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Centraliser of \Delta U$\Delta U$ in U\otimes U$U\otimes U$

Let U$U$ be a universal enveloping algebra of a simple Lie algebra g$\mathfrak{g}$ over C$\mathbb{C}$. What is a good reference for athe centralizer of \Delta (g)$\Delta (\mathfrak{g})$ into U \otimes Uin $U \otimes U$ ? Here \Delta$\Delta$ is the usual coproduct, the diagonal.

Centraliser of \Delta U in U\otimes U

Let U be a universal enveloping algebra of a simple Lie algebra g over C. What is a good reference for a centralizer of \Delta (g) into U \otimes U ? Here \Delta is the usual coproduct, the diagonal.

Centraliser of $\Delta U$ in $U\otimes U$

Let $U$ be a universal enveloping algebra of a simple Lie algebra $\mathfrak{g}$ over $\mathbb{C}$. What is a good reference for the centralizer of $\Delta (\mathfrak{g})$ in $U \otimes U$ ? Here $\Delta$ is the usual coproduct, the diagonal.

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Centraliser of \Delta U in U\otimes U

Let U be a universal enveloping algebra of a simple Lie algebra g over C. What is a good reference for a centralizer of \Delta (g) into U \otimes U ? Here \Delta is the usual coproduct, the diagonal.