The Fourier Integral Method: An efficient spectral method for simulation of random fields

The Fourier Integral Method (FIM) of spectral simulation, adapted to generate realizations of a random function in one, two, or three dimensions, is shown to be an efficient technique of non-conditional geostatistical simulation. The main contribution is the use of the fast Fourier transform for both numerical calculus of the density spectral function and as generator of random finite multidimensional sequences with imposed covariance. Results obtained with the FIM are compared with those obtained by other classic methods: Shinozuka and Jan Method in 1D and Turning Bands Method in 2D and 3D, the points for and against different methodologies are discussed. Moreover, with the FIM the simulation of nested structures, one of which can be a nugget effect and the simulation of both zonal and geometric anisotropy is straightforward. All steps taken to implement the FIM methodology are discussed.     

气候模拟研究进展

根据地回顾了大约４０年来气候模拟研究的发展过程，指出根据研究的目标可以分为三个阶段；模拟大气平均状况、敏感性实验及气候变率的模拟，着重总结了近年来气候变率模拟的最新成果，包括对印度夏季风降水，萨赫勒干旱、气候变率、世界三大涛动、ＥＮＳＯ循环及中国旱涝型的模拟研究。     

耦合海气动力学短期变率的数值研究

为了探索全球性气候变化的年际变率，研制了一个复盖热带太平洋区域的耦合海气模式，并用来模拟ＥＮＳＯ变率的主要特征。数值试验结果与实况比较表明，对１９８２／１９８３年厄尔尼诺事件的主要特征模拟良好。基本结论是要考虑好关键要素和关键过程，即：平均风场和平均海温场；风和海温场的年循环；海洋表面层；三维海温平流；大气（水平方向）水汽辐合效应。     

随机误差传递与合成的蒙特卡罗模拟

对分析测试过程中随机误差的传递与合成进行了蒙卡罗模拟，并偏制了ＢＡＳＩＣ程序。该方法解决了当被合成误差不相互独立时泰勒级数公式所遇到的困难，当被合成误差相互独立时，与泰勒公式计算结果一致。     

开敞水域中航槽流场的数值模拟

建立了一个模拟开敞水域中航槽流场的平面二维数学模型.利用该模型计算得到的流速分布与袁美琦、李安中等人试验值相吻合,并计算了相当于天然情况下(各种水深、挖深比及航槽与水流的不同交角)的流场,得到了各种航槽与水流交角、不同挖深比的航槽流速折减系数变化规律图,及各种航槽与水流交角、不同挖深比的航槽中流向与航槽轴线交角的变化规律图,为开敞水域中航槽选线设计提供了依据.