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Lie-Group and Lie-Algebra Inhomogenizations
Journal of Mathematical Physics, 1968A systematic formulation of the concept of inhomogenization is given both for Lie groups and for Lie algebras, and the connection between the two structures is clarified in terms of the notion of semidirect product. Special emphasis is devoted to the classification of the inhomogenizations of semisimple Lie algebras. As an application, a lemma due to O'
Berzi, V., Gorini, V.
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Quantization of Lie Groups and Lie Algebras
1988Publisher Summary This chapter focuses on the quantization of lie groups and lie algebras. The Algebraic Bethe Ansatz—the quantum inverse scattering method—emerges as a natural development of the various directions in mathematical physics: the inverse scattering method for solving nonlinear equations of evolution, the quantum theory of magnets, the ...
N. YU. RESHETIKHIN +2 more
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