K.A. Mezilov's scientific contributions

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Publications (8)


Qualitatively estimating the oscillating motion formation in the greenhouse closed volume
  • Article

January 1996

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4 Reads

A.A. Ergashev

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K.A. Mezilov

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V.D. Kim

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B.Ch. Kholliev

The problem of qualitative estimation of oscillating motion formation in the greenhouse closed volume was considered. It was established that, as compared to a horizontal surface, it takes an inclined surface more time to reach the steady-state regime. This time shift causes the transfer coefficients to fluctuate at the initial time instant.

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The heliogreenhouse as a complex system. The numerical investigation results

May 1993

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3 Reads

The investigation results of a developed mathematical heliogreenhouse model consisting of the three subsystems are given: moist air-soil-plants. Peculiarities of the subsystem integration conditions are taken into consideration. The turbulent pulsation generation source are shown to be the inclined cold walls where considerable irreversible heat losses take place. The influence of the walls on plants and temperature-humidity regime of a greenhouse is estimated.





Heliohothouse as complex system. 1. Mathematical simulation of convective heat and mass exchange within closed space of heliohothouse

November 1991

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4 Reads

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1 Citation

Processes of hydrodynamics and heat and mass exchange within hothouse thermodynamic system are studied from the view of system analysis by means of mathematical simulation. Principle of complex system division into simpler structure units is used. Flows within the system due to its large geometric sizes are of turbulent character. Plants are medium turbulizers, thus, simulation is carried out with regard to their presence. (K,E)-model of Nagano-Hisid turbulence modified for natural convection within large closed volume with regard to turbulizers, is used. Reynolds stresses, turbulent, thermal and diffusion flows are expressed via turbulent viscosity coefficient and turbulent numbers of Prandtl and Schmidt corresponding to Bussinesk hypothesis. Account of molecular viscosity and Prandtl and Schmidt laminar numbers provides for model universality at investigations into flows under turbulent, laminar and transition conditions.