Titlebook: Control, Computation and Information Systems; First International P. Balasubramaniam Conference proceedings 2011 Springer Berlin Heidelber

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,Platten, durch Flüssigkeitsdruck belastet,An analysis is presented to consider the problem of torsional body forces within a Kelvin-Voigt type visco- elastic material half space. Hankel & Fourier transform are used to calculate the disturbance for a body force located at a constant depth from the free surface. Numerical results are obtained and the natures are shown graphically.

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Existence and Uniqueness Results for Impulsive Functional Integro-Differential Inclusions with InfinIn this paper, we discuss the existence of mild solutions of first-order impulsive functional integro-differential inclusions with scalar multiple delay and infinite delay. The result is obtained by using a fixed point theorem for condensing maps due to Martelli.

和音

Design of PID Controller for Unstable SystemThis paper describes the design of a PID Controller for an unstable electronic circuit using various tuning techniques like Ziegler Nichols (Z-N), Chien Hrones Reswick (CHR), and Genetic Algorithm (GA). Further, comparison of various performance parameters for these techniques has been done. The results are verified in MATLAB environment.

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sparse

Torsional Body Forces in a Kelvin-Voigt-Type Visco-Elastic Half SpaceAn analysis is presented to consider the problem of torsional body forces within a Kelvin-Voigt type visco- elastic material half space. Hankel & Fourier transform are used to calculate the disturbance for a body force located at a constant depth from the free surface. Numerical results are obtained and the natures are shown graphically.

Mettle

https://doi.org/10.1007/978-3-642-19263-0approximation; classification; computational complexity; constrained programming; context-awareness; algo

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配偶

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Optimal Control for Navier-Stokes Takagi-Sugeno Fuzzy Equations Using Simulinknk. To obtain the optimal control, the solution of matrix Riccati differential equation (MRDE) is found by solving differential algebraic equation (DAE) using Simulink approach. The solution of Simulink approach is equivalent or very close to the exact solution of the problem. An illustrative numeri