GRACE gravity field modeling with an investigation on correlation between nuisance parameters and gravity field coefficients

The GRACE (Gravity Recovery And Climate Experiment) monthly gravity models have been independently produced and published by several research institutions, such as Center for Space Research (CSR), GeoForschungsZentrum (GFZ), Jet Propulsion Laboratory (JPL), Centre National d’Etudes Spatiales (CNES) and Delft Institute of Earth Observation and Space Systems (DEOS). According to their processing standards, above institutions use the traditional variational approach except that the DEOS exploits the acceleration approach. The background force models employed are rather similar. The produced gravity field models generally agree with one another in the spatial pattern. However, there are some discrepancies in the gravity signal amplitude between solutions produced by different institutions. In particular, 10%–30% signal amplitude differences in some river basins can be observed. In this paper, we implemented a variant of the traditional variational approach and computed two sets of monthly gravity field solutions using the data from January 2005 to December 2006. The input data are K-band range-rates (KBRR) and kinematic orbits of GRACE satellites. The main difference in the production of our two types of models is how to deal with nuisance parameters. This type of parameters is necessary to absorb low-frequency errors in the data, which are mainly the aliasing and instrument errors. One way is to remove the nuisance parameters before estimating the geopotential coefficients, called NPARB approach in the paper. The other way is to estimate the nuisance parameters and geopotential coefficients simultaneously, called NPESS approach. These two types of solutions mainly differ in geopotential coefficients from degree 2 to 5. This can be explained by the fact that the nuisance parameters and the gravity field coefficients are highly correlated, particularly at low degrees. We compare these solutions with the official and published ones by means of spectral analysis. It is found that our solutions are, in general, consistent with others in the spatial pattern. The water storage variations of the Amazon, Chari and Ganges river basins have also been computed. The variations computed with the NPARB approach are closer to those produced by JPL and DEOS solutions, while the variations produced with the NPESS approach are in good agreement with those produced by the CSR and GFZ solutions. A simulation study is implemented with considering realistic noise and low-frequency error. The two approaches are used to recover the true model. The NPESS solution appears closer to the true one. Therefore we are inclined to estimate the nuisance parameters simultaneously with the geopential coefficients.     

垂准仪校准的一个新方法

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复杂薄壁、薄板类零件高速加工技术初探

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可用于短舱结构的机织复合材料几何参数对力学性能的影响分析

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用户星对中继卫星的跟踪规律研究

根据中继卫星系统中用户星跟踪中继卫星的要求，定义了用户星天线坐标系，推导出了用户星天线对中继卫星的跟踪规律。通过该跟踪规律可以推出用户星天线跟踪中继卫星的跟踪角度、角速度和角加速度。同时，在给定系统一定初始条件的情况下，利用该跟踪规律分别推出了用户星最大跟踪角度和角速度与用户星轨道高度和用户星轨道倾角之间的关系。最后利用STK(Satellite Tool Kit)对该跟踪规律进行了间接验证。     

实验室条件下IRMSS遥感器MTF与遥感图像参数的相关分析设计与性能评估

调制传递函数MTF(ModuleTransferFunction)在物理光学理论中 ,是光学系统成像性能的综合评价指标。遥感器MTF的性能变化会导致遥感图像的质量变化 ,遥感图像质量的变化则导致描述遥感图像的参数的变化。文章以CBERS - 1的 0 2星IRMSS遥感器为例 ,在实验室条件下模拟遥感器在轨运行的成像过程并获得图像数据 ,MTF可通过专业仪器直接测量 ,然后再进行MTF与遥感图像参数的相关分析 ,从而确定出与MTF相关性最强的图像参数。文章的相关分析采用SPSS统计分析软件完成     

冲压发动机风洞引射器引射性能模拟

蒸汽引射器是冲压发动机试验台用来实现高真空度的重要设备,其工作环境复杂,性能优化较为困难。简化并建立蒸汽引射器的模型,通过Fluent软件对其工作情况进行数值模拟,分析工作状态下引射器内流场变化情况,并利用控制变量法分析引射器中水蒸气含量、工作流体压力、引射流体压力等工况参数对引射器工作能力的影响。通过与试验数据的对比,验证模拟结果的可信度。结果表明:引射流体流量增大时,引射器效率升高;引射流体中水蒸气从0变化到50%时,引射系数由0.45降至0.36。而当工作流体入口压力由1.07 MPa升至1.42 MPa时,引射系数由0.41降低至0.33;引射流体入口压力由12 kPa升至54 kPa时,引射系数由0.12升高至0.43,故在优化设计时应综合2个入口压力的影响。     

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针对模拟月壤复杂的外形特征以及多相非均质的微观结构,提出了一种计算模拟月壤颗粒吸收及散射特性的球叠加模型。根据模拟月壤颗粒的形状指数和分形特征识别结果,归纳了4种主要的模拟月壤颗粒类型,并采用蒙特卡罗光线跟踪法研究了这4种颗粒在单色平行光照射下的吸收及散射特性。与已有的非球形颗粒辐射特性的算法比较显示,该模型具有良好的计算准确性。在数值计算的基础上,分析了颗粒尺度参数及光学常数对其自身辐射特性的影响,并通过改变平行光照下的光线入射角度,分析了非球形颗粒的朝向对其自身辐射特性的影响。由计算结果推断,该模型不仅可以应用于计算模拟月壤颗粒的辐射特性,还可以满足其他适用于几何光学近似的非球形粒子。     

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