基于幅频响应特性的半球谐振子频率裂解与固有刚度轴方位角测定方法

半球谐振子频率裂解与固有刚度轴方位角是影响陀螺性能指标的核心因素。提出了一种基于幅频响应特性的半球谐振子频率裂解与固有刚度轴方位角测定方法，采用压电激振台扫频激振，多普勒激光测振仪检测谐振子的幅频响应特性，通过幅频响应特性曲线分析实现频率裂解与固有刚度轴方位角的测定。对该方法进行了理论分析，搭建了实验装置，并对半球谐振子进行了测试，结果表明：该方法频率裂解测量精度优于0.01Hz，固有频率主轴方位角确定精度优于±1.17°，具有良好的可行性，在半球谐振陀螺研制方面具有良好的参考意义。     

刹车装置性能试验台系统设计

主要介绍了刹车装置性能试验台的实现机理、采用的方案,有助于增进对液压试验台设计和可编程控制器PLC应用方面的了解。     

高精度伺服系统基于Fuzzy决策的专家变模态控制

本文简要回顾了具有双积分模型的电流驱动直流机电伺服系统的传统设计方法，设计了基于Ｆｕｚｚｙ决策的专家变模态控制器。该控制器积累了伺服系统设计的一些经验，具有一定的“社会智能”，可以在系统运行的不同阶段自发地选用合适的控制律，组合简单的控制方法实现高品质控制。体现了将控制任务分解成子任务分阶段完成的思想。实例仿真及实验结果说明了该方法的有效性     

细长旋成体大迎角绕流的背涡结构与压力脉动特性

在亚临界流动范围内,通过尖拱细长旋成体在无侧滑状态下的脉动压力测量,对大迎角下细长旋成体非对称背涡结构沿轴向的压力脉动特征进行了研究分析,揭示了压力的脉动幅度与频率沿旋成体轴向的变化规律及其与背涡结构之间的对应关系,并对压力脉动特征沿轴变化的原因进行了初步探讨.     

Experimental study of damping properties of a composite torsion bar in the helicopter main rotor hingeless hub

The results of the experimental studies of damping characteristics of a composite torsion bar in the helicopter main rotor hingeless hub are presented. A variant of their improvement is considered.     

The finite element analysis of shells of revolution with a branching meridian

We present an algorithm for calculating the shells of revolution with the branching meridian using the triangular finite elements, the rigidity matrices of which are formed based on the vector method of displacement interpolation [1]. The correct kinematic and static conditions of shell conjugation on the line of their coupling have been developed. The shell structure consisting of a cylinder and adjacent shells is calculated under various conditions of support.     

基于ADAMS/Aircraft的起落架滑跑模型仿真

以小车式起落架为例,利用ADAMS/Airc- raft建立了起落架滑跑试验仿真模型.给出了起落架滑跑运动方程,并进行了滑跑试验仿真分析。仿真结果与理论要求对比具有较好的一致性。     

新型精密狭缝的设计

介绍了一种基于弹性铰链的精密狭缝的设计，加工工艺要求和性能测试结果。根据实际需要，狭缝可以采用水冷结构。     

Stability of resonance rotation of a satellite with respect to its center of mass in the orbit plane

The stability of resonance oscillations and rotations of a satellite in the plane of its orbit in the case when the difference of the moments of inertia with respect to the principal axes lying in the orbit plane is small is determined at a given rotation number m by the sign of function Φ_m(e), introduced by F.L. Chernous’ko in 1963. In this paper, convenient analytical representations of functions Φ_m(e) are described in the form of integrals and series of Bessel functions regular at e → 1^?. Values of Φ_m(1) are calculated in explicit form. A theorem about the double asymptotic form of functions Φ_m(e) at m → ∞ and e → 1^? is proved by the saddlepoint method.