Mathematical Model of Pressure and Flow Distribution on Fluorine Production Lines

Oleg P. Savitsky; Valeriy F. Dyadik; Oksana P. Kabrysheva

doi:10.4028/www.scientific.net/AMR.1084.678

Paper Titles

Harmonization Values of Downloads and Operating Modes of Interconnected Devices Production of Uranium Hexafluoride
p.655

Hybrid Automatic Control System of the Cascade of Centrifugal Extractors
p.661

Mathematic Simulation of Crystallization Refining Process of Spent Nuclear Fuel Reprocessing Desired Products in Linear Crystallizer
p.666

Mathematical Model of Non-Stationary Hydraulic Processes Occurring in Gas Centrifuges for Uranium Enrichment
p.673

Mathematical Model of Pressure and Flow Distribution on Fluorine Production Lines
p.678

Mean-Square Convergence of Recursive Kernel Estimators of Non-Homogeneous Poisson Process Intensity Function and its Derivative
p.684

Model of Emergency Shutdown System of TOKAMAK KTM
p.689

Performance Evaluation of Micro-CT Scanners as Visualization Systems
p.694

Radiation Burden Decline to the Objects in the X-Ray Investigation
p.698

HomeAdvanced Materials ResearchAdvanced Materials Research Vol. 1084Mathematical Model of Pressure and Flow...

Mathematical Model of Pressure and Flow Distribution on Fluorine Production Lines

Abstract:

This paper is devoted to one of the most urgent problems in the automation of fluorine production (FP) processes: the development of a dynamic model of the hydrodynamic regime. The paper suggests a dynamic model represented in the form that provides the effective use of up-to-date methods of synthesis and analysis for control algorithms. The model is a set of dynamic models of individual units and devices that have a significant impact on the processes in the technological scheme.

You might also be interested in these eBooks

Radiation and Nuclear Techniques in Material Science

View Preview

Info:

Periodical:

Advanced Materials Research (Volume 1084)

Pages:

678-683

DOI:

https://doi.org/10.4028/www.scientific.net/AMR.1084.678

Citation:

Cite this paper

Online since:

January 2015

Authors:

Oleg P. Savitsky*, Valeriy F. Dyadik, Oksana P. Kabrysheva

Keywords:

Automation, Dependence, Flow, Graph, Management, Mode, Model, Pressure

Export:

RIS, BibTeX

Price:

Permissions CCC:

Request Permissions

Permissions PLS:

Request Permissions

Сopyright:

Citation:

* - Corresponding Author

References

[1] B. Ya. Sovetov, S.A. Yakovlev, Modeling of systems, Vysshaya Shkola, Moscow (in Russia), (1985).

Google Scholar

[2] A.A. Kopyrin, A.I. Karelin, V.A. Karelin, Production technology and radiochemical reprocessing of nuclear fuel. Atomenergoizdat, Moscow (in Russia), (2006).

Google Scholar

[3] Z. Kamiński, Mathematical Modeling of Pneumatic Pipes in a Simulation of Heterogeneous Engineering Systems, J. Fluids Eng. 133 (12) (2011) 12-13.

DOI: 10.1115/1.4005261

Google Scholar

[4] B.F. Lyamaev, G.P. Nebol'sin, V.A. Nelyubov, Stationary and transient processes in complex hydraulic systems. A computer-based method for calculation., Mashinostroenie, Leningrad (in Russia), (1978).

Google Scholar

[5] R. Franks, Mathematical modeling in industrial chemistry, Khimiya, Moscow (in Russia), (1971).

Google Scholar

[6] A.P. Tomilova, Applied Electrochemistry, Khimiya, Moscow (in Russia), (1984).

Google Scholar

[7] Radial and axial fans. Dimensions and parameters, Russian State Standard GOST 10616-90, Moscow (in Russia), (1990).

Google Scholar

[8] V.P. D'yakonov, MatLab 6. 5 SP1 / 7 + Simulink 5/6. Bases of application (MatLab 6. 5 SP1 / 7 + Simulink 5/6, SOLON-Press, Moscow (in Russia), (2005).

Google Scholar

[9] Z. Sheltout, Capture the long-term benefits of operator training simulators, J. Hydrocarbon Proc., 86, 4 (2007) 111-116.

Google Scholar