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   <subfield code="a">In this paper we study right Mori Orders, which are those prime Goldie rings that satisfy the ascending chain condition on integral right ν-ideals. We examine the right Mori property of two local orders with identical prime ideals, and show that if one of them is a right Mori order so is the other. As one of the main results, it is proved that the intersection of a family of right Mori orders of finite character is again a right Mori order. This implies that non-commutative Krull orders in the sense of Marubayashi are left as well as right Mori orders.</subfield>
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