By Jin Woo Park, Tag-Gon Kim, Yun-Bae Kim
This ebook contains chosen papers of the Asia Simulation convention 2007, held in Seoul, Korea, October 10-12, 2007.
The forty two revised complete papers awarded have been rigorously reviewed and chosen from a hundred and twenty submissions; after the convention, the papers went via one other around of revision. The papers are prepared in topical sections on production, Numerical Simulation I, common software, Agent dependent Simulation, Aero house, method Dynamics, Numerical Simulation II, internet dependent Simulation, basic Engineering, Logistics Simulation, Simulation and AI, Simulation instruments, Statistical equipment, future health Care/Education in addition to technique.
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Extra info for AsiaSim 2007: Asia Simulation Conference 2007, Seoul, Korea, October 10-12, 2007, Proceedings (Communications in Computer and Information Science)
H (s ) is said to be extended strictly positive real (ESPR) if it is analytic in Re[s ] ≥ 0 and H ( jω ) + H * ( jω ) > 0 for all ω ∈ [0, ∞ ] . Next, we recall a generalization of the well-known ESPR lemma for system (1). This lemma provides a necessary and sufficient LMI condition for the admissibility of (E, A) pair with Tzw being ESPR. Lemma 2. [6,8] Consider system (1) and suppose that D + D T > 0 . Then the following statements are equivalent. (I) (E, A) is admissible and Tzw is ESPR. (II) There exists a nonsingular matrix Q such that ⎡ AQ + ( AQ )T ⎢ T ⎣ B − CQ T B − (CQ ) ⎤ ⎥<0 − (D + D T )⎦ EQ = ( EQ) T ≥ 0.
The LMI Control Toolbox. The MathWorks, Inc. (1995) Design of Fuzzy Sliding-Mode Controller for Chaos Synchronization Chao-Lin Kuo1, Cheng-Shion Shieh1, Chia-Hung Lin2, and Shun-Peng Shih3 1 No. C. C. C. Department of Computer and Communication, Shu-Te University Abstract. This paper presents a fuzzy controller to solve a master-slave chaos synchronization problem. At first, the method of traditional sliding mode control is considered, which utilizes the discontinuous sign function to make the system state reaching a sliding surface.
Note that EQ = E (PE T + VS ) = EPE T = (EQ ) ≥ 0 , this implies that Q satisfies the second inequality of (2) with the equality constraint. By Lemma 1, we conclude (E, A) is admissible and Tzw is ESPR. [(I)⇒(II)] By taking the singular value decomposition (SVD) on E, there exist two real unitary matrices M and N such that ⎡Σ E := MEN = ⎢ r ⎣0 0⎤ ⎥ 0⎦ where Σ r ∈ ℜ r ×r is diagonal with the singular values of E. Then, by defining x := N −1 x , system (1) is converted into an SVD coordinate system (E , A , B , C , D ) := (MEN , MAN , MB, CN , D ) [ ] Note that, from the block structure of E , the matrix V = 0 V2T , where V2 ∈ ℜ ( n −r )×( n −r ) is nonsingular matrix, is composed of base of Null E .