Abstract

Let g\mathfrak{g} be a simple Lie algebra of rank rr over C\mathbb{C}, h⊂g\mathfrak{h} \subset \mathfrak{g} a Cartan subalgebra. We construct a family of rr commuting Hermitian operators acting on h\mathfrak{h} whose eigenvalues are equal to the coordinates of the eigenvectors of the Cartan matrix of g\mathfrak{g}.

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