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Frictional resistance coefficient during air transport by continuous flow

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Chemistry and Technology of Fuels and Oils Aims and scope

Conclusions

  1. 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. 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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Literature cited

  1. J. Gore, Fourth World Petroleum Congress [Russian translation], Gostoptekhizdat (1956).

  2. N. Z. Frenkel', Hydraulics [in Russian], Gosénergoizdat (1956).

  3. V. S. Yablonskii, A Short Course in Technical Hydrodynamics [in Russian], Fizmatgiz (1961).

  4. A. D. Kravtsev, Hydraulic Transport [in Russian], Metallurgizdat (1945).

  5. I. M. Razumov and I. G. Fadeev, Khim. i Tekhnol. Topliv i Masel, No. 11 (1958).

  6. 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

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