THE FUTURE OF DISTRIBUTED MODELS - MODEL CALIBRATION AND UNCERTAINTY PREDICTION

被引:3162
作者
BEVEN, K
BINLEY, A
机构
[1] Centre for Research on Environmental Systems, Lancaster University, Lancaster
关键词
DISTRIBUTED MODELS; CALIBRATION UNCERTAINTY; LIKELIHOOD;
D O I
10.1002/hyp.3360060305
中图分类号
TV21 [水资源调查与水利规划];
学科分类号
081501 ;
摘要
This paper describes a methodology for calibration and uncertainty estimation of distributed models based on generalized likelihood measures. The GLUE procedure works with multiple sets of parameter values and allows that, within the limitations of a given model structure and errors in boundary conditions and field observations, different sets of values may be equally likely as simulators of a catchment. Procedures for incorporating different types of observations into the calibration; Bayesian updating of likelihood values and evaluating the value of additional observations to the calibration process are described. The procedure is computationally intensive but has been implemented on a local parallel processing computer. The methodology is illustrated by an application of the Institute of Hydrology Distributed Model to data from the Gwy experimental catchment at Plynlimon, mid-Wales.
引用
收藏
页码:279 / 298
页数:20
相关论文
共 34 条
  • [1] Beven K.J., Changing ideas in hydrology. The case of physically based models, J. Hydrology, 105, pp. 157-172, (1989)
  • [2] Beven K.J., Interflow, Unsaturated Flow in Hydrological Modelling, (1989)
  • [3] Beven K.J., Calver A., Morris E.M., The Institute of Hydrology Distributed Model, (1987)
  • [4] Binley A.M., Beven K.J., Physically‐based modelling of catchment hydrology: a likelihood approach to reducing predictive uncertainty, Computer Modelling in the Environmental Sciences, pp. 75-88, (1991)
  • [5] Binley A.M., Beven K.J., Calver A., Watts L.G., Changing responses in hydrology: assessing the uncertainty in physically based model predictions, Water Resources Research, 27, pp. 1253-1261, (1991)
  • [6] Box G.E.P., Tiao G.C., Bayesian Inference in Statistical Analysis, (1973)
  • [7] Calver A., Calibration, sensitivity and validation of a physically‐based rainfall‐runoff model, J. Hydrology, 103, pp. 103-115, (1988)
  • [8] Clapp R.B., Hornberger G.M., Empirical equations for some soil hydraulic properties, Water Resources Research, 14, pp. 601-604, (1978)
  • [9] Delhomme J.P., Spatial variability and uncertainty in groundwater flow parameters: a geostatistical approach, Water Resources Research, 15, 2, pp. 269-280, (1979)
  • [10] Goren D.G., Burges S.J., Approximate error bounds for simulated hydrographs, J. Hydraul. Div., ASCE, 107, pp. 1519-1534, (1981)