2) barycentric subdivision
重心重分
3) different PRF with respect to each interval of scanning time
分时分重频
1.
Aimed at the clutter overlap of PD system applied to the ground-based low altitude radar,a designing method of a different PRF with respect to each interval of scanning time was proposed.
针对地面低空雷达应用PD体制的杂波重叠问题,提出了分时分重频的设计方法。
4) multifractal decomposition
重分形分解
1.
In this paper,we generalize the statistically self-similar set K(ω) proposed by Yu Jinghu and Hu Dihe,construct two martingles by making use of the idea from Arbeiter and Patzschke,and obtain the Hausdorff dimensional expression of the multifractal decomposition sets Kα(ω) of K(ω) for the random measure νq,ω which is supported by K(ω) under the strong open set condition.
将余旌胡和胡迪鹤所研究的统计自相似集K(ω)的限制条件放宽,利用Arbeiter与Patzschke的思想,构造了两个鞅,最终给出了在强开集条件下K(ω)的重分形分解集Kα(ω)关于支撑在K(ω)上的随机测度νq,ω的Hausdorff维数表达式。
2.
We investigate "the multifractal decomposition of directed multi-graph self-similar sets and self-conformal sets and the generalized dimension spectrum of se.
我们讨论了多重图有向自相似分形的重分形分解和多重图有向自保形集的重分形分析以及多重图有向自保形测度的广义维数谱。
5) multifractal analysis
重分形分析
1.
In this paper,the multifractal analysis about sample paths of Brownian sheet W={W(s):s∈RN+ is discussed.
主要讨论布朗单样本轨道的重分形分析特征,获得布朗单W={W(s):s∈R+N}样本轨道关于矩形增量的“快点集”的Hausdorff维数结果:对任意T>0,0≤α≤1。
2.
The aim of this note is to discuss the multifractal analysis for the sample paths of additive Brownian motion.
讨论可加布朗运动样本轨道的重分形分析问题,得到其两类不同增量形式"α-快点"集的Hausdorff维数。
3.
The multifractal analysis of sample paths of Brownian sheet W={W(s 1,s 2):s 1,s 2≥0} is discussed.
主要研究布朗单 W ={ W( s1 ,s2 ) :s1 ,s2 ≥ 0 }样本轨道的重分形分析问题 。
6) heavier knock-out
重组分分离
补充资料：重心重分
重心重分
barycentric subdivision
重心重分[加叮理曲向，由‘诚‘团;6ap“”eoTp侧ee切eno月-pa3八e几eIUIe」，几何复形K的 利用下述步骤以较小的一些单形代替K的诸单形而获得复形长.每个一维单形(线段)被二等分;假定所有维数簇n一1的单形已被重分，那么，任一n维单形6的重分用一些锥来定义，这些锥张在a的边界单形上，且以单形，的重心为公共顶点—该点的孟心坐标(ba卿Centrie coordinates)为l/切+1).所得复形凡的顶点与复形K的单形是一一对应的，而复形凡的单形与K的具有包含序的有限单形组有同样的对应关系.对于抽象复形的情形，重心重分的形式定义与此类似.E.r.C目班，泪Ko撰r补件1
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条