Affiliation:
1. Far Eastern Federal University
Abstract
This work is concerned with control and inverse problems for the Oberbeck-Boussinesq model of heat convection. Optimality system describing the first-order necessary optimality conditions is deduced. Numerical algorithm based on Newton's method is proposed.
Publisher
Trans Tech Publications, Ltd.
Reference10 articles.
1. M.D. Gunzburger, Perspectives in Flow Control and Optimization, SIAM, Philadelphia, (2003).
2. G.V. Alekseev, D.A. Tereshko, Analysis and Optimization in Hydrodynamics of Viscous Fluid, Dalnauka, Vladivostok, (2008).
3. G.V. Alekseev, Optimization in Stationary Problems of Heat and Mass Transfer and Magnetohydrodynamics, Nauchny Mir, Moscow, (2010).
4. D. Yamazaki, M. Kawahara, Optimal control of temperature in fluid flow using four types of minimization techniques, J. Algor. Comp. Tech., 4 (2010) 207-230.
5. G.V. Alekseev, D.A. Tereshko, Two-parameter extremum problems of boundary control for stationary thermal convection equations, Comp. Math. Math. Phys 51 (2011) 1539-1557.
Cited by
2 articles.
订阅此论文施引文献
订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献
1. Numerical solution of inverse problems in hydrodynamics;Journal of Physics: Conference Series;2017-10
2. Numerical heat fluxcontrol forunsteady viscous fluid flows;IOP Conference Series: Materials Science and Engineering;2016-04