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Determination of the local angular radiation coefficients in certain two-body systems

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Abstract

A method is shown and formulas are derived by which local angular radiation coefficients can be determined in certain two-body systems where the configuration is arbitrary but one of the bodies is either a cylinder or a rectangular plate.

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Abbreviations

Ēint :

radiation vector of body 1

intE :

intrinsic radiation intensity of body 1

φ x,φ y,φ z :

components of the geometrical radiation vector along rectangular coordinates

r0=√x2+z2 :

shortest distance from point M(x, y, z) to linear radiator

γ ′0 ,γ ′'0 :

angles subtending the two segments of the linear radiator from point M(x, y, z) on area element 2 of irradiated surface

l :

length of the cylinders

x, y, z:

space coordinates of point M

Literature cited

  1. A. G. Blokh, Fundamentals of Radiative Heat Transfer [in Russian], Gosénergoizdat (1962).

  2. S. S. Kutateladze and V. M. Borishanskii, Textbook on Heat Transmission [in Russian], Gosénergoizdat (1959).

  3. R. A. Sapozhnikov, Theoretical Photometry [in Russian], Izd. Énergiya, Leningrad (1967).

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  4. A. S. Nevskii, Radiative Heat Transfer in Furnaces and Ovens [in Russian], Metallurgizdat, Moscow (1959).

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  5. O. N. Favorskii and Ya. S. Kadaner, Problems of Heat Transfer in Space [in Russian], Izd. Vysshaya Shkola, Moscow (1967).

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  6. Yu. A. Surinov and S. V. Khorol'skii, Inzh.-Fiz. Zh.,14, No. 6 (1968).

  7. F. M. Vafin, Teplofiz. Vys. Temp.,7, No. 4 (1969).

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Authors and Affiliations

  1. Fiftieth-Anniversary-of-the-Great-October-Revolution Polytechnic Institute, Kiev

    V. I. Sokurenko, V. K. Shcherbakov & Yu. P. Shcherbakov

Authors
  1. V. I. Sokurenko
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  2. V. K. Shcherbakov
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  3. Yu. P. Shcherbakov
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Additional information

Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 22, No. 6, pp. 1080–1088, June, 1972.

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Sokurenko, V.I., Shcherbakov, V.K. & Shcherbakov, Y.P. Determination of the local angular radiation coefficients in certain two-body systems. Journal of Engineering Physics 22, 750–755 (1972). https://doi.org/10.1007/BF00822985

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  • DOI: https://doi.org/10.1007/BF00822985

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