LIE BIALGEBRA ARISING FROM POISSON BIALGEBRA U (sp4)◦
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Abstract
Let U (sp4) be the universal enveloping algebra of the symplectic Lie algebra sp4. Then the restricted dual U (sp4)◦ becomes a Poisson Hopf algebra with the Sklyanin Poisson bracket determined by the standard classical r-matrix. Here we illustrate a method to obtain the Lie bialgebra from a Poisson bialgebra U (sp4)◦.
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