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We study the algebra of invariant differential operators on a certain homogeneous vector bundle over a Riemannian symmetric space of type $A_2$. We computed radial parts of its generators explicitly to obtain matrix-valued commuting differential operators with $A_2$ symmetry. Moreover, we generalize the commuting differential operators with respect to a parameter and the potential function.

Matrix Valued Commuting Differential Operators with $$A_2$$ A 2 Symmetry