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Equations of Motion of a Gas in Pipelines in the Field of Homogeneous Random Functions

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Abstract

A correlational dynamic model for one-dimensional isothermic flow of a gas with constant physical parameters with regard for their space distribution is designed. Correlation functions of gas-dynamic parameters at the pipeline boundary are studied and the corresponding characteristics (correlation time, delay time, etc.) are determined from the model for different initial and boundary conditions.

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REFERENCES

  1. Rustamov, K.E. and Agaev, N.B., Korrelyatsionno-statisticheskie modeli dvizheniya gaza v truboprovodakh (Correlational Statistical Models for the Motion of a Gas in Pipelines), Available from AzNIINTI. 1996, no. 2415-Az.

  2. Bendat, J.S. and Piersol, A.G., Engineering Application of Correlation and Spectral Analysis, New York: Wiley, 1980. Translated under the title Primenenie korrelyatsionnogo analiza, Moscow: Mir, 1983.

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  3. Ferster, E. and Rentz, B., Metody korrelyatsionnogo i regrecionnogo analiza (Methods of Correlation and Regression Analysis), Moscow: Finansy i Statistika, 1983.

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Agaev, N.B. Equations of Motion of a Gas in Pipelines in the Field of Homogeneous Random Functions. Automation and Remote Control 64, 1635–1637 (2003). https://doi.org/10.1023/A:1026021725217

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  • DOI: https://doi.org/10.1023/A:1026021725217

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