东亚多卫星集成降水业务系统

静止气象卫星与极轨气象卫星的集成应用,能够充分发挥静止气象卫星与极轨气象卫星的各自优势。东亚多卫星集成降水业务系统采用拉格朗日集成算法,利用静止气象卫星的红外观测信息计算的红外冷云移动矢量,为极轨气象卫星微波降水的发展提供约束条件,实现了静止气象卫星红外观测信息与极轨气象卫星微波降水的集成,综合了两类卫星观测的优势。同时业务系统的设计考虑了多数据分级管理、多业务单元的协同工作和插件式的系统整体框架,为业务系统合理、快速处理多种来源的红外观测数据、微波降水数据,以及未来的数据更迭和算法更新提供了必要保障。     

参数化的多次散射雷达方程和它的反演理论 Ⅱ:反演理论

本文根据参数化的多次散射雷达方程,分析了激光多次散射对激光回波信号和一次散射雷达方程反演结果的效应,提出了迭代前向积分法和迭代后向积分法以求解参数化的多次散射雷达方程,并根据多次散射信号对云和气溶胶的前向散射相函数的高度敏感性提出了一个从双接收视场的多次散射激光回波信号,同时确定云和气溶胶消光系数分布和前向散射相函数的方法.此外,本文还根据数值试验分析了这些反演方法在地基激光雷达和空间站激光雷达两种情形下的适用性.     

四川地区多模式2m温度预报性能分析及集成方法研究

本文通过分析2017年9~12月四川地区ECMWF(European Centre for Medium-Range Weather Forecasting)细网格模式、GRAPES_GFS(Global and Regional Assimilation and Prediction System)全球模式和西南区域模式(South West Center-WRF ADAS Real-time Modeling System, SWCWARMS)2m温度168h预报时效内的系统性偏差特征,采用滑动双权重平均法分别对三种模式温度预报产品进行偏差订正,并集成得到各时效2m温度的订正场,结果表明:(1)三种模式的预报存在明显的日变化,整体上EC模式的预报最优。(2)三种模式对于低温和高温的预报,在全省均大致呈现负的系统性误差,特别在高原及过渡区表现的尤为明显。(3)订正后三种模式的预报准确率显著提高,均方根误差减小1.4~2.5℃,大部分地区平均误差维持在±0.5℃之间,在系统性偏差较大的地区,订正效果更好。(4)两种集成方案预报结果接近,且均优于三种模式的订正预报。     

中国省际市场整合程度的空间特征及影响因素

基于径向基神经网络和相对价格法构建中国省际市场整合程度综合指标并分析其变动趋势,随后利用锡尔指数和Moran指数分析其空间特征,最后基于ECM-GMM面板计量模型分析其变动的显著性影响因素。研究发现:1992~2007年中国省际市场整合程度呈波动式平缓增长趋势,东部、中部和西部地区分别呈稳步提高、逐步降低、先提高后降低的趋势;全国和地区间省际市场整合程度的区域差异呈增长趋势,其空间相关性则由负空间相关演变为显著正空间相关,上海、江苏和浙江成为中国目前省际市场整合程度较高省份的显著集聚区;经济发展水平、国有经济比重、金融资本市场和国内市场规模是影响中国省际市场整合程度的显著性因素。     

三维地层信息系统在岩土工程中应用研究

根据岩土介质中复杂的地质现象及其地层的层状展铺特性,建立了三维地层模型。三维地层信息系统在岩土工程中的重要作用就是数据库管理功能、复杂的地质现象的可视化及分析功能。阐述了3DSIS的功能和应用,提出了3DSIS与数值分析方法、专家系统耦合集成的模型。     

边界效应的测定方法及其在长江三角洲的应用

采用Barro回归方程结合重力模型,构建了区域经济一体化进程中对行政区边界效应的度量方法,并以长江三角洲地区为例,对20世纪90年代江苏与浙江、上海与江苏、上海与浙江的边界效应进行了实证分析。通过邹检验发现,长江三角洲各城市间的经济水平存在结构性的差异,进一步的回归检验结果表明,长江三角洲各城市间存在一体化的趋势,但存在着边界效应;从变动态势上看,上海与江苏的边界效应越来越小,上海与浙江的边界效应存在增加的趋势,同时,江苏与浙江的边界在区域一体化的影响减少。最后,从自然条件、历史发展、行政区经济、发展模式和制度安排等方面分析了边界效应及演变的原因。     

