北斗GEO卫星载波相位单差观测值的周期性分析

高精度的卫星定位测量中,由于卫星在测站上空的重复周期性运动,周期性误差是影响测量精度的重要误差源。恒星日滤波利用周期性误差的特点,提取前一天的周期性误差来改正后一天的定位结果,可滤波处理诸如多路径误差。本文从北斗GEO卫星载波相位观测值站间单差的角度来探讨其周期性特点,通过前后两天站间相位单差观测值进行对比,采用相关性分析方法,验证北斗GEO卫星载波相位单差观测值的周期性特征。     

Uncertainty in marine weather routing

Weather routing methods are essential for planning routes for commercial shipping and recreational craft. This paper provides a methodology for quantifying the significance of numerical error and performance model uncertainty on the predictions returned from a weather routing algorithm. The numerical error of the routing algorithm is estimated by solving the optimum path over different discretizations of the environment. The uncertainty associated with the performance model is linearly varied in order to quantify its significance. The methodology is applied to a sailing craft routing problem: the prediction of the voyaging time for an ethnographic voyaging canoe across long distance voyages in Polynesia. We find that the average numerical error is an order of magnitude smaller than the performance model uncertainty. These results illustrate the significance of considering the influence of numerical error and performance uncertainty when performing a weather routing study.     

一种基于M估计的Robust-ELM滑坡位移预测方法

采用传统ELM算法进行滑坡位移预测时,其网络输出权值由最小二乘估计得出,导致ELM抗差能力较差,从而造成网络训练参数不准确。为此,将M估计与ELM相结合,提出一种基于M估计的RobustELM滑坡变形预测方法。该方法利用加权最小二乘方法来取代最小二乘法计算ELM输出权值,以减少滑坡监测数据中粗差对ELM预测的干扰。分别以链子崖、古树屋滑坡体为例,将Robust-ELM进行了单维、多维粗差的抵御性验证。结果表明,该方法能够有效降低粗差对预测的影响,具有良好的抗差能力。     

海底爆破振动强度衰减规律及中华白海豚保护措施研究

为确保海底爆破施工所诱发的振动不对中华白海豚造成危害,基于量纲分析法对萨道夫斯基经验公式进行修正,建立适用于预测海底爆破质点峰值振动速度的相似准数方程。在此基础上根据现场试验数据进行非线性回归运算,得到相关参数并分析了海底爆破振动强度衰减规律。分析表明:海底爆破质点峰值振速主要由单段装药量、监测点距爆心水平距离、覆盖层厚度及海水深度等因素决定。将参数值分别代入萨氏公式及新建公式计算预测值并进行误差估计,其平均误差分别为20.3%和10.0%,新建公式提高了对质点振速预测的准确性。利用新建公式及超压内安全振速估算保护中华白海豚的安全距离并提出相应的保护措施,为同类工程施工提供理论参考依据。     

陀螺全站仪在隧道测量中的应用研究

随着我国经济和科技的蓬勃发展,隧道工程建设也呈现出规模化和多元化的趋势。本文首先总结了我国公路隧道、铁路隧道和水下隧道的增长状况;然后归纳了隧道测量中平面控制网的布设方法;最后通过分析发现:通过陀螺全站仪加测陀螺边来传递方位基准,可有效提高隧道贯通精度。     

RTK无验潮水深测量误差分析及控制方法

实时动态(real time kinematic,RTK)无验潮水深测量技术已成为海洋测绘发展的方向。从RTK无验潮水深测量原理和误差来源入手,定性与定量分析了高程拟合误差、波浪引起的误差、仪器测量误差、定位时延以及仪器安装等误差对成果精度的影响,指出选择恰当的拟合模型是控制高程拟合误差的关键,安装姿态传感器可以削弱波浪引起的误差,提出测量前对换能器连接杆进行垂直度测量、采用双频接收机和PPS等控制方法可以有效减小测量误差。结合实践提出减小RTK无验潮水深测量精度四点建议,为RTK无验潮水深测量技术的推广应用提供参考。     

动态水平-海面辐照度测量的新理念

目前海面辐照度的测量,在消除天空光影响的同时,却引入了仪器接收面倾斜的误差。作者经过多年的实践,提出动态水平的理念和一整套技术方法,解决了这一问题。动态水平技术的应用,需应用最新技术的发展,而且必然引起海洋光学测量仪器、特别是海洋光学浮标的一系列变革,对海洋水色遥感具有重要的意义和影响。     

A time-dependent numerical model of the mild-slope equation

On the basis of the previous studies, the simplest hyperbolic mild-slope equation has been gained and the linear time-dependent numerical model for the water wave propagation has been established combined with different boundary conditions. Through computing the effective surface displacement and transforming into the real transient wave motion, related wave factors will be calculated. Compared with Lin’s model, analysis shows that calculation stability of the present model is enhanced efficiently, because the truncation errors of this model are only contributed by the dissipation terms, but those of Lin’s model are induced by the convection terms, dissipation terms and source terms. The tests show that the present model succeeds the merit in Lin’s model and the computational program is simpler, the computational time is shorter, and the computational stability is enhanced efficiently. The present model has the capability of simulating transient wave motion by correctly predicting at the speed of wave propagation, which is important for the real-time forecast of the arrival time of surface waves generated in the deep sea. The model is validated against analytical solution for wave diffraction and experimental data for combined wave refraction and diffraction over a submerged elliptic shoal on a slope. Good agreements are obtained. The model can be applied to the theory research an d engineering applications about the wave propagation in a biggish area.     

误差椭圆在精密工程测量中的应用研究

进行精密工程测量时,要根据工程的要求和现场的具体条件,通过精度分析拟定切实可行的观测方案,采用合适的测量方法来获得最可靠的成果。据此探讨了误差椭圆在精密工程测量中的应用。     

关于最小二乘问题近似解误差估计的进一步分析

Brezinski等人给出了最小二乘问题近似解的一族误差估计。该误差估计含有1个实参数。本文的贡献有3个方面:其一是给出了1种参数选择策略;其二是对该族误差估计的性质做出进一步分析;其三是分析了应用于Tikhonov正则化时应注意的一些问题。