Effects of Hydro-Climate Conditions on Calibrating Conceptual Hydrologic Partitioning Model |
Choi, Jeonghyeon
(Division of Earth Environmental System Science (Major of Environmental Engineering), Pukyong National University)
Seo, Jiyu (Division of Earth Environmental System Science (Major of Environmental Engineering), Pukyong National University) Won, Jeongeun (Division of Earth Environmental System Science (Major of Environmental Engineering), Pukyong National University) Lee, Okjeong (School of Integrated Science for Sustainable Earth & Environmental Disaster, Pukyong National University) Kim, Sangdan (Department of Environmental Engineering, Pukyong National University) |
1 | Motavita, D., Chow, R., Guthke, A., and Nowak, W. (2019). The comprehensive differential split-sample test: A stress-test for hydrological model robustness under climate variability, Journal of Hydrology, 573, 501-515. DOI |
2 | Nash, J. and Sutcliffe, J. (1970). River flow forecasting through conceptual models part I - A discussion of principles, Journal of Hydrology, 10, 282-290. DOI |
3 | Patil, S. and Stieglitz, M. (2015). Comparing spatial and temporal transferability of hydrological model parameters, Journal of Hydrology, 525, 409-417. DOI |
4 | Perrin, C., Oudin, L., Andreassian, V., Rojas-Serna, C., Michel, C., and Mathevet, T. (2007). Impact of limited streamflow data on the efficiency and the parameters of rainfall runoff models, Hydrological Sciences Journal, 52, 131-151. DOI |
5 | Refsgaard, J. and Knudsen, J. (1996). Operational validation and intercomparison of different types of hydrological models, Water Resources Research, 32, 2189-2202. DOI |
6 | Abebe, N., Ogden, F., and Pradhan, N. (2010). Sensitivity and uncertainty analysis of the conceptual HBV rainfall-runoff model: implications for parameter estimation, Journal of Hydrology, 389, 301-310. DOI |
7 | Anctil, F., Perrin, C., and Andreassian, V. (2004). Impact of the length of observed records on the performance of ANN and of conceptual parsimonious rainfall-runoff forecasting models, Environmental Modelling and Software, 19, 357-368. DOI |
8 | Allen, R., Pereira, L., Raes, D., and Smith, M. (1998). Crop evapotranspiration-Guidelines for computing crop water requirements. FAO Irrigation and drainage paper 56, Rome, Italy: Food and Agriculture Organization of the United Nations, ISBN 978-92-5-104219-9. |
9 | Bardossy, A. and Singh, S. (2008). Robust estimation of hydrological model parameters, Hydrology Earth System Sciences, 12, 1273-1283. DOI |
10 | Box, G. and Cox, D. (1964). An analysis of transformations, Journal of the Royal Statistical Society: Series B (Methodological), 26, 211-243. DOI |
11 | Budyko, M. (1974). Climate and Life, Academic Press, New York, USA. |
12 | Choi, J., Jang, S., and Kim, S. (2020). Parameter and modeling uncertainty analysis of semi-distributed hydrologic model using Markov-chain Monte Carlo technique, Journal of Korean Society on Water Environment, 36(5), 373-384. [Korean Literature] DOI |
13 | Troin, M., Arsenault, R., Martel, J., and Brissette, F. (2018). Uncertainty of hydrological model components in climate change studies over two nordic quebec catchments, Journal of Hydrometeorology, 19, 27-46. DOI |
14 | Choi, J., Kim, R., and Kim, S. (2020). Development of parsimonious semi-distributed hydrolgic partitioning model based on soil moisture storages, Journal of Korean Society on Water Environment, 36(3), 229-244. [Korean Literature] DOI |
15 | Dakhlaoui, H., Ruelland, D., Tramblay, Y., and Bargaoui, Z. (2017). Evaluating the robustness of conceptual rainfall-runoff models under climate variability in northern Tunisia, Journal of Hydrology, 550, 201-217. DOI |
16 | Ritter, A. and Munoz-Carpena, R. (2013). Performance evaluation of hydrological models: statistical significance for reducing subjectivity in goodness-of-fit assessments, Journal of Hydrology, 480, 33-45. DOI |
17 | Ruelland, D., Hublart, P., and Tramblay, Y. (2015). Assessing uncertainties in climate change impacts on runoff in Western Mediterranean basins, Proceedings of the International Association of Hydrological Sciences, Copernicus Publications, 371, 75-81. DOI |
18 | Seibert, J., Rodhe, A., and Bishop, K. (2003). Simulating interactions between saturated and unsaturated storage in a conceptual runoff model, Hydrological Process, 17, 379-390. DOI |
19 | Seiller, G., Anctil, F., and Perrin, C. (2012). Multimodel evaluation of twenty lumped hydrological models under contrasted climate conditions, Hydrology Earth System Sciences, 16, 1171-1189. DOI |
20 | Sorooshian, S., Gupta, V., and Fulton, J. (1983). Evaluation of maximum likelihood parameter estimation techniques for conceptual rainfall runoff models: influence of calibration data variability and length on model credibility, Water Resources Research, 19, 251-259. DOI |
