On the numerical implementation of variational arbitrary Lagrangian–Eulerian (VALE) formulations

This paper is concerned with the implementation of variational arbitrary Lagrangian–Eulerian formulations, also known as variational r‐adaption methods. These methods seek to minimize the energy function with respect to the finite‐element mesh over the reference configuration of the body. We propose a solution strategy based on a viscous regularization of the configurational forces. This procedure eliminates the ill‐posedness of the problem without changing its solutions, i.e. the minimizers of the regularized problems are also minimizers of the original functional. We also develop strategies for optimizing the triangulation, or mesh connectivity, and for allowing nodes to migrate in and out of the boundary of the domain. Selected numerical examples demonstrate the robustness of the solution procedures and their ability to produce highly anisotropic mesh refinement in regions of high energy density. Copyright © 2006 John Wiley & Sons, Ltd.     

Boundary Condition Processing Method for MOC Calculation in Arbitrary Geometry

Boundary condition processing is one of the difficulties encountered in the application of method of characteristics (MOC) to arbitrary three-dimensional geometry. In this paper, a boundary condition processing method was proposed, which not only preserved the track continuity as cyclic track method, but also could be applied to arbitrary geometry as the interpolation method. The MOC equation was derived under the flat source approximation and an internal iterative method was proposed in which the source term and the boundary angular flux were processed separately. It was proved that the equation had a unique solution which could be constructed similarly to the cyclic track method. The iterative calculation flow was given by numerical integration and weight interpolation. Takeda benchmark, single uranium sphere model with water cavity and C5G7 benchmark were calculated to test the accuracy. The maximum error of k_eff is 21, 319 and 138.8 pcm respectively, which shows that the method is reliable. This method can be applied to arbitrary geometry without storing boundary fluxes and performing boundary iteration.     

针对任意位的CRC并行化方法及编解码器的实现

介绍了一种基于查表法的针对任意位数据的任意位CRC并行计算的原理及算法，克服了现有的两类CRC并行算法延时大、毛刺多或仅适于2^n位数据的2^n位CRC校验的缺点。该方法使并行CRC校验的传输数据位数与CRC码位数之间的选择更灵活，并且在加速比、功耗和面积等方面具有优势。     

高压线路绝缘子串风偏校验

为提高输电线路定位速度和质量,以东路—官塘220 kV送电线路工程为例,论述在输电线路定位设计中,根据杆塔在各种运行情况下的最大允许摇摆角,作出其摇摆角临界曲线,然后按照曲线对杆塔逐基进行电气安全距离检查。     

四极断路器的应用

简要介绍了四极断路器的应用和缺点,并在确保供电可靠性、安全性的前提下,实现电网的经济运行。     

求解任意外形弹性拱平面弯曲的一种新方法

基于齐次扩容精细积分法,提出了求解复杂载荷作用下任意外形弹性拱平面弯曲的一种新方法。首先,利用曲梁理论导出了微弧段状态向量的一阶常微分矩阵方程;然后,借助多项式逼近将该方程齐次化和系数常数化,得到了相应的半解析解,它可以达到任意要求的计算机精度。通过算例结果比较,有力地说明了本文方法的有效性和先进性。     

任意阵列二维测向的快速子空间算法

为了对空间辐射源进行精确定位，建立了基于任意阵列对多目标源进行二维DOA估计的数学模型。将MUSIC算法推广到三维空间阵列可以对辐射源进行二维高精度测向，但由于其需要估计接收数据的协方差矩阵和进行特征分解，因而其计算量较大。利用多级维纳滤波器的前向递推获得信号子空间和噪声子空间，不需要估计协方差矩阵和对其进行特征分解，从而降低了MUSIC算法的计算量。将文中的方法应用于任意阵列的二维DOA估计中进行计算机仿真和实际侧向系统性能验证，实验结果均表明该方法达到了MUSIC算法的性能，但与常规MUSIC算法相比降低了计算量。     

带任意阶非完整约束的力学系统的广义能量积分和广义Whittaker方程

本文给出带任意阶非完整约束的力学系统存在广义能量积分的条件并利用能量积分推导广义Whittaker方程,从而对任意阶非完整约束系统的运动方程进行降阶。     

多层半无限弹性体在任意荷载作用下的解析解

本文从柱坐标系下弹性力学基本方程出发，经关于方位角的Ｆｏｕｒｉｅｒ变换及关于径向的Ｈａｎｋｅｌ变换，建立了介质层的传递矩阵，利用层间完全接触条件，给出了多层半无限弹性体在任意荷载作用下的理论解。由于不必要引入应力函数，所以，本方法概念清晰、易懂、便于实际应用。     

太平湾电站变电站水泥杆裂缝分析及加固

太平湾电站变电站载重水泥杆中下部产生裂缝,其原因有纵向压力过大、温度应力、骨料的安定性、混凝土碳化和碱骨料反应等。利用碳素纤维片弹性模量大、比重小、疲劳强度高、耐久性好、耐磨损、抗腐蚀的性能进行加固,以使构架稳固,确保电厂安全发供电。