Results 91 to 100 of about 1,418 (162)
Cremmer-Gervais cluster structure on SLn. [PDF]
Proc Natl Acad Sci U S A, 2014 Gekhtman M, Shapiro M, Vainshtein A.
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Distributive laws for monotone specifications. [PDF]
Acta Inform, 2019 Rot J.
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Bialgebra cohomology, deformations, and quantum groups. [PDF]
Proc Natl Acad Sci U S A, 1990 Gerstenhaber M, Schack SD.
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Schur maps, Young tableaux, and supersymmetric algebra. [PDF]
Proc Natl Acad Sci U S A, 1990 Rota GC, Stein JA.
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Some examples of classical coboundary Lie bialgebras with coboundary duals [PDF]
, 2001 M. A. Sokolov
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Averaging antisymmetric infinitesimal bialgebra and perm bialgebras
We establish a bialgebra theory for averaging algebras, called averaging antisymmetric infinitesimal bialgebras by generalizing the study of antisymmetric infinitesimal bialgebras to the context of averaging algebras. They are characterized by double constructions of averaging Frobenius algebras as well as matched pairs of averaging algebras ...
Hou, Bo, Cui, Zhanpeng
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Phase space of a Poisson algebra and the induced Pre-Poisson bialgebra [PDF]
You Wang, Yunhe Sheng
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Gerstenhaber-Schack Bialgebras
A *Gerstenhaber-Schack (G-S) bialgebra* consists of a graded Hopf algebra $H$ together with multilinear operations $\{ω^1_3,ω^2_2,ω^3_1\}\subset \{Hom^{-1}(H^{\otimes m},H^{\otimes n}): m+n=4\},$ whose sum is the degree $-1$ component of a $2$-cocycle in the G-S complex of $H$.
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