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Some effects of property N-p on the higher normality and defining equations of nonlinearly normal varieties

机译:性质N-p对非线性正态品种的高正态性和定义方程的一些影响

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摘要

For a smooth projective variety X subset of P-r embedded by the complete linear system, Property N-p has been studied for a long time ([5], [11], [12], [7] etc.). On the other hand, Castelnuovo-Mumford regularity conjecture and related problems have been focused for a projective variety which is not necessarily linearly normal ([2], [13], [15], [17], [20] etc.). This paper aims to explain the influence of Property N-p on higher normality and defining equations of a smooth variety embedded by a sub-linear system. Also we prove a claim about Property N-p of surface scrolls which is a generalization of Green's work in [11] about Property N-p for curves.
机译:对于由完整线性系统嵌入的P-r的光滑射影X子集,性质N-p进行了长期研究([5],[11],[12],[7]等)。另一方面,Castelnuovo-Mumford正则性猜想和相关问题已经集中在不一定线性正态的射影变体上([2],[13],[15],[17],[20]等)。本文旨在解释性质N-p对高正态性的影响,并定义由次线性系统嵌入的光滑变体的方程。我们也证明了关于表面涡旋的特性N-p的主张,这是格林在[11]中关于曲线的特性N-p的工作的概括。

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