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On-line Ladle Lining Temperature Estimation by Using Bounded Jacobian Nonlinear Observer 被引量:2
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作者 G.PHANOMCHOENG S.CHANTRANUWATHANA P.CHARUNYAKORN 《Journal of Iron and Steel Research International》 SCIE EI CAS CSCD 2016年第8期792-799,共8页
The knowledge of transient temperature of the ladle wall is a key factor in optimizing energy consumption in steelmaking process.The transient temperature needs to be estimated.A nonlinear lumped parameter model was u... The knowledge of transient temperature of the ladle wall is a key factor in optimizing energy consumption in steelmaking process.The transient temperature needs to be estimated.A nonlinear lumped parameter model was used to model the thermal dynamics of the ladle.Then,the bounded Jacobian nonlinear observer was utilized to estimate the temperature.With this method,the estimation model became a closed-loop model and the observer gains were obtained by solving linear matrix inequalities and simply implemented to the system.Comparison between the simulation and recorded data at a participating steel plant in Thailand showed that the nonlinear observer accurately estimated the temperature of the ladle lining.This estimated temperature was very useful in determining suitable tapping temperature for energy conservation and steel quality. 展开更多
关键词 observer Observer jacobian utilized gains participating determining simply Thailand optimizing
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Integrability of det▽u and Evolutionary Wente's Problem Associated to Heat Operator
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作者 Sami BARAKET Makkia DAMMAK +1 位作者 Mohamed JLELI Dong YE 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2007年第5期527-532,共6页
In this note,the authors resolve an evolutionary Wente's problem associated to heat equation,where the special integrability of det▽u for u∈H^1(R^2,R^2)is used.
关键词 jacobian determinant Heat equation Wente's problem
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Decompositions of the Hardy space _z^1(Ω)
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作者 Zeng Jian LOU Shou Zhi YANG Dao Jin SONG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2005年第4期949-954,共6页
We give a decomposition of the Hardy space Hz^1(Ω) into "div-curl" quantities for Lipschitz domains in R^n. We also prove a decomposition of Hz^1(Ω) into Jacobians det Du, u ∈ W0^1,2 (Ω,R^2) for Ω in R^2.... We give a decomposition of the Hardy space Hz^1(Ω) into "div-curl" quantities for Lipschitz domains in R^n. We also prove a decomposition of Hz^1(Ω) into Jacobians det Du, u ∈ W0^1,2 (Ω,R^2) for Ω in R^2. This partially answers a well-known open problem. 展开更多
关键词 Hardy space Lipschitz domain jacobian determinant
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