activity
20152021
most citedSupplementary Material to: Passive Controller Realization of a Biquadratic Impedance with Double Poles and Zeros as a Seven-Element Series-Parallel Network for Effective Mechanical Control

1 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.OC2021

"Passive Mechanical Realizations of Bicubic Impedances with No More Than Five Elements for Inerter-Based Control Design" with the Supplementary Material

Kai Wang, Michael Z. Q. Chen

This report includes the original manuscript (pp. 2-40) and the supplementary material (pp. 41-48) of "Passive Mechanical Realizations of Bicubic Impedances with No More Than Five…

math.OC2018★ 1 cited

Supplementary Material to: Passive Controller Realization of a Biquadratic Impedance with Double Poles and Zeros as a Seven-Element Series-Parallel Network for Effective Mechanical Control

Kai Wang, Michael Z. Q. Chen, Chanying Li +1

This report presents some supplementary material to the paper entitled "Passive controller realization of a biquadratic impedance with double poles and zeros as a seven-element Ser…

math.OC2017

Realization of Biquadratic Impedance as Five-Element Bridge Networks

Michael Z. Q. Chen, Kai Wang, Chanying Li +1

This report includes the original manuscript and the supplementary material of "Realization of Biquadratic Impedance as Five-Element Bridge Networks".

math.OC2015★ 1 cited

Supplementary Material to: Realization of Three-port Spring Networks with Inerter for Effective Mechanical Control

Michael Z. Q. Chen, Kai Wang, Yun Zou +1

This is a supplementary material to "Realization of three-port spring networks with inerter for effective mechanical control" [1], which provides the detailed proofs of some result…

math.OC2015★ 1 cited

Supplementary Material to: Realizations of a Special Class of Admittances with Strictly Lower Complexity than Canonical Forms

Michael Z. Q. Chen, Kai Wang, Zhan Shu +1

This is supplementary material to "Realizations of a special class of admittances with strictly lower complexity than canonical forms" [1], which presents the detailed proofs of so…