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基于约束非线性最小化法的时段单位线优化估计 被引量:1

Optimal Estimation of T-hour Unit Hydrograph Based on Constraint Nonlinear Minimization Method
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摘要 时段单位线被广泛应用于模拟流域中的地面径流过程。用传统方法(如最小二乘法)推求时段单位线,容易产生锯齿状振荡,并且所得单位线径流深不等于10 mm。为克服此现象,应用数学规划中的约束非线性最小化法来优化单位线的推求过程。为比较该方法的应用效果,最小二乘法也被应用于本研究中。采用两个案例进行分析,结果显示采用约束非线性最小化法能够有效抑制时段单位线锯齿状现象的产生,单位线总量亦等于单位净雨量10 mm,用两种方法得到的地面径流计算值与观测值之间的吻合度是近似的。 The T-hour Unit Hydrograph is widely used in simulating the surface runoff processes. Traditional methods of deducing the T-hour unit hydrograph, such as the least-square method, are prone to create zigzagged oscillations of the resulting hydrographs, and the surface runoff depth is hardly equal to the net rainfall. To tackle this problem, the nonlinear constraint minimization method is used here to optimize the T-hour unit hydrographs. To compare the effectiveness of this method, the least-square method is also used in this study. The hydrological data used are from two research areas. Results show that the nonlinear constraint minimization method can effectively restrain the occurrence of zigzagged oscillation in the resulting T-hour unit hydrographs. The runoff depth is precisely equal to the net rainfall and the observed and calculated surface runoffs deduced from the two hydrographs are similar.
出处 《中国农村水利水电》 北大核心 2009年第4期7-9,14,共4页 China Rural Water and Hydropower
基金 国家自然科学基金资助项目(40701024)
关键词 时段单位线 最小二乘法 约束非线性最小化 MATLAB T-hour unit hydrograph least-squared method constraint nonlinear minimization MATLAB
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  • 1孙璐,邓学钧,张纪龙.互通式立交优化设计新方法[J].华东公路,1996(3):27-31. 被引量:4
  • 2王伯惠.道路立交工程[M].北京:人民交通出版社,1999..
  • 3庄一鸽 林三益.水文预报[M].北京:水利电力出版社,1986..
  • 4W.T. Collins. Runoff distribution graphs from precipitation occurring in more than one time unit. Civ. Eng. (N. Y.), 1939, 9(9) :559-561.
  • 5F.F. Snyder. Hydrograph analysis by the method of least squares. Proc. ASCE, 1955, 81, separate 793.
  • 6T. D. Prasad, R. Gupta and S. Prakash. Determination of Optimal Loss Rate Parameters and Unit Hydrograph. Journal of Hydrologic Engineering, 1999, 4(1) :83-87.
  • 7D.R. Maidment. Handbook of Hydrology. McGraw- Hill, Inc., New York, NY10020, the USA, 1992.
  • 8K. Schittowski. NLQPL: A FORTRAN - subroutine solving constrained nonlinear programming problems. Annals of Operations Research, 1985, 5:485 - 500.
  • 9P. Venkataraman. Applied optimization with Matlab pmgramming. John Wiley & Sons, New York, 2001.
  • 10王福建,曾学贵,邓学钧,李方.立交匝道平面线形设计的一种优化方法[J].中国公路学报,1997,10(3):45-52. 被引量:5

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