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991.
为了科学设计黄渤海海洋气象边界层观测站网并研究观测网布局对数值天气预报模式的影响,本文采用模式误差、海洋气象要素特征区域资料统计分析和观测系统模拟试验(OSSE)方法,根据边界层雾、层云降水、小风与中等风速天气条件设计布局方案,并分析站点观测要素对数值预报模式的要素预报的影响。模拟试验数据使用了每6 h NCEP再分析资料FNL(NCEP Final Operational Global Analysis data)、NCEP每天平均的高分辨率海温资料RTG_SST(Real-Time Global Sea Surface Temperature)和石油平台、浮标站等每小时实况观测资料,评估了黄渤海海洋气象站网布局各个方案的优缺点。评估结果表明,湿度和风的要素预报受实况风向风速条件影响,偏东和偏北风个例湿度要素预报较好。然而,在偏南中等风速个例中,风场预报要素更接近实况。温度场的分析综合结果显示,在海气相互作用影响较大的天气过程中,特征区域布站能明显提高温度要素的预报准确率。最后,综合分析多项模拟试验的结果,给出了改进数值预报准确率的海洋布站建议。 相似文献
992.
对三峡库区归州老滑坡在库水位从175m下降到145m过程的滑坡稳定性进行研究,通过黄金分割方法优化计算时步,利用MIDAS/GTS有限元软件分析了库水位下降时岸坡内孔隙水压力的变化及由此引起的岸坡稳定性变化,确定了库水位下降量与库岸斜坡稳定安全系数的关系,结果表明:将优化方法用到库岸斜坡稳定性分析中,可提高计算效率;在库水位下降过程中,斜坡的稳定安全系数不是单调降低,而存在一个极小值;三峡库区归州老滑坡基本稳定。 相似文献
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Numerical identification of diffusion parameters in a nonlinear convection–diffusion equation is studied. This partial differential
equation arises as the saturation equation in the fractional flow formulation of the two-phase porous media flow equations.
The forward problem is discretized with the finite difference method, and the identification problem is formulated as a constrained
minimization problem. We utilize the augmented Lagrangian method and transform the minimization problem into a coupled system
of nonlinear algebraic equations, which is solved efficiently with the nonlinear conjugate gradient method. Numerical experiments
are presented and discussed.
This work was partially supported by the Research Council of Norway (NFR), under grant 128224/431. 相似文献
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998.
C. J. Walcek H. R. Pruppacher J. H. Topalian S. K. Mitra 《Journal of Atmospheric Chemistry》1983,1(3):291-306
For the purpose of testing our previously described theory of SO2 scavenging a laboratory investigation was carried out in the UCLA 33 m long rainshaft. Drops with radii between 250 and 2500 m were allowed to come to terminal velocity, after which they passed through a chamber of variable length filled with various SO2 concentrations in air. After falling through a gas separating chamber consisting of a fluorocarbon gas the drops were collected and analyzed for their total S content in order to determine the rate of SO
2
absorption.The SO2 concentration in air studied ranged between 1 and 60% (v). Such relatively large concentrations were necessary due to the short times the drops were exposed to SO2 in the present setup. The present experimental results were therefore not used to simulate atmospheric conditions but rather to test our previously derived theory which is applicable to any laboratory or atmospheric condition. Comparison of our studies with the results from our theory applied to our laboratory conditions led to predicted values for the S concentration in the drops which agreed well with those observed if the drops had radii smaller than 500 m. In order to obtain agreement between predicted and observed S concentrations in larger drops, an empirically derived eddy diffusivity for SO2 in water had to be included in the theory to take into account the effect of turbulent mixing inside such large drops.In a subsequent set of experiments, drops initially saturated with S (IV) were allowed to fall through S-free air to determine the rate of SO
2
desorption. The results of these studies also agreed well with the results of our theoretical model, thus justifying the reversibility assumption made in our theoretical models.In a final set of experiments, the effects of oxidation on SO2 absorption was studied by means of drops containing various amounts of H2O2. For comparable exposure times to SO2, the S concentration in drops with H2O2 was found to be up to 10 times higher than the concentration in drops in which no oxidation occurred. 相似文献
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Perfectly matched layer-absorbing boundary condition for finite-element time-domain modeling of elastic wave equations 总被引:2,自引:0,他引:2
The perfectly matched layer (PML) is a highly efficient absorbing boundary condition used for the numerical modeling of seismic wave equation. The article focuses on the application of this technique to finite-element time-domain numerical modeling of elastic wave equation. However, the finite-element time-domain scheme is based on the second-order wave equation in displacement formulation. Thus, the first-order PML in velocity-stress formulation cannot be directly applied to this scheme. In this article, we derive the finite-element matrix equations of second-order PML in displacement formulation, and accomplish the implementation of PML in finite-element time-domain modeling of elastic wave equation. The PML has an approximate zero reflection coefficients for bulk and surface waves in the finite-element modeling of P-SV and SH wave propagation in the 2D homogeneous elastic media. The numerical experiments using a two-layer model with irregular topography validate the efficiency of PML in the modeling of seismic wave propagation in geological models with complex structures and heterogeneous media. 相似文献