Abstract
The results of the optimal contouring of asymmetric plane nozzles under some additional constraints are presented. One of the constraints is due to the asymmetric arrangement of the unknown nozzles relative to the combustion chamber exit. The investigation is based on the numerical integration of the Reynolds-averaged Navier–Stokes equations and direct optimization methods using genetic algorithms and the representation of the optimized contours in the form of the Bernstein–Bézier curves.
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References
V.N. Zudov, Album of Two-Dimensional Nozzles. Parts 1 and 2 [in Russian], Siberian Division of the USSR Academy of Sciences, Institute of Theoretical and Applied Mechanics, Report No. 1239 (1981).
A.A. Kraiko and K.S. Pyankov, “Contouring Optimal Three-Dimensional Nozzles,” Fluid Dynamics 49 (1), 120 (2014).
S.V. Baftalovskii, A.N. Kraiko, and N.I. Tillyaeva, “Contouring Self-Adjustable Plug Nozzles, Optimal when Operating in a Vacuum, and Determining their Thrust at Start from the Earth,” in: SelectedWorks of XXII Scientific Lectures on Cosmonautics [in Russian], Voina i Mir, Moscow (1999), p. 116.
A.N. Kraiko, N.I. Tillyayeva, and S.V. Baftalovskii, “Optimal Design of Plug Nozzles and Their Thrust Determination at Start,” J. Propulsion Power 17, 1347 (2001).
N.P. Isakova, A.A. Kraiko, and K.S. Pyankov, “Direct Method of Contouring Optimal Three-Dimensional Aerodynamic Shapes,” Zh. Vychisl. Mat. Mat. Fiz. 52, 1976 (2012).
A.N. Kraiko, Variational Problems of Gasdynamics [in Russian], Nauka, Moscow (1979).
A.N. Gulyaev, V.E. Kozlov, and A.N. Sekundov, “A Universal One-Equation Model for Turbulent Viscosity,” Fluid Dynamics 28 (4), 485 (1993).
K.S. Pyankov and N.I. Tillyaeva, “Multicriterion Multidisciplinary Optimization of the Fan Impeller Blade on the Basis of a Genetic Algorithm,” Tekhn. Vozd. Flota No. 3, 58 (2010).
A.A. Kraiko, K.S. Pyankov, N.I. Tillyaeva, and M.N. Toporkov, “Optimization of a Birotative Fan with Account for the Stress-Strain State on the Basis of a Genetic Algorithm,” Tekhn. Vozd. Flota No. 1, 22 (2014).
S.K. Godunov, A.V. Zabrodin, M.Ya. Ivanov, A.N. Kraiko, and G.P. Prokopov, Numerical Solution of Multidimensional Problems of Gasdynamics [in Russian], Nauka, Moscow (1976).
V.P. Kolgan, “Application of the Principle of Minimum Value of a Derivative to the Construction of Difference Schemes for Calculating Discontinuous Solutions in Gasdynamics,” Uch. Zap. TsAGI 3 (6), 68 (1972).
N.I. Tillyaeva, “Approximation-Conserving Modification of the Godunov Difference Scheme for Solving Gasdynamic Problems on Arbitrary Irregular Grids,” Uch. Zap. TsAGI 17(2), 18 (1986).
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Original Russian Text © A.A. Kraiko, K.S. Pyankov, N.I. Tillyaeva, 2016, published in Izvestiya Rossiiskoi Akademii Nauk, Mekhanika Zhidkosti i Gaza, 2016, Vol. 51, No. 1, pp. 115–120.
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Kraiko, A.A., Pyankov, K.S. & Tillyaeva, N.I. Contouring two-sided asymmetric plane maximum-thrust nozzles. Fluid Dyn 51, 120–125 (2016). https://doi.org/10.1134/S0015462816010142
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DOI: https://doi.org/10.1134/S0015462816010142