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We use the same notations as in a previous paper [1]. Let / be a closed interval \j, δl={t\γύtύδ, ίeR}. Let C(/, C) denote the totality of complexvalued functions defined and of class C μ on / (μ=0, 1, •••, oo). Hereafter we fix some μ.For the sake of brevity, we denote O(/, C) by K(J), and K(J) n by M(J):Let X{t) be an nXh matrix whose components all belong to K(J):

Hypotheses et Rsultats 3. Envisageons un systme d'quations diffrentielles dx. X(x, y), dy y (x, y), dt dt No. 8] Points Singuliers des Equations Diffgrentielles 727

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