Origination of In‐Phase Oscillations of Thin Plates with Aeroelastic Interaction

Synchronization of oscillations of thin elastic plates that are walls of a gasfilled channel is considered. The gas motion is described by a system of Navier–Stokes equations, which is solved using the secondorder MacCormack method with time splitting. The motion of the channel walls is described by a system of geometrically nonlinear dynamic equations of the theory of this plates, which is solved by the finitedifference method. Kinematic and dynamic contact conditions are imposed at the interface between the media. A numerical experiment is performed to determine typical dynamic regimes and study the transition of the aeroelastic system to inphase oscillations.     

贵州工业大学建筑空间结构的理论与实践

综述近20年来,贵州工业大学空间结构研究所在钢网格结构、预应力钢网格结构、砼网格结构及钢－砼网格结构、预应力钢－砼网架结构的理论与工程实践,总结过去,展望未来,促进我省建筑空间结构的进一步发展。     

立体车库钢结构系统失效树分析及软件研制

基于有限元理论 ,结合优化准则法 ,提出了立体停车库钢结构系统失效树理论分析方法 ,开发了计算软件FTA ,算例结果表明 :根据结构规模和具体特征选择合理的控制参数 ,不仅可以提高计算效率 ,而且可以保证计算的准确性 ;失效树中第一个失效元件是导致其余元件失效的根源 ,加强第一个失效元件 ,是保证结构系统不失效的最合理、最经济的方法 ;本文提出的分析计算方法及其软件FTA是有效的。     

大坝背管裂缝宽度计算公式的改进

指出了用现有裂缝理论计算钢衬钢筋混凝土压力管道裂缝宽度的局限性.进一步完善了"外部管壁”的力学模型,并据此导出了精确度更高的半理论半经验公式,该公式考虑了混凝土保护层内外的裂缝宽度差异.最后给出了算例.     

Feigenbaum Scenario Exhibited by Thin Plate Dynamics

The dimensionless partial differential equations governing thedynamics of a thin flexible isotropic plate with an external load arederived and investigated. The period doubling bifurcations, as well asthe chaotic dynamics, are detected and analyzed. The algorithms leadingto the reduction of the original equations to those of a difference setof ordinary differential and algebraic equations are proposed, comparedto other known methods, and then applied to the problem.Among others, it is shown that, in spite of the system complexity, theFeigenbaum scenario exhibited by one-dimensional maps also governs theroute to chaos in the continuous system under consideration.     

Annihilators, Multipliers and Crossed Modules

Using multiplication algebras we introduce actor crossed modules of commutative algebras and use it to generalise some aspects from commutative algebras to crossed modules of commutative algebras. This is applied to the Peiffer pairings in the Moore complex of a simplicial commutative algebra.     

Comparison of MINQUE and Simple Estimate of the Error Variance in the General Linear Models

Comparison is made between the MINQUE and simple estimate of the error variance in the normal linear model under the nean square errors criterion,where the model matrix need not have full rank and the dispersion matrix can be singular.Our results show that any one of both estimates cannot be always superior to the other.Some sufficient criteria for any one of them to be better than the other are established.Some interesting relations between these two estimates are also given.     

平面流分离循环流化床锅炉改造及其运行

出力不够是20世纪90年代初投运的第一代中国产循环流化床锅炉的主要问题。为改善75t/h平面流分离循环床锅炉的性能,在原分离器的位置空间采用入口带有加速段的方型分离器代替平面流分离器,适当调整受热面,保留现有炉型和钢构架。改造后的运行实践证明,锅炉出力可以稳定达到额定值,物料循环系统工作正常,主循环回路温度分布合理,改造是成功的。     

电磁场数值分析的无单元Galerkin方法

阐述了移动最小二乘无单元Galerkin方法的基本原理及实现过程,给出了权函数的选取原则,和基于Lagrange乘子法的边界条件处理方法,结合算例说明了该方法用于电磁场分析的有效性和计算特点,并着重研究了影响半径对计算结果的影响,计算结果表明,对于非均匀媒质,影响半径应在一个与高斯积分点有关的范围内取值,以避免媒质作用的“扩散”而降低计算精度。     

Approximation and Reconstruction of the Electrostatic Field in Wire–Plate Precipitators by a Low-Order Model

The numerical computation of the ionic space charge and electric field produced by corona discharge in a wire–plate electrostatic precipitator (ESP) is considered. The electrostatic problem is defined by a reduced set of the Maxwell equations. Since self-consistent conditions at the wire and at the plate cannot be specified a priori, a time-consuming iterative numerical procedure is required. The efficiency of all numerical solvers of the reduced Maxwell equations depends in particular on the accuracy of the initial guess solution. The objectives of this work are two: first, we propose a semianalytical technique based on the Karhunen–Loève (KL) decomposition of the current density field J, which can significantly improve the performance of a numerical solver; second, we devise a procedure to reconstruct the complete electric field from a given J. The approximate solution of the current density field is based on the derivation of an analytical approximation , which, added to a linear combination of few KL basis functions, constitutes an accurate approximation of J. In the first place, this result is useful for optimization procedures of the current density field, which involve the computation of many different configurations. Second, we show that from the current density field we can obtain an accurate estimate for the complete electrostatic field which can be used to speed up the convergence of the iterative procedure of standard numerical solvers.