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THE IDEAL OF SEPARANTS IN THE RING OF DIFFERENTIAL POLYNOMIALS

机译:微分多项式环中分离的理想

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摘要

We obtained the criterion of existence of a quasi-linear polynomial in a differential ideal in the ordinary ring of differential polynomials over a field of characteristic zero. We generalized the "going up" and "going down" theorems onto the case of Ritt algebras. In particular, new finiteness criteria for differential standard bases and estimates that characterize calculation complexity were obtained.
机译:我们获得了在特征零域上的常微分多项式环中的微分理想中存在拟线性多项式的判据。我们将“上升”和“下降”定理推广到Ritt代数的情况。尤其是,获得了用于差分标准基础的新的有限度标准和表征计算复杂性的估计。

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