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1.Dynamic impact processes was analyzed and simulated with reproducing kernel particle method (RKPM).
摘要应用再生核质点法实现了冲击过程的数值模拟。收藏指正
2.It proves that fixed reproducing kernel approximation has its particular advantages over other methods.
证明固定重构核近似较其它重构核近似具有独特的优势。收藏指正
3.By combining the reproducing kernel particle method (RKPM) and boundary integral equation method for elasticity, the reproducing kernel particle boundary element-free (RKP-BEF) method is presented in this paper.
将重构核子法(RKPM)和边界积分方程方法结合,提出了一种新的边界积分方程无网格方法——重构核子边界无单元法(RKP-BEFM).收藏指正
4.An h_adaptivity analysis scheme based on multiple scale reproducing kernel particle method was proposed, and two nodes refinement strategies were constructed using searching_neighbor_nodes (SNN) and local_Delaunay_triangulation (LDT) techniques, which were suitable and effective for h_adaptivity analysis on 2_D problems with the regular or irregular distribution of the nodes.
基于多尺度再生核质点法(RKPM)的多分辨分析特性,给出了适于求解二维问题的h型自适应分析方法,讨论了不同高梯度指标对检测高梯度区的影响,同时还提出了基于邻节点搜索(SNN)及局部Delaunay三角分解(LDT)技术的适于任意节点分布的无网格自适应分析节点加密技术.收藏指正
5.In this paper, we study a nonlinear filtering problem for the observation process perturbed by a Fractional Brownian Motion (FBM) with Hurst index 1/2 < H < 1. A reproducing kernel Hilbert space for the FBM is considered and a fractional Zakai equation for the unnormalized optimal filter is derived.
本文研究一类由Host指数为1/2<H<1的分数布朗运动(FBM)所引起的观测过程的非线性滤波问题,考虑关于分数布朗运动的一个再生核希尔伯特空间(RKHS),并且导出了—个异常化的最优滤波的“分数”Zakai方程.收藏指正
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