A Numerical Model for Studying Convectional Lifting Processes in the Tropics
A simple model for studying convectional lifting
processes in the tropics is described in this paper with some tests of
the model in dry air. The model consists of the density equation, the
wind equation, the vertical velocity equation, and the temperature
equation. The model domain is two-dimensional with length 100 km
and height 17.5 km. Plan for experiments to investigate the effects of
the heating surface, the deep convection approximation and the
treatment of velocities at the boundaries are discussed. Equations for
the simplified treatment of moisture in the atmosphere in future
numerical experiments are also given.
[1] Pilasluck Sornkaew, "A Numerical Model for Studying Deep
Convection Cloud in Thailand," The International Conference on the
Occasion of the 4th Cycle Celebration of KMUTT Sustainable
Development to Save the Earth : Technologies and Strategies Vision
2050, Bangkok, Thailand, Page 666-662, April 2009.
[2] Roger A. Pielke, Sr. Mesoscale Meteorological Modeling, Second
Edition, Academic Press, 2002.
[3] Thai Meteorological Department, Climatological Data of Thailand,
1951-1980.
[4] John D. Anderson, Computational Fluid Dynamics, McGraw-Hill, 1995.
[5] R.H.B. Exell, "A Numerical Model for Small-Scale Meteorological
Processes in the Topics-Version 2.1," private communication, 2009.
[6] Joe D. Hoffman, Numerical Methods for Engineers and Scientists,
McGRAW-HILL, 1993.
[7] Chantawan Noisri and Dusadee Sukawat, "Numerical Model for
Studying Cloud Formation Processes in the Tropics", Australian Journal
of Basic and Applied Sciences, 5(2), page 189-193, February 2011.
[8] R. R. Rogers and M. K. Yau, A Short Course In Cloud Physics,
Butterworth-Heinemann, 1989.
[1] Pilasluck Sornkaew, "A Numerical Model for Studying Deep
Convection Cloud in Thailand," The International Conference on the
Occasion of the 4th Cycle Celebration of KMUTT Sustainable
Development to Save the Earth : Technologies and Strategies Vision
2050, Bangkok, Thailand, Page 666-662, April 2009.
[2] Roger A. Pielke, Sr. Mesoscale Meteorological Modeling, Second
Edition, Academic Press, 2002.
[3] Thai Meteorological Department, Climatological Data of Thailand,
1951-1980.
[4] John D. Anderson, Computational Fluid Dynamics, McGraw-Hill, 1995.
[5] R.H.B. Exell, "A Numerical Model for Small-Scale Meteorological
Processes in the Topics-Version 2.1," private communication, 2009.
[6] Joe D. Hoffman, Numerical Methods for Engineers and Scientists,
McGRAW-HILL, 1993.
[7] Chantawan Noisri and Dusadee Sukawat, "Numerical Model for
Studying Cloud Formation Processes in the Tropics", Australian Journal
of Basic and Applied Sciences, 5(2), page 189-193, February 2011.
[8] R. R. Rogers and M. K. Yau, A Short Course In Cloud Physics,
Butterworth-Heinemann, 1989.
@article{"International Journal of Earth, Energy and Environmental Sciences:62486", author = "Chantawan Noisri and Robert Harold Buchanan Exell", title = "A Numerical Model for Studying Convectional Lifting Processes in the Tropics", abstract = "A simple model for studying convectional lifting
processes in the tropics is described in this paper with some tests of
the model in dry air. The model consists of the density equation, the
wind equation, the vertical velocity equation, and the temperature
equation. The model domain is two-dimensional with length 100 km
and height 17.5 km. Plan for experiments to investigate the effects of
the heating surface, the deep convection approximation and the
treatment of velocities at the boundaries are discussed. Equations for
the simplified treatment of moisture in the atmosphere in future
numerical experiments are also given.", keywords = "Numerical weather prediction, Finite differences,
Convection lifting.", volume = "5", number = "12", pages = "867-4", }