直接电压放大功率驱动的步进电机细分驱动技术研究

基于电流矢量恒幅均匀旋转的步进电机细分技术,设计了直接电压放大功率驱动的细分驱动电路,采用软件生成表和人工修正相结合的方法,补偿了步距角与细分数的非线性关系.实现了步距角的均匀细分,细分角达到了每步0 025°.实验表明在负荷不大时,系统运行平稳而且细分精度高.     

ChemInform Abstract: Investigation of Size‐Selective Zr2@Sin (n = 16—24) Caged Clusters.

ChemInform is a weekly Abstracting Service, delivering concise information at a glance that was extracted from about 200 leading journals. To access a ChemInform Abstract of an article which was published elsewhere, please select a “Full Text” option. The original article is trackable via the “References” option.     

平衡更新风险过程破产时刻的矩

本文研究了平衡更新风险过程中破产时刻的一阶矩和二阶矩问题.以首次索赔发生的时间和大小为分隔条件,应用全概率公式,得到了平衡更新风险过程中破产时刻一阶矩和二阶矩的表达式,最后通过一个数值例了加以说明.     

On estimation of the optimal parameter of the modulus-based matrix splitting algorithm for linear complementarity problems on second-order cones

There are many studies on the well-known modulus-based matrix splitting (MMS) algorithm for solving complementarity problems, but very few studies on its optimal parameter, which is of theoretical and practical importance. Therefore and here, by introducing a novel mapping to explicitly cast the implicit fixed point equation and thus obtain the iteration matrix involved, we first present the estimation approach of the optimal parameter of each step of the MMS algorithm for solving linear complementarity problems on the direct product of second-order cones (SOCLCPs). It also works on single second-order cone and the non-negative orthant. On this basis, we further propose an iteration-independent optimal parameter selection strategy for practical usage. Finally, the practicability and effectiveness of the new proposal are verified by comparing with the experimental optimal parameter and the diagonal part of system matrix. In addition, with the optimal parameter, the effectiveness of the MMS algorithm can indeed be greatly improved, even better than the state-of-the-art solvers SCS and SuperSCS that solve the equivalent SOC programming.