FROBENIUS STRUCTURES AND CHARACTERS OF AFFINE LIE ALGEBRAS
The explicit description of the Frobenius structure for the elliptic root system of type D^(1,1)_4 in terms of the characters of an affine Lie algebra of type D^(1)_4 is given.
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Meander Graphs and Frobenius Seaweed Lie Algebras III
Vincent Coll +3 more
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Born's Rule from Contextual Relative-Entropy Minimization. [PDF]
Zaghi A.
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Estimation of Information Flow-Based Causality with Coarsely Sampled Time Series. [PDF]
Liang XS.
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Entanglement entropy and edge modes in topological string theory. Part I. Generalized entropy for closed strings. [PDF]
Donnelly W, Jiang Y, Kim M, Wong G.
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Geometric and arithmetic characterization of [Formula: see text]-module flatness with applications to tensor products. [PDF]
Tang JG, Lei HR, Liu M, Peng JY.
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Interpretable nonconvex submodule clustering algorithm using ℓr-induced tensor nuclear norm and ℓ2,p column sparse norm with global convergence guarantees. [PDF]
Yang M, Han S, Chen L, Wang J.
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Graded hypoellipticity of BGG sequences. [PDF]
Dave S, Haller S.
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Algebraic method for multisensor data fusion. [PDF]
Chen X, Chen C, Lu X.
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