Conclusions
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1.
The following dependence of the resistance coefficient on the Froude parameter was obtained for all the materials experimented with:
$$\lambda = 4.25\left( {\frac{D}{d}} \right)^{0.5} Fr^{ - 0.75} .$$ -
2.
In determining the resistance coefficient, it is recommended that the total loss in head in air-transport by continuous flow should be calculated by the following expression:
$$\Delta P = \Delta P_{fr} + \Delta P_{st} = \left[ {2,125\left( {\frac{{V_r }}{D}\sqrt {\frac{d}{g}} } \right)^{0,5} + 1} \right]j_C (1 - \varepsilon )Lkg/m^2 $$
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J. Gore, Fourth World Petroleum Congress [Russian translation], Gostoptekhizdat (1956).
N. Z. Frenkel', Hydraulics [in Russian], Gosénergoizdat (1956).
V. S. Yablonskii, A Short Course in Technical Hydrodynamics [in Russian], Fizmatgiz (1961).
A. D. Kravtsev, Hydraulic Transport [in Russian], Metallurgizdat (1945).
I. M. Razumov and I. G. Fadeev, Khim. i Tekhnol. Topliv i Masel, No. 11 (1958).
I. G. Fadeev, I. M. Razumov, A. I. Skoblo, O. A. Chefranov, and K. A. Reznikovich, Khim. Mashinostroenie, No. 2 (1961).
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Translated from Khimiya i Tekhnologiya Topliv i Masel, No. 8, pp. 41–42, August, 1969.
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Fadeev, I.G. Frictional resistance coefficient during air transport by continuous flow. Chem Technol Fuels Oils 5, 585–589 (1969). https://doi.org/10.1007/BF00727801
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DOI: https://doi.org/10.1007/BF00727801