1) self-intersection local time

相交局部时
1.
The self-intersection local time of the generalized α-stable process;

广义α-stable过程的自相交局部时
2) Self-intersection local time

自相交局部时
1.
By using the self-intersection local times, we compute the Hausdorff dimension of multiple times of additive stable processes, and prove that the multiple points of additive stable processes exists under a mild condition.
利用自相交局部时计算可加稳定过程多重时的Hausdorff维数,证明了在适当条件下可加稳定过程重点的存在性。
3) the self-intersection local time

自交局部时
1.
Next, we consider the self-intersection local time of mixed fractional Brownian motion M~H(a, b) of dimension d≥2 :and the collision local time of two independent mixed fractional Brownian moti
其次,我们研究d≥2-维混合分数布朗运动M~H(a,b)的自交局部时以及两个独立的1-维混合分数布朗运动M~(H_1)(a_1,b_1)与M~(H_2)(a_2,b_2)的碰撞局部时我们证明作为两个随机变量,L_T与l_T在L~2中存在,并且他们是光滑(在Meyer-Watanabe情形中)。
4) collision local time

相遇局部时
1.
Regularity of the collision local time process of bifractional Brownian motions

双分式布朗运动相遇局部时过程的规则性
5) Ornstein-Uhlenbeck collision local time

OU相遇局部时
6) local self-intersection

局部自交
1.
Considering the application of this method to the axial deformation,we further propose an algorithm for fast deleting local self-intersection loops.
将此曲线变形方法用于轴变形技术,还提出了有效快速去除局部自交的算法。
2.
This paper presents a novel axial deformation algorithm without local self-intersection.

提出了一种无局部自交的轴变形的新算法。
补充资料:V形相交纹
V形相交纹 青铜器纹饰之一。以两“V”形相互交叉,作一颠一倒排列,尖角和四周饰以变云纹。盛行于战国时期。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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