The aim of this paper is to obtain some univalence criteria in connection with integral operators due to E.Cazacu, S.Moldovan and N.N.Pascu. Thus we use another univalence criterion which is based of the well-known Becker's criterion but it does't depend of \z\. For this reason these are easily used for practical applications.
In this paper we show that the Alexander integral operator I : A approaches A, f(z) = IF(z) = integral of, between limits z and 0 F(t)/t dt preserve the so called Magda§-Ruscheweyh uniform convex functions.
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