chaotic vibration
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Symmetry ◽  
2021 ◽  
Vol 13 (12) ◽  
pp. 2405
Author(s):  
Ting Dong ◽  
Xinhua Chen ◽  
Jun Zhang

Bistable energy harvesters have been extensively studied. However, theoretical research on the dynamics of bistable energy harvesters based on asymmetric bistable composite laminated plate and shell structures has not been conducted. In this paper, a theoretical model on the dynamics of an energy harvester based on an asymmetric bistable composite laminated shell is established. The dynamic snap-through, the nonlinear vibrations and the voltage output with two potential wells of the bistable energy harvester are studied. The influence of the amplitude and the frequency for the base excitation on the bistable energy harvester is studied. When the frequency for the base excitation with a suitable amplitude in the frequency sweeping is located in a specific range or the amplitude for the base excitation with a suitable frequency in the amplitude sweeping is located in a specific range, the large-amplitude dynamic snap-through, nonlinear vibrations and voltage output with two potential wells can be found to occur. The amplitude and the frequency for the base excitation interact on each other for the specific amplitude or frequency range which migrates due to the softening nonlinearity. The vibration in the process of the dynamic snap-through behaves as the chaotic vibration. The nonlinear vibrations of the bistable system behave as the periodic vibration, the quasi-periodic vibration and the chaotic vibration. This study provides a theoretical reference for the design of energy harvesters based on asymmetric bistable composite laminated plate and shell structures.


2021 ◽  
Vol 2021 ◽  
pp. 1-10
Author(s):  
Mingkun Zhang ◽  
Chengjun Wang ◽  
Chen Yan ◽  
Hao Li

In order to address the problems of low screening efficiency, easy blocking of screen holes, and short service life of key parts commonly used in vibrating screen equipment, the TRIZ (Theory of the Solution of Inventive Problems) was applied in the present work to design a four-degree-of-freedom (4-DOF; three translational and one rotational movements) chaotic vibrating screen with a chaotic vibration exciter as the main power source and a 3-DOF (three translational movements) parallel kinetic chain as the kinematic constraint mechanism of the outer screen frame. Based on the topological structure theory, a hybrid mechanism with structure [ 4 SOC − C i 1 ∥ R i 2 ∥ R i 3 − + R , i = 1,2,3,4 ] was constructed as the kinematic constraint mechanism of the inner screen box of the chaotic vibrating screen to solve the freedom of motion and POC (position and orientation characteristic) equations of parallel kinematic constraint mechanism of the outer screen frame and hybrid constraint mechanism of the inner screen box. The dynamic simulation of a virtual prototype of the chaotic vibrating screen was carried out in ADAMS software, and MATLAB was used to chaos recognition of the simulation results. It was found that the chaotic exciter moved aperiodically in X-, Y-, and Z-directions when the chaotic exciter motor rotated at uniform speed, and the amplitude, velocity, and acceleration of the outer screen frame of the vibrating screen had characteristics of reciprocating aperiodic and irregular changes. Through the phase trajectories of the eccentric block and inner screen box of the exciter in all directions, it was observed that the motion output of the vibrating screen was a chaotic vibration. Therefore, the present paper can provide an important reference for the design and application of chaotic vibrating screens.


Author(s):  
Luã Guedes Costa ◽  
Eduardo Villela Machado dos Reis ◽  
Marcelo Savi

2020 ◽  
Vol 10 (1) ◽  
pp. 123-140
Author(s):  
Ana Carolina Minozzo

The Hegelian dialectics, inherited by Lacan, assume a division between the Subject and historical time, or, assuming a Symbolic system that is mediated by the phallic law, that only re-produces subjugated subjectivities, without a chance to create something new or be in touch with any chaos outside this phallogocentric system. So, echoing the 1977 essay by Italian feminist Carla Lonzi: “let’s spit on Hegel” – maybe with Lygia Clark’s Anthropophagic Slobber. [...] Guided by Clark’s chaotic vibration, we can think through what happens to the body in/of the world and to the world with/of bodies through the potency of a subjective full/void that vibrates independently from any Other. In chaos we avoid the total reign of language and identity as well as materialist biological reductionism of experience. We meet chaos in the frontier of the vibrating ‘full-void’ of bodies.


Biosystems ◽  
2020 ◽  
Vol 198 ◽  
pp. 104230
Author(s):  
Mibaile Justin ◽  
Slobodan Zdravković ◽  
Malwe Boudoue Hubert ◽  
Gambo Betchewe ◽  
Serge Yamigno Doka ◽  
...  

2020 ◽  
Vol 0 (0) ◽  
Author(s):  
Hongbin Yu ◽  
Honghuan Yin ◽  
Junqiang Peng ◽  
Lei Wang

AbstractThis article presents the kinematic modeling and analysis of cam profiles of two different types of modulator: a cam-link and a cam-slider modulators. Kinematic and dynamic models of the two different modulators were established based on the motion curves of the main shaft of the rotary dobby. Simulations were carried out in Simulink to analyze the vibration responses under different rotary speeds, and vibration responses of the two mechanisms were compared. The results show that the cam-link modulator vibrates smoothly at speeds of <700 rpm, and theoretically, the speed should not exceed 1,400 rpm. The cam-slider modulator vibrates smoothly at speeds of <500 rpm, and theoretically, the speed should not exceed 1,000 rpm. The cam-slider modulator is more suitable for use at low speeds, whereas the cam-link modulator is more appropriate for high speeds. When both the cam-slider and cam-link modulators operate at high speeds, vibration distortion occurs, leading to bifurcation and chaotic vibration. Further knowledge of the complex behaviors associated with detachment of the follower from the cam can support the design of more sophisticated controllers aimed at avoiding follower detachment.


2020 ◽  
Vol 371 ◽  
pp. 74-82
Author(s):  
Xiaoping Xu ◽  
Mingyan Liu ◽  
Yue Ma ◽  
Min An ◽  
Yongli Ma

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