快速城镇化背景下居住空间分异与失地农民社会融合的作用机制研究——以长三角地区为例

伴随着快速城镇化进程,中国城镇化已从速度型向质量型转变,这一转变的核心是实现人的城镇化,即农业转移人口的市民化。失地农民的居住形态由原来的宅基地建房为主转变成征地补偿房、租房和自购商品房等多种形式并存,即出现了居住空间分异现象。居住空间分异对失地农民的社会融合会产生重要影响,但其作用机制的有关研究尚少。论文基于长三角地区的调研数据,以“社会—空间”为主要视角,从住房类型(含区位)和住房人均面积2个维度衡量居住空间,通过建立回归模型,分析居住空间对城郊失地农民社会融合的影响。研究发现,其作用机制为：一是不同居住空间的城郊失地农民的社会融合程度有显著差别;二是住房类型对城郊失地农民的社会融合影响最大,住房面积则影响不大;三是性别、年龄、职业、收入、获得非农户口的时间等因素也与住房类型共同产生作用。为推动失地农民的社会融合、提升新型城镇化的质量,可采取的措施有推行混合居住模式、增强就业能力以及政府增加投入提升城郊失地农民社会保障水平等。     

Simulation of discrete cracks driven by nearly incompressible fluid via 2D combined finite-discrete element method

In this work, we propose a novel hydraulic solver in order to simulate key mechanisms that control fluid-driven cracks in the framework of the combined finite-discrete element method (FDEM). The main innovative aspect of the present work is the independence of the fluid's critical time step size with the fracture opening. This advantage is extremely important because it means that very fine meshes can be used around areas of interest, such as boreholes, without penalizing the computational cost as fractures propagate (ie, open) and the fluid flows through them. This is a great advantage over other recently introduced approaches that exhibit a dependency of the time step in the form of Δt_crit ∝ (l/a)² where l is the element size and a is the fracture aperture. This paper presents a series of benchmark cases for the proposed solver. The rationale adopted by the authors was to benchmark and validate the implementation of the hydraulic solver in an incremental fashion, starting from the simplest cases and building in complexity. The results shown in this work clearly demonstrate that the proposed approach is able to reproduce analytical results for fluid flow through a single crack. The results presented in this paper also demonstrate that the new approach is robust enough to deal with complex fracture patterns and complex geometries; the obtained fluid-driven fracture patterns in the vicinity of a borehole certainly stand to the scrutiny of human visual perception.     

Recent progress in the theory and application of symplectic integrators

In this paper various aspect of symplectic integrators are reviewed. Symplectic integrators are numerical integration methods for Hamiltonian systems which are designed to conserve the symplectic structure exactly as the original flow. There are explicit symplectic schemes for systems of the formH=T(p)+V(q), and implicit schemes for general Hamiltonian systems. As a general property, symplectic integrators conserve the energy quite well and therefore an artificial damping (excitation) caused by the accumulation of the local truncation error cannot occur. Symplectic integrators have been applied to the Kepler problem, the motion of minor bodies in the solar system and the long-term evolution of outer planets.     

Increased accuracy of computations in the main satellite problem through linearization methods

The set of canonical redundant variables previously introduced by the first author is derived from Cartesian coordinates in a simplified form which allows the reduction of the Kepler problem to four harmonic oscillators with unit frequency. The coordinates are defined to be the direction cosines of the position of the particle along with the inverse of its distance. True anomaly is the new independent variable. The behavior of this new transformation is studied when applied to the numerical integrations of the main problem in satellite theory. In particular, computation time and accuracy of orbits in the new variables are compared with those in K-S and Cartesian variables. It is noteworthy that for high eccentricities the new variables require the least computation time for comparable accuracy, regardless of the integration scheme.