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For a bounded, symmetric and circled domain D in C n , considered as the unit ball of some Jordan triple system V , we give Koppelman-Leray and Cauchy-Leray formulas. These formulas supply us integral operators for solving the equation ∂u = f when f is a closed (0, q) form with coefficients in C 0 (D). These operators, constructed by the help of the generic norm of V , are invariant by some Lie subgroup in the group of biholomorphic transformations of D and the solutions obtained satisfy an estimation of growth at the boundary.

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