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Advances in Computer Science, Environment, Ecoinformatics, by Li Duan, Yisong Zhao, Yongyi Xue (auth.), Song Lin, Xiong

By Li Duan, Yisong Zhao, Yongyi Xue (auth.), Song Lin, Xiong Huang (eds.)

This 5-volume set (CCIS 214-CCIS 218) constitutes the refereed court cases of the foreign convention on machine technological know-how, surroundings, Ecoinformatics, and schooling, CSEE 2011, held in Wuhan, China, in July 2011. The 525 revised complete papers offered within the 5 volumes have been rigorously reviewed and chosen from a variety of submissions. The papers are geared up in topical sections on details protection, clever details, neural networks, electronic library, algorithms, automation, man made intelligence, bioinformatics, computing device networks, computational approach, laptop imaginative and prescient, desktop modelling and simulation, keep watch over, databases, info mining, e-learning, e-commerce, e-business, photo processing, info platforms, wisdom administration and information researching, mulitimedia and its apllication, administration and data process, moblie computing, normal computing and computational intelligence, open and leading edge schooling, development popularity, parallel and computing, robotics, instant community, internet software, different issues connecting with laptop, surroundings and ecoinformatics, modeling and simulation, setting recovery, surroundings and effort, details and its impact on atmosphere, desktop and ecoinformatics, biotechnology and biofuel, in addition to biosensors and bioreactor.

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Extra info for Advances in Computer Science, Environment, Ecoinformatics, and Education: International Conference, CSEE 2011, Wuhan, China, August 21-22, 2011. Proceedings, Part IV

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18, the mass-loaded string will vibrate with a constant amplitude after the transient response disappears. Once D exceeds the value calculated by Eq. 18, parametric resonance will occur in the mass-loaded string. There are two points to be emphasized. Firstly, δ and ε in Eq. 18 should satisfy Eq. 16. According to Eq. 16, each value of δ corresponds to multiple values of ε. However, in Mathieu Equation, ε is a small parameter, which is also in accordance with the practical problem, see Eq. 14. Thereby, only the value ranging between 0 and 1 is considered.

735), where the excitation frequency is twice of the first order natural frequency of the string transverse vibration. This point is determined by the stability criterion for the Mathieu Equation with damping. 393), where the excitation frequency is close to the natural frequency of the mass vertical vibration. In this case, a comparatively small excitation amplitude will induce the mass to generate a strong response in the vertical direction so that parametric resonance occurs in the string. According to the above theoretical analysis, while the coordinate determined by the excitation freqency f and excitation amplitude D is locatetd in the region above the curve shown in Fig.

However, the research results in this paer are undoubtedly helpful for carrying out the further research work. References 1. : Transverse vibrations of power transmission chains. Br. J. Appl. Phys. 8, 145–148 (1957) 2. : Free, periodic, nonlinear oscillation of an axially moving strip. ASME J. Appl. Mech. 36, 83–91 (1969) 3. : Stability analysis of an axially accelerating string. Journal of Sound Vibration 203(5), 815–832 (1997) 4. : Bifurcation and chaos of an axially moving viscoelastic strings.

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