In this paper,a preliminary study is given on the drag (i.e.bulk transfer for momentum) coefficient,on the basis of data from four sets of AWS in Tibet during the first observational year from July 1993 to July 1994 a...In this paper,a preliminary study is given on the drag (i.e.bulk transfer for momentum) coefficient,on the basis of data from four sets of AWS in Tibet during the first observational year from July 1993 to July 1994 according to China Japan Asian Monsoon Cooperative Research Program.The results show that the drag coefficient over the Tibetan Plateau is 3.3 to 4.4×103.In addition,monthly and diurnal variations of drag coefficient and the relationship among the drag coefficients and the bulk Richardson number,surface roughness length and wind speed at 10 m height are discussed in detail.展开更多
We have known that the following property is true. In similar figures,ration of corresponding lengths are equal. If you know which sides of similar figures correspond,you can find unknown lengths.You can find lengths ...We have known that the following property is true. In similar figures,ration of corresponding lengths are equal. If you know which sides of similar figures correspond,you can find unknown lengths.You can find lengths of sides in similar figures by solving proportions. Example The figures below are similar with corresponding sides parallel.Find EF.展开更多
文摘In this paper,a preliminary study is given on the drag (i.e.bulk transfer for momentum) coefficient,on the basis of data from four sets of AWS in Tibet during the first observational year from July 1993 to July 1994 according to China Japan Asian Monsoon Cooperative Research Program.The results show that the drag coefficient over the Tibetan Plateau is 3.3 to 4.4×103.In addition,monthly and diurnal variations of drag coefficient and the relationship among the drag coefficients and the bulk Richardson number,surface roughness length and wind speed at 10 m height are discussed in detail.
文摘We have known that the following property is true. In similar figures,ration of corresponding lengths are equal. If you know which sides of similar figures correspond,you can find unknown lengths.You can find lengths of sides in similar figures by solving proportions. Example The figures below are similar with corresponding sides parallel.Find EF.