Assessment of Data-driven Models in Downscaling of the Daily Temperature in Birjand Synoptic Station

Document Type : Research Article

Authors

1 Water Engineering Department, Faculty of Agricultural, Birjand University. Iran

2 Ph.D Student, Department sciences and water engineering, University of Birjand, Birjand, Iran

Abstract

 In this study, seven models such as multivariate regression, Contemporaneous Autoregressive-Moving Average (CARMA), CARMA-ARCH (Autoregressive Conditional Heteroskedasticity), Support Vector Regression (SVR), Adaptive Neuro-Fuzzy Inference System (ANFIS), Support Vector Machine (SVM) and Genetic Programming (GP) were investigated to downscaling the maximum daily temperature of Birjand synoptic station using 26 predictor’s parameters that resulting from the fifth Intergovernmental Panel on Climate Change (IPCC) report and compared. The max daily temperature values measured from 12/03/1961 until 20/12/2005. In all mentioned methods from 26 predictive parameters using the Pearson correlation test, 15 parameters were selected that have a high correlation with the max daily temperature values. The results of evaluating the accuracy and model indicated that from the same models such as GP, ANFIS and SVM, the GP model has the least amount of errors (about 4 °C) and in the regression models (multivariate regression and SVR), SVR have been lowest error rate (about 1 °C) and the highest accuracy in simulated max daily temperature values. The results of the investigation the error rate of the mentioned models indicated that after the SVR model, two CARMA and CARMA-ARCH stochastic models have high and acceptable accuracy about 97 percentages. In general, the results of the simulation the max daily temperature indicates the best accuracy of regression toward another methods. One of the reasons for the results of the SVR model is to optimize the parameters of the model using the ant colony algorithm for estimating the maximum temperature values of the Birjand synoptic station.

Keywords

Main Subjects


[1] S. Solomon, D. Qin, M. Manning, Z. Chen, M. Marquis, K. Averyt, M. Tignor, H.J.S.S. Miller, IPCC, 2007: Climate change 2007: The physical science basis. Contribution of Working Group I to the fourth assessment report of the Intergovernmental Panel on Climate Change, (2007).
[2] M.S. Khan, P. Coulibaly, Y. Dibike, Uncertainty analysis of statistical downscaling methods, Journal of Hydrology, 319(1-4) (2006) 357-382.
[3] S. Steele-Dunne, P. Lynch, R. McGrath, T. Semmler, S.  Wang,  J.  Hanafin,  P.  Nolan,  The  impacts  of climate change on hydrology in Ireland, Journal of hydrology, 356(1-2) (2008) 28-45.
[4] M. Akhtar, N. Ahmad, M.J. Booij, The impact of climate change on the water resources of Hindukush– Karakorum–Himalaya region under different glacier coverage scenarios, Journal of hydrology, 355(1-4) (2008) 148-163.
[5] J. Chu, J. Xia, C.-Y. Xu, V. Singh, Statistical downscaling of daily mean temperature, pan evaporation and precipitation for climate change scenarios in Haihe River, China, Theoretical and Applied Climatology, 99(1-2) (2010) 149-161.
[6] Z. Liu, Z. Xu, S.P. Charles, G. Fu, L. Liu, Evaluation of two statistical downscaling models for daily precipitation over an arid basin in China, International Journal of Climatology, 31(13) (2011) 2006-2020.
[7] R. Meenu, S. Rehana,  P.  Mujumdar,  Assessment  of hydrologic impacts of climate change in Tunga– Bhadra river basin, India with HEC-HMS and SDSM, Hydrological Processes, 27(11) (2013) 1572-1589.
[8] A. Rajabi, S. Shabanlou, Climate index changes   in future by using SDSM in Kermanshah, Iran, J. Environ. Res. Dev, 7(1) (2012).
[9] S.B. Cheema, G. Rasul, G. Ali, D.H. Kazmi, A comparison of minimum temperature trends with model projections, Pakistan Journal of Meteorology, 8(15) (2011).
[10] D.H. Kazmi, G. Rasul, J. Li, S.B. Cheema, Comparative study for ECHAM5 and SDSM in downscaling temperature for a geo-climatically diversified region, Pakistan, Applied Mathematics, 5(1) (2014) 137.
[11] L. Campozano, D. Tenelanda, E. Sanchez, E. Samaniego, J. Feyen, Comparison of statistical downscaling methods for monthly total precipitation: case study for the paute river basin in Southern Ecuador, Advances in Meteorology, 2016 (2016).
[12] F. Ahmadi, M. Nazeri Tahroudi, R. Mirabbasi, K. Khalili, D. Jhajharia,  Spatiotemporal  trend  and abrupt change analysis of temperature in Iran, Meteorological Applications, 25(2) (2018) 314-321.
[13] R. Zamani, R. Mirabbasi, M. Nazeri, S.G. Meshram,F. Ahmadi, Spatio-temporal analysis of daily, seasonal and annual precipitation concentration in Jharkhand State, India, Stochastic Environmental Research and Risk Assessment, 32(4) (2018) 1085-1097.
[14] K. Khalili, M.N. Tahoudi, R. Mirabbasi, F.  Ahmadi, Investigation of spatial and temporal variability of precipitation in Iran over the last half century, Stochastic environmental research and risk assessment, 30(4) (2016) 1205-1221.
[15] M. Kendall, Rank Correlation Measures [M], London: Charles Griffin, (1975).
[16] S. Kumar, V. Merwade, J. Kam, K. Thurner, Streamflow trends in Indiana: effects of long term persistence, precipitation and subsurface drains, Journal of Hydrology, 374(1-2) (2009) 171-183.
[17] H.B. Mann, Nonparametric tests against trend, Econometrica: Journal of the Econometric Society, (1945) 245-259.
[18] P.K. Sen, Estimates of the regression coefficient based on Kendall’s tau, Journal of the American statistical association, 63(324) (1968) 1379-1389.
[19] H. Theil, A rank-invariant method of linear and polynomial regression analysis, in: Henri Theil’s contributions to economics and econometrics, Springer, 1992, pp. 345-381.
[20] M. Karakus, B. Tutmez, Fuzzy and multiple regression modelling for evaluation of intact rock strength based on point load, Schmidt hammer and sonic velocity, Rock mechanics and rock engineering, 39(1) (2006) 45-57.
[21] C. Ferreira, Algorithm for solving gene expression programming: a new adaptive problems, Complex Systems, 13(2) (2001) 87-129.
[22] H.A. Thomas, Mathematical synthesis of streamflow sequences for the analysis of river basin by simulation, Design of water resources-systems, (1962) 459-493.
[23] J.D. Salas, Applied modeling of hydrologic time series, Water Resources Publication, 1980.
[24] R.F. Engle, Autoregressive conditional heteroscedasticity with estimates of the variance of United Kingdom inflation, Econometrica: Journal of the Econometric Society, (1982) 987-1007.
[25] J.E. Nash, J.V. Sutcliffe, River flow forecasting through conceptual models part I—A discussion of principles, Journal of hydrology, 10(3) (1970) 282- 290.
[26] S. Tripathi, V. Srinivas, R.S. Nanjundiah, Downscaling of precipitation for climate change scenarios: a support vector machine approach, Journal of hydrology, 330(3-4) (2006) 621-640.
[27] M. Karamouz, M. FALAHI, S. Nazif, F.M. RAHIMI, Long lead rainfall prediction using statistical downscaling and artificial neural network modeling, (2009).