2Keith J Beven. Distributed Hydrological Modelling: Applications of the TOPMODEL Concept [ J]. Advance in Hydrological Processes. 1997, 11: 1069- 1055.
3M. J. Kirkby. TOPMODEL: A personal View[J]. Advance in Hydrological Processes. 1997,11 : 1056 - 1096.
4Marco Franchini ,J acques Wending ,Charles Obled , et al. Physi2 cal interpretation and sensitivity analysis of t he TOPMODEL[ J ]. Journal of Hydrology , 1996 , 175:293 - 338.
5Brasington J , Richards K. Interactions between model predictions, parameters and DTM scales for TOPMODEL [ J] . purer and Geosciences , 1998 ,24 (4) :299 - 314.
9Wolock D M and Mccabe G J. Comparison of single and multiple flow direction algorithms for computing topographic parameters in TOPMODEL [ J]. Water Resource Research, 1995, 31 : 1315 - 1324.
10Marts W and Garbrecht J. Numerical definition of drainage network and subcatchment areas from digital elevation models [ J]. Comput ers and Geosciences, 1992, 18(6):747- 761.
7Beven K J, Kirkby M J. A physically based variable contributing area model of basin hydrology [J]. Hydrol. Sci. Bull., 1979, 24(1):43-69.
8Duan J, Miller N L.A generalised power function for the subsurface transmissivity profile in TOPMODEL [J]. Water Resour. Res., 1997,33(11): 2559-2562.
9Franchini M, Wendling J, Obled C, Todini E. Physical interpretation and sensitivity analysis of the TOPMODEL [J]. Journal of Hydrology,1996, 175: 293-338.
10Beven K J, Fisher J I. Remote sensing and scaling in hydrology [A]. In: J B Stewart, et al (Eds). Scaling Issues in Hydrology[M].Wiley, Chichester, 1996.
