期刊文献+

一种通过地形指数计算流域蓄水容量的方法 被引量:17

Calculating storage capacity with topographic index
下载PDF
导出
摘要 在概念性分布式水文模型中,单元格蓄水容量的确定成为一个难题。考虑到单元格蓄水容量同地形指数之间的相似性,发现地形指数同蓄水容量间满足位移量为零的对数维布尔分布函数,建立了地形指数同单元格蓄水容量之间的函数关系,从而可通过单元格地形指数求取单元格的蓄水容量,在一定程度上解决了分布式水文模型中产流参数的离散化问题。 The study of the distributed hydrological model is a hotspot in recent years. Because some problems in the fully distributed hydrological model cannot be settled now, an alternative conceptual distributed hydrological model is put forward. An important problem in the conceptual distributed hydrological model is how to determine the storage capacity on every grid. Considering the similarity between the maximum of grid soil moisture deficiency and the grid topographic index, a logarithmic Weibull function relation existing between them is discovered. And then a method for calculating the grid storage capacity with the grid topographic index is put forward. The method is applied to the grid distributed hydrological model with incompaet structure. The results shown that, in the ungauged basin, we can get some hydrologic parameters from geographic parameters and find a new approach.
出处 《水科学进展》 EI CAS CSCD 北大核心 2008年第2期264-267,共4页 Advances in Water Science
基金 国家自然科学基金资助项目(50309002)~~
关键词 分布式水文模型 地形指数 单元格蓄水容量 对数维布尔分布函数 distributed hydrological model topographic index grid storage capacity logarithmic WeibuU function
  • 相关文献

参考文献7

  • 1Beven K J. How far can we go in distributed hydrological modeling? [J] .Hydrology and Earth System Sciences, 2001, 5 (1) : 1 - 12.
  • 2Bloschl G. Scaling in Hydrology[J]. Hydrol Process(HPToday), 2001, 15 : 709-711.
  • 3Beven K J. Changing ideas in hydrology: the case of physically based models[J] .J Hydrol, 1989, 105:157 - 172.
  • 4Beven K J. A discussion of distributed modeling[ A]. Abbott M B, Refsgaard J-C. (Eds). Distributed Hydrological Modelling[ C]. Kluwer, Acadamic Dublishers, Devon TQ9 5XN, UK, 1996.
  • 5Beven K J. Uniqueness of place and the representation of hydrological processes[J]. Hydrol Earth System Sci, 2000, 4:203- 213.
  • 6Beven K J, Kirkby M J. A physieally based variable contributing area model of basin hydrology[J]. Hydrological Science Bulletin, 1979, 24 (1): 43-69.
  • 7任立良,刘新仁.基于DEM的水文物理过程模拟[J].地理研究,2000,19(4):369-376. 被引量:57

二级参考文献8

  • 1彭顺风 赵柏林.史灌河流域土壤含水量分析.淮河流域能量与水分循环研究[M].北京:气象出版社,1999.182-186.
  • 2任立良.流域水文物理过程的数字模型研究[M].南京:河海大学,1999.58-62.
  • 3郭芳.TOPMODEL在淮河流域的移植应用及其与新安江模型比较研究[M].南京:河海大学硕士学位论文,1996..
  • 4彭顺风,淮河流域能量与水分循环研究,1999年,182页
  • 5任立良,博士学位论文,1999年
  • 6郭芳,硕士学位论文,1996年
  • 7赵人俊,流域水文模拟——新安江模型与陕北模型,1984年
  • 8任立良,刘新仁.数字高程模型在流域水系拓扑结构计算中的应用[J].水科学进展,1999,10(2):129-134. 被引量:68

共引文献56

同被引文献173

引证文献17

二级引证文献127

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部