참고문헌 (20)

1. Park, J., Cross, D., Onof, C., Chen, Y., & Kim, D. (2021). A simple scheme to adjust Poisson cluster rectangular pulse rainfall models for improved performance at sub-hourly timescales. Journal of Hydrology, 598, 126296. 

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4. Cowpertwait, P. S. (1995). A generalized spatial-temporal model of rainfall based on a clustered point process. Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences, 450(1938), 163-175. 

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5. Cowpertwait, P. S. (1994). A generalized point process model for rainfall. Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences, 447(1929), 23-37. 

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7. Han, L., Fu, S., Zhao, L., Zheng, Y., Wang, H., & Lin, Y. (2009). 3D convective storm identification, tracking, and forecasting-An enhanced TITAN algorithm. Journal of Atmospheric and Oceanic Technology, 26(4), 719-732. 

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8. Kaczmarska, J., Isham, V., & Onof, C. (2014). Point process models for fine-resolution rainfall. Hydrological Sciences Journal, 59(11), 1972-1991. 

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9. Kim, D., & Onof, C. (2020). A stochastic rainfall model that can reproduce important rainfall properties across the timescales from several minutes to a decade. Journal of Hydrology, 589, 125150. 

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10. Kim, J., Lee, J., Kim, D., & Kang, B. (2019). The role of rainfall spatial variability in estimating areal reduction factors. Journal of Hydrology, 568, 416-426. 

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11. Northrop, P. J., & Stone, T. M. (2005). A point process model for rainfall with truncated Gaussian rain cells. Department of Statistical Science, University College London, London, 1-15. 

12. O'Gorman, P. A. (2015). Precipitation extremes under climate change. Current climate change reports, 1(2), 49-59. 

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13. Onof, C., Chandler, R. E., Kakou, A., Northrop, P., Wheater, H. S., & Isham, V. (2000). Rainfall modelling using Poisson-cluster processes: a review of developments. Stochastic Environmental Research and Risk Assessment, 14(6), 384-411. 

    

14. Park, H., Yang, J., Han, J., & Kim, D. (2015). Application of the poisson cluster rainfall generation model to the urban flood analysis. Journal of Korea Water Resources Association, 48(9), 729-741. 

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15. Park, J., Onof, C., & Kim, D. (2019). A hybrid stochastic rainfall model that reproduces some important rainfall characteristics at hourly to yearly timescales. Hydrology and Earth System Sciences, 23(2), 989-1014. 

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16. Park, J., Cross, D., Onof, C., Chen, Y., & Kim, D. (2021). A simple scheme to adjust Poisson cluster rectangular pulse rainfall models for improved performance at sub-hourly timescales. Journal of Hydrology, 598, 126296. 

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17. Ramesh, N. I., Garthwaite, A. P., & Onof, C. (2018). A doubly stochastic rainfall model with exponentially decaying pulses. Stochastic Environmental Research and Risk Assessment, 32(6), 1645-1664. 

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18. Rodriguez-Iturbe, I., Cox, D. R., & Isham, V. (1987). Some models for rainfall based on stochastic point processes. Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 410(1839), 269-288. 

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19. Schleiss, M., Chamoun, S., & Berne, A. (2014). Nonstationarity in intermittent rainfall: The "dry drift". Journal of Hydrometeorology, 15(3), 1189-1204. 

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20. Zawadzki, I. I. (1973). Statistical properties of precipitation patterns. Journal of Applied Meteorology and Climatology, 12(3), 459-472. 

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