Using JTWC (Joint Typhoon Warning Center) best track analysis data for the Indian Ocean cyclones, we developed an empirical equation for prediction of maximum surface wind speed of tropical cyclones during first 6–12 hours of landfall along the coastline of Indian subcontinent. A non-linear data fitting approach, the Genetic Algorithm, has been used to develop the above empirical equation using data for 74 tropical cyclones that made landfall on the coasts of India, Bangladesh and Myanmar during the period 1978–2011. For an out of sample validation test, the mean absolute error of the prediction was found to be 5.2 kt, and a correlation of 0.97. Our analysis indicates that time-integration of land area intercepted by cyclones during the landfall is a better predictor of post-landfall intensity compared to post-landfall time span. This approach also helps to tackle the complexity of coastline geometry of Indian subcontinent area.
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References
Akaike H 1974 A new look at the statistical model identification; IEEE Trans. Automat. Contr. AC 19 716–723.
Alvarez A, Orfila A and Tintore J 2001 DARWIN: An evolutionary program for nonlinear modeling of chaotic time series; Comp. Phys. Comm. 136 334–349.
Bender M A, Ginis I and Kurihara Y 1993 Numerical simulations of tropical cyclone–ocean interaction with a high-resolution coupled model; J. Geophys. Res. 98 23,245–23,263.
Bhowmik S K R, Kotal S D and Kalsi S R 2005 An empirical model for predicting the decay of tropical cyclone wind speed after landfall over the Indian region; J. Appl. Meteorol. 44 179–185.
Chang H, Niyogi D, Kumar A, Kishtawal C M, Dudhia J, Chen F and Mohanti U C 2009 Possible relation between land surface feedback and the post-landfall structure of monsoon depression; Geophys. Res. Lett. 36 L15826, 10.1029/2009GL037781.
Chu J H, Sampson C R, Levine A S and Fakuda E 2002 The Joint Typhoon Warning Center Tropical Cyclone Best-Tracks 1945–2000; NRL Reference Number: NRL/MR/7540-02-16.
Colette A, Leith N, Daniel V, Bellone E and Nolan D S 2010 Using mesoscale simulations to train statistical models of tropical cyclone intensity over land; Mon. Weather Rev. 138 2058–2073.
DeMaria M, Knaff J A and Kaplan J 2006 On the decay of tropical cyclone winds crossing narrow landmasses; J. Appl. Meteorol. Climatol. 45 491–499.
Emanuel K A 1991 The theory of hurricanes; Ann. Rev. Fluid Mech. 23 179–196.
Ho F P, Su J C, Hanevich K L, Smith R J and Richards F P 1987 Hurricane climatology for the Atlantic and Gulf Coasts of the United States; NOAA Tech. Rep. NWS 38 195p.
Kaplan J and DeMaria M 1995 A simple empirical model for predicting the decay of tropical cyclone winds after landfall; J. Appl. Meteorol. 34 2499–2512.
Marks F, Shay L K and PDT-5 1998 Landfalling tropical cyclones – Forecast problems and associated research opportunities; Bull. Am. Meteorol. Soc. 79 305–323.
Patadia F, Kishtawal C M, Pal P K and Joshi P C 2004 Geolocation of Indian Ocean tropical cyclones using 85 GHz observations from TRMM Microwave Imager; Curr. Sci. 87 504–509.
Pielke Sr R A 2001 Influence of the spatial distribution of vegetation and soils on the prediction of cumulus convective rainfall; Rev. Geophys. 39 151–177.
Pielke Sr R A and Niyogi D 2010 The role of landscape processes within the climate system; In: Landform – Structure, Evolution, Process Control: Proceedings of the International Symposium on Landforms organised by the Research Training Group 437 (eds) Otto J C and Dikaum R, Lecture Notes in Earth Sciences, Springer–Verlag Berlin Heidelberg, 115, doi: 10.1007/978-3-540-75761-0_5
Sclove S L 1987 Application of model-selection criteria to some problems in multivariate analysis; Psychometrika 52 333–343.
Tuleya R E 1994 Tropical storm development and decay: Sensitivity to surface boundary conditions; Mon. Weather Rev. 122 291–304.
Vickery P J 2005 Simple empirical models for estimating the increase in the central pressure of tropical cyclones after landfall along the coastline of the United States; J. Appl. Meteorol. 44 1807–1826.
Vickery P J and Twisdale L A 1995 Wind-field and filling models for hurricane wind-speed predictions; J. Struct. Eng. 121 1700–1709.
Vickery P J, Masters F J, Powell M D and Wadhera D 2008 Hurricane hazard modeling: The past, present and future; J. Wind Eng. Industrial Aerodynam. 97 392– 405.
Wong M L M and Chan J C L 2006 Tropical cyclone motion in response to land surface friction; J. Atmos. Sci. 63 1324–1337.
Acknowledgements
The authors are thankful to the Joint Typhoon Warning Center, USA for providing free access to valuable best track datasets for the Indian Ocean cyclone. They are also thankful to the United States Geological Survey (USGS) for valuable topography data used in the present study. Authors pay their sincere thanks to the reviewers for their valuable suggestions.
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KISHTAWAL, C.M., SHAH, S., CHAURASIA, S. et al. A simple model for post-landfall intensity changes of tropical cyclone over India, Bangladesh and Myanmar coasts. J Earth Syst Sci 122, 967–977 (2013). https://doi.org/10.1007/s12040-013-0315-x
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DOI: https://doi.org/10.1007/s12040-013-0315-x