Structural design and multi-objective optimization of a novel asymmetric magnetorheological damper
Huijun Liang,
Jie Fu,
Wei Li
et al.
Abstract:The MRD with continuously adjustable damping, small compression, and large extension for asymmetric output may improve all-terrain vehicle (ATV) impact resistance and vibration reduction performance in a variety of conditions. A novel conical flow channel asymmetric MRD (CFC-MRD) is proposed to solve the structure complexity stroke sacrifice, and lack of failure protection concerns in currently studied asymmetric MRD structures. In the design, the non-parallel plate magnetic circuit characteristics of CFC-MRD … Show more
“…Hence, the influence of variation in vibration frequency and amplitude on v 1 can be linearly superimposed. According to above analyses, the quantitative relationship of v 1 can be represented by equation (5): Regarding the parameter v 2 , similar to v 1 , as depicted in figures 3(e1) and (e2), the increasing rate of v 2 decreases and v 2 eventually becomes stable with the increase of excitation current. However, unlike v 1 in some respects, the increasing rate of v 2 remains relatively small, not conforming to the characteristic of rapid increase of the exponential function; therefore, it is rational to equivalently characterize the relationship between v 2 and excitation current using a logarithmic function.…”
Section: Proposed Modelmentioning
confidence: 95%
“…As a type of semi-active damper, the MRD can regulate the damping characteristics by adjusting excitation current [1][2][3], possessing advantages such as fast response speed, a wide adjustable range of damping force, and low power consumption [4][5][6][7]. It has a promising prospect in the field of vibration control and has been widely applied in fields such as vehicle suspension [8][9][10][11], human exoskeletons [12][13][14], buildings [15][16][17] and bridges [18][19][20].…”
The theoretical model for predicting the damping characteristics of magnetorheological dampers (MRDs) is significant for enhancing the design efficiency of the control algorithm. However, some existing theoretical models face limitations in characterizing MRD damping characteristics simultaneously in terms of nonlinear detail characterization and adaptability to variable working conditions. Therefore, this paper proposed the Composite Double-Boltzmann (CDB) model combining the Double-Boltzmann (DB) function widely used in the field of biology and chemistry for its strong nonlinear characterization capability. Utilizing this model to fit the sinusoidal vibration testing data of the MRD prototype under variable combination working conditions, obtaining quantitative relationships between the undetermined parameters in the CDB model and the excitation current, vibration frequency, and amplitude to enable the model to address both the nonlinear details characterization of MRDs and adaptability to variable working conditions. Subsequently, the validity of the quantitative relationships were verified by comparing the calculated parameter values using the quantitative relationships with the original accurate parameter values. In order to verify the validity of the CDB model, extensive unknown working condition vibration tests were conducted on the MRD prototype under variable excitation currents, vibration frequencies, amplitudes and random excitation working conditions, employing the CDB and Tanh models to predict the damping characteristics, to compare to demonstrate the CDB model’s capability of adapting to variable working conditions while accurately characterizing the nonlinear details of MRD damping characteristics.
“…Hence, the influence of variation in vibration frequency and amplitude on v 1 can be linearly superimposed. According to above analyses, the quantitative relationship of v 1 can be represented by equation (5): Regarding the parameter v 2 , similar to v 1 , as depicted in figures 3(e1) and (e2), the increasing rate of v 2 decreases and v 2 eventually becomes stable with the increase of excitation current. However, unlike v 1 in some respects, the increasing rate of v 2 remains relatively small, not conforming to the characteristic of rapid increase of the exponential function; therefore, it is rational to equivalently characterize the relationship between v 2 and excitation current using a logarithmic function.…”
Section: Proposed Modelmentioning
confidence: 95%
“…As a type of semi-active damper, the MRD can regulate the damping characteristics by adjusting excitation current [1][2][3], possessing advantages such as fast response speed, a wide adjustable range of damping force, and low power consumption [4][5][6][7]. It has a promising prospect in the field of vibration control and has been widely applied in fields such as vehicle suspension [8][9][10][11], human exoskeletons [12][13][14], buildings [15][16][17] and bridges [18][19][20].…”
The theoretical model for predicting the damping characteristics of magnetorheological dampers (MRDs) is significant for enhancing the design efficiency of the control algorithm. However, some existing theoretical models face limitations in characterizing MRD damping characteristics simultaneously in terms of nonlinear detail characterization and adaptability to variable working conditions. Therefore, this paper proposed the Composite Double-Boltzmann (CDB) model combining the Double-Boltzmann (DB) function widely used in the field of biology and chemistry for its strong nonlinear characterization capability. Utilizing this model to fit the sinusoidal vibration testing data of the MRD prototype under variable combination working conditions, obtaining quantitative relationships between the undetermined parameters in the CDB model and the excitation current, vibration frequency, and amplitude to enable the model to address both the nonlinear details characterization of MRDs and adaptability to variable working conditions. Subsequently, the validity of the quantitative relationships were verified by comparing the calculated parameter values using the quantitative relationships with the original accurate parameter values. In order to verify the validity of the CDB model, extensive unknown working condition vibration tests were conducted on the MRD prototype under variable excitation currents, vibration frequencies, amplitudes and random excitation working conditions, employing the CDB and Tanh models to predict the damping characteristics, to compare to demonstrate the CDB model’s capability of adapting to variable working conditions while accurately characterizing the nonlinear details of MRD damping characteristics.
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