Central finite-difference of numerical solution for three-dimensional atmospheric transport equation

Mayckol Jimenez Huayama; Obidio Rubio Mercedes; Luis Jhony Caucha Morales

doi:10.28919/jmcs/4848

Central finite-difference of numerical solution for three-dimensional atmospheric transport equation

Mayckol Jimenez Huayama, Obidio Rubio Mercedes, Luis Jhony Caucha Morales

Facultad de Ciencias Económicas

Producción científica: Contribución a una revista › Artículo › revisión exhaustiva

Resumen

The energy transport equation is fundamental for the meteorological analysis; in this work, we analyze this equation in three dimensions using the methods of central finite differences; the analysis of convergence, consistency, and stability of the scheme shows a strong dependence of space and temporal variables. In conclusion, with the central finite differences was possible to predict the three-dimensional dynamics of the temperature.

Idioma original	Inglés
Páginas (desde-hasta)	2164-2190
Número de páginas	27
Publicación	Journal of Mathematical and Computational Science
Volumen	10
N.º	5
DOI	https://doi.org/10.28919/jmcs/4848
Estado	Publicada - 2020

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© 2020 the author(s).

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abstract = "The energy transport equation is fundamental for the meteorological analysis; in this work, we analyze this equation in three dimensions using the methods of central finite differences; the analysis of convergence, consistency, and stability of the scheme shows a strong dependence of space and temporal variables. In conclusion, with the central finite differences was possible to predict the three-dimensional dynamics of the temperature.",

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AU - Huayama, Mayckol Jimenez

AU - Mercedes, Obidio Rubio

AU - Morales, Luis Jhony Caucha

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Y1 - 2020

N2 - The energy transport equation is fundamental for the meteorological analysis; in this work, we analyze this equation in three dimensions using the methods of central finite differences; the analysis of convergence, consistency, and stability of the scheme shows a strong dependence of space and temporal variables. In conclusion, with the central finite differences was possible to predict the three-dimensional dynamics of the temperature.

AB - The energy transport equation is fundamental for the meteorological analysis; in this work, we analyze this equation in three dimensions using the methods of central finite differences; the analysis of convergence, consistency, and stability of the scheme shows a strong dependence of space and temporal variables. In conclusion, with the central finite differences was possible to predict the three-dimensional dynamics of the temperature.

KW - Atmospheric

KW - Finite differences

KW - Fluid dynamics

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JO - Journal of Mathematical and Computational Science

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Central finite-difference of numerical solution for three-dimensional atmospheric transport equation

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