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Keywords:
micrometeorology; gas exhalation; boundary layer of atmosphere; wind; quasistationary; boundary value problem for parabolic equation
micrometeorology; gas exhalation; boundary layer of atmosphere; wind; quasistationary; boundary value problem for parabolic equation
References:
[1] M. E. Berliand: Present problems of the atmospherical diffusion and the air pollution. Gidrometizdat, Leningrad 1975 (Russian).
[2] J. Bubník: A climatological model of calculation of the air pollution. Part 3. (Czech.) Research report.
[3] J. Bubník P. Doktor S. Fučík Z. Jaňour O. John J. Stará M. Tenčlová: Mathematical and numerical analysis of the problem of the gas exhalation diffusion in the lower layer of atmosphere. (Czech). Research report.
[4] J. Bubnik P. Doktor S. Fučík Z. Jaňour O. John J. Stará M. Tenčlová: Diffusion of gas exhalations in the lower layer of atmosphere. (Czech). (A report for the year 1977.)
[5] M. Hino: Computer experiment on smoke diffusion over a complicated topography. J. Atm. Environm. 2, 541-558, 1968. DOI 10.1016/0004-6981(68)90063-2
[6] Z. Jaňour: The resistance law for the atmospheric boundary layer over a Wavy surface. Boundary-Layer Met. 11. 1977. DOI 10.1007/BF02185873
[7] D. R. Richtmyer K. W. Morton: Difference methods for initial-value problems. Second edition; Interscience Publishers, a division of John Wiley & Sons, 1967. (Russian translation, izd. MIR, Moskva 1972.) MR 0220455
[8] A. A. Samarskij: Introduction into the theory of difference systems. Izd. Nauka, Moskva 1971 (Russian).
[9] O. G. Sutton: Micrometeorology. McGraw-Hill Publishing Company, London 1953.
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