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Generalized Conformal Representations of Orthogonal Lie Algebras
The conformal transformations with respect to the metric defining $o(n,\mbb{C})$ give rise to a nonhomogeneous polynomial representation of $o(n+2,\mbb{C})$. Using Shen's technique of mixed product, we generalize the above representation to a non-homogenous representation of $o(n+2,\mbb{C})$ on the tensor space of any finite-dimensional irreducible $o ...
Xu, Xiaoping, Zhao, Yufeng
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Infinite rank Schrödinger-Virasoro type Lie conformal algebras [PDF]
Guangzhe Fan, Yucai Su, Chunguang Xia
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From Quantum Curves to Topological String Partition Functions. [PDF]
Coman I, Pomoni E, Teschner J.
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Stability of two-dimensional potential flows using bicomplex numbers. [PDF]
Kleine VG, Hanifi A, Henningson DS.
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Full Conformal Oscillator Representations of Orthogonal Lie Algebras and Combinatorial Identities
Zhenyu Zhou, Xiaoping Xu
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Locally conformally balanced metrics on almost abelian Lie algebras [PDF]
Fabio Paradiso
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The Geometry of Marked Contact Engel Structures. [PDF]
Manno G, Nurowski P, Sagerschnig K.
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(2 + 1)-dimensional interacting model of two massless spin-2 fields as a bi-gravity model
We propose a new group-theoretical (Chern–Simons) formulation for the bi-metric theory of gravity in (2+1)-dimensional spacetime which describe two interacting massless spin-2 fields.
S. Hoseinzadeh, A. Rezaei-Aghdam
doaj
Conformally Equivariant Quantization - a Complete Classification
Conformally equivariant quantization is a peculiar map between symbols of real weight δ and differential operators acting on tensor densities, whose real weights are designed by λ and λ+δ.
Jean-Philippe Michel
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Analytic Torsion of Generic Rank Two Distributions in Dimension Five. [PDF]
Haller S.
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