21 | Vaze, J., Post, D., Chiew, F., Perraud, J., Viney, N., and Teng, J. (2010). Climate non-stationarity: validity of calibrated rainfall runoff models for use in climate change studies, Journal of Hydrology, 394, 447-457. DOI |
22 | Wagener, T., McIntyre, N., Lees, M., Wheater, H., and Gupta, H. (2003). Towards reduced uncertainty in conceptual rainfall-runoff modelling: dynamic identifiability analysis, Hydrological Process, 17, 455-476. DOI |
23 | Hartmann, G. and Bardossy, A. (2005). Investigation of the transferability of hydrological models and a method to improve model calibration, Advances in Geosciences, 5, 83-87. DOI |
24 | Fowler, K., Peel, M., Western, A., Zhang, L., and Peterson, T. (2016). Simulating runoff under changing climatic conditions: revisiting an apparent deficiency of conceptual rainfall runoff models, Water Resources Research, 52, 1820-1846. DOI |
25 | Gan, T., Dlamini, E., and Biftu, G. (1997). Effects of model complexity and structure, data quality, and objective functions on hydrologic modeling, Journal of Hydrology, 192, 81-103. DOI |
26 | Gupta, H., Kling, H., Yilmaz, K., and Martinez, G. (2009). Decomposition of the mean squared error and NSE performance criteria: implications for improving hydrological modelling, Journal of Hydrology, 377, 80-91. DOI |
27 | Kavetski, D. and Fenicia, F. (2011). Elements of a flexible approach for conceptual hydrological modeling: 2. Applications experimental insights, Water Resources Research, 47, 1-19. DOI |
28 | Kim, R., Won, J., Choi, J., Lee, O., and Kim, S. (2020). Application of bayesian approach to parameter estimation of TANK model: comparison of MCMC and GLUE methods, Journal of Korean Society on Water Environment, 36(4), 300-313. [Korean Literature] DOI |
29 | Korea Meteorological Administration (KMA). (2020). Weather Data Open Portal, http://data.kma.go.kr (accessed Sept. 2020). |
30 | Klemes, V. (1986). Operational testing of hydrological simulation models, Hydrological Sciences Journal, 31, 13-24. DOI |
31 | Kuczera, G. (1983). Improved parameter inference in catchment models: 1. Evaluating parameter uncertainty, Water Resources Research, 19, 1151-1162. DOI |
32 | Yapo, P., Gupta, H., and Sorooshian, S. (1996). Automatic calibration of conceptual rainfall-runoff models: sensitivity to calibration data, Journal of Hydrology, 181, 23-48. DOI |
33 | Won, J., Choi, J., Lee, O., and Kim, S. (2020). Copula-based joint drought index using SPI and EDDI and its application to climate change, Science of The Total Environment, 140701. https://doi.org/10.1016/j.scitotenv.2020.140701 DOI |
34 | Wu, K. and Johnston, C. (2007). Hydrologic response to climatic variability in a great lakes watershed: a case study with the swat model, Journal of Hydrology, 337, 187-199. DOI |
35 | Xia, Y., Yang, Z., Jackson, C., Stoffa, P., and Sen, M. (2004). Impacts of data length on optimal parameter and uncertainty estimation of a land surface model, Journal of Geophysical Research - Atmospheres, 109, 1-13. |
36 | Yen, H., Wang, X., Fontane, D., Harmel, R., and Arabi, M. (2014). A framework for propagation of uncertainty contributed by parameterization, input data, model structure, and calibration/validation data in watershed modeling, Environmental Modelling and Software, 54, 211-221. DOI |
37 | Zhang, H., Huang, G., Wang, D., and Zhang, X. (2011). Multi-period calibration of a semidistributed hydrological model based on hydroclimatic clustering, Advances in Water Resources, 34, 1292-1303. DOI |
38 | Zhang, J., Li, Y., Huang, G., Chen, X., and Bao, A. (2016). Assessment of parameter uncertainty in hydrological model using a Markov-Chain-Monte-Carlo-based multilevelfactorial analysis method, Journal of Hydrology, 538, 471-486. DOI |
39 | Li, C., Wang, H., Liu, J., Yan, D., Yu, F., and Zhang, L. (2010). Effect of calibration data series length on performance and optimal parameters of hydrological model, Water Science and Engineering, 3, 378-393. DOI |
40 | Lee, O., Kim, H., and Kim, S. (2020). Hydrological simple water balance modeling for increasing geographically isolated doline wetland functions and its application to climate change, Ecological Engineering, 149, 105812. https://doi.org/10.1016/j.ecoleng.2020.105812 DOI |
41 | Me, W., Abell, J. M., and Hamilton, D. P. (2015). Effects of hydrologic conditions on SWAT model performance and parameter sensitivity for a small, mixed land use catchment in New Zealand, Hydrology and Earth System Sciences, 19, 4127-4147. DOI |
42 | Ministry of Environment (ME). (2020). Water Resources Management Information System (WAMIS), http://www.wamis.go.kr (accessed Sept. 2020). |