朝阳地震台数字形变观测仪器故障特征分析

随着数字地震监测仪器的普及和应用,人工、模拟地震观测仪器逐渐被数字仪器所取代,记录方式也由整时记录变成分记录和秒记录。数字仪器在多年运行中,曾出现这样或那样的故障,本文重点通过对多年形变数字观测系统内部所出现的故障,进行分析与讨论,以便在观测工作中更好把握仪器的状况和对仪器出现的故障进行准确分析判定,及时对仪器存在的问题和故障进行解决处理,从而最大程度减少观测数据的断记。     

竖井内爆炸动力响应分析

系统地分析了内爆炸条件下冲击波在竖井内的传播和反射规律,并基于经典弹性理论,建立了动力平衡方程,推导出了竖井井壁动力响应的计算表达式,得到了竖井侧墙最大径向位移和最大内力分布。计算表明：竖井侧墙最大径向位移出现在竖井中间的某处位置,具体与点源爆炸物高度有关,随着爆炸高度的增加,最大径向位移出现的位置也在向井口方向移动,但是幅值大小有所减小。     

板式基础托换法开发地下空间施工过程的数值分析

板式基础托换法是应用在既有建筑物地下空间开发中的一种方法。它先施工拟建地下室的部分顶板,依靠板下土体支撑既有建筑物的荷载,同时开挖其余部分的土方。土方开挖后,再施工该区域的柱或墙等竖向构件以及底板;然后,依靠这部分底板支撑上部荷载,完成剩余的土方开挖和顶板、底板的施工。利用ANSYS建立三维有限元模型,分5个工况对托换施工过程进行分析,得到各部位柱脚的沉降规律：在土方开挖之前,中间部位柱脚的沉降大于周边部位的柱脚;土方开挖后,由于“卸载”作用中间部位柱脚出现明显的回弹,使得中间部位柱脚的沉降小于周边部位的柱脚。不均匀沉降值的大小和地基土的弹性模量以及上部结构是否加载有关。不均匀沉降产生的上部结构的附加弯矩可以通过建立二维有限元模型求出。     

任意位移模式刚性挡土墙土压力研究

改进了水平层分析法,用于计算任意位移模式的土压力分布。对不同位移模式下水平微分单元进行受力分析,认为位移模式只影响了层间等效内摩擦角。根据前人提出的内摩擦角逐渐发挥的概念,将层间等效内摩擦角与挡土墙位移模式联系起来,并应用到水平层分析法中,实现了能够定量反映位移模式的土压力计算方法。分析表明：随位移模式变化,土压力合力大小始终保持不变且与库仑理论计算结果相一致,土压力分布和合力作用点则变化显著。试验数据验证了方法的合理性和可靠性。研究成果可供刚性挡土墙土压力计算参考     

中主应力对击实黄土强度和变形特性的影响

为研究中主应力对击实黄土强度和变形特性的影响,利用空心圆柱扭剪仪对击实黄土进行主应力轴方向为0°的定向剪切试验,重点探讨中主应力系数b对剪切过程中击实黄土强度和变形的影响。试验结果表明,在不同中主应力系数下试样的广义剪应力-应变曲线发展模式基本相同,其曲线差异不显著,剪切后期试样表现出显著的延性特性。中主应力对击实黄土的强度影响较大,b=0.25时归一化强度最大,而b=0.5时最小。当b从0到0.25时强度增加;当b=0.25时强度达到峰值,随着b的继续增加,强度迅速减小;当b=0.5时强度达到最小值,随着b的进一步增加,强度先增大后减小。随着中主应力系数b的增加,击实黄土的有效内摩擦角呈现增大的趋势,强度参数在b=0时最小,b=0.75时最大,b=1(三轴拉伸)高于b=0(三轴压缩)。     

波浪荷载作用下海底隧道-孔隙海床的动力分析

孔隙海床在波浪荷载作用下其有效应力减小、孔隙水压力增加,这将影响孔隙海床中隧道的稳定性,因此,研究在波浪荷载作用下孔隙海床与隧道的动力响应具有重要的工程意义。本文基于Biot的动力固结理论和弹性动力学理论建立波浪荷载作用下孔隙海床与海底隧道的动力分析模型,并同时考虑海底隧道与海床之间的接触效应、边界效应等对海底隧道内力的影响。最后通过变换海床的变形模量、渗透系数和海底隧道的半径、埋深等,观察其对海床土孔隙水压力和海底隧道内力的影响,为海底隧道的设计提供依据。     

基于夜光遥感的南疆三地州农民收入年际变化特征

利用1992-2013年的DMSP/OLS灯光数据和农民人均纯收入数据,对南疆三地州的基础地貌特征,以及19个重点贫困县市的农民收入与灯光强度的关系进行分析,以期从时间和空间的角度探讨农民收入的变化。结果表明：南疆三地州的地势由南向北逐渐降低,绿洲主要分布于中海拔地段,包含中海拔风积地貌、中海拔梁峁、中海拔山地、中海拔平原、中海拔台地,总面积分别为10.34×10⁴、0.222×10⁴、0.318×10⁴、11.004×10⁴、0.227×10⁴km²;与各县农民收入存在最大相关性的民族主要为汉族和维吾尔族,最大相关系数分别为0.971和0.942;灯光强度可以在长时段的条件下反映出南疆三地州重点贫困县市农民收入的变化情况,但是较短时限的变化与灯光强度的关系较为复杂,必须结合更多的因素参考,收入变化相对灯光强度变化的比率最大的县（市）为塔什库尔干县（R=86841）,最小为叶城县（R=1069.86）;灯光强度的分布极为稀疏,以疏附县、疏勒县为中心的总体扩张方向为东北,以叶城县为中心的总体扩张方向为北,以和田县为中心的总体扩张方向为西南和北。应用灯光数据寻找沙漠腹地的绿洲或人迹意义重大。     

陕西旬阳县210国道6号边坡变形特征初步研究

通过现场工程地质勘探、室内物理力学实验并利用FLAC2D数值分析软件对陕西旬阳县某堆积层边坡进行变形特征的实例分析,考查了坡体岩土体的粘聚力、内摩擦角数值与坡脚开挖深度的变化后,得出浅层岩土体较深层岩土体的滑动趋势与滑动位移均较大,并且浅层岩土体滑移变形对深层岩土体具有牵引力作用。最后对该类型堆积层坡体滑动的防治措施提出了一些看法。     

Regional Variation in Mobility Levels and Timing in the United States

The age patterns of U.S. internal migration, while examined extensively at the national level, have not been fully explored at the regional scale. This study examines, using 1985 - 1990 census data, the state-level variations in two aspects of lifecycle mobility: the mobility level, or the average number of moves made over the lifecycle, and the mobility timing, or the age at which half the lifetime moves are completed. It further delineates typologies of states based upon their age structure of mobility. The study found that regional patterns in the mobility level showed some evidence of the Snowbelt-Sunbelt patterns that characterized economic restructuring in the 1980s. Geographic patterns of mobility timing were less clear; however states in the West and the South showed somewhat more young distributions than the other regions. Further, there was a statistically significant relationship between mobility levels and timing: states with higher mobility levels also exhibited older mobility profiles, as a consequence of disproportionately high elderly mobility rates. The study highlights the regional differences in mobility behavior, and the interplay between the “how much” and the “when” of mobility.     

Macrodynamics of α2 dynamos

Abstract

Two distributions of the α-effect in a sphere are considered. The inviscid limit is approached both by direct numerical solution and by solution of a simpler nonlinear eigenvalue problem deriving from asymptotic boundary layer analysis for the case of stress-free boundaries. The inviscid limit in both cases is dominated by the need to satisfy the Taylor constraint which states that the integral of the Lorentz force over cylindrical (geostrophic) contours in a homogeneous fluid must tend to zero. For a small supercritical range in α, this condition can only be met by magnetic fields which vanish as the viscosity goes to zero. In this range, the agreement of the two approaches is excellent. In a portion of this range, the method of finite amplitude perturbation expansion is useful, and serves as a guide for understanding the numerical results. For larger α, evidence from the nonlinear eigenvalue problem suggests both that the Taylor state exists, and that the transition from small to large amplitude can require a finite amplitude (oscillatory) instability in accord with the findings of Soward and Jones (1983). However, solutions of the full equations have not been found which are independent of viscosity at larger values of α.