Fengxia Wang, Ph.D.
Affiliations: | 2008 | Mechanical Engineering | Purdue University, West Lafayette, IN, United States |
Area:
Mechanical EngineeringGoogle:
"Fengxia Wang"Parents
Sign in to add mentorAnil K. Bajaj | grad student | 2008 | Purdue | |
(Nonlinear normal modes and nonlinear model reduction for discrete and multi-component continuous systems.) |
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Publications
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Wang F, Abedini A, Alghamdi T, et al. (2019) Bimodal Approach of a Frequency-Up-Conversion Piezoelectric Energy Harvester International Journal of Structural Stability and Dynamics. 19: 1950090 |
Onsorynezhad S, Wang F. (2019) Piezoelectric frequency up-conversion harvester under sawtooth wave excitation European Physical Journal-Special Topics. 228: 1475-1491 |
Abedini A, Wang F. (2019) Energy harvesting of a frequency up-conversion piezoelectric harvester with controlled impact European Physical Journal-Special Topics. 228: 1459-1474 |
Wang F, Wang Z, Soroush M, et al. (2016) Energy harvesting efficiency optimization via varying the radius of curvature of a piezoelectric THUNDER Smart Materials and Structures. 25 |
Wang F. (2015) Bifurcations of nonlinear normal modes via the configuration domain and the time domain shooting methods Communications in Nonlinear Science and Numerical Simulation. 20: 614-628 |
Wang F, Qu Y. (2014) Period Doubling Motions of a Nonlinear Rotating Beam at 1:1 Resonance International Journal of Bifurcation and Chaos. 24: 1450159 |
Wang F. (2013) Model Reduction With Geometric Stiffening Nonlinearities For Dynamic Simulations Of Multibody Systems International Journal of Structural Stability and Dynamics. 13: 1350046 |
Wang F, Luo ACJ. (2013) Analytical periodic motions in a parametrically excited, nonlinear rotating blade European Physical Journal-Special Topics. 222: 1707-1731 |
Wang F, Luo ACJ. (2012) On the Stability of a Rotating Blade with Geometric Nonlinearity Journal of Applied Nonlinear Dynamics. 1: 263-286 |
Wang F, Zhang W. (2012) Stability analysis of a nonlinear rotating blade with torsional vibrations Journal of Sound and Vibration. 331: 5755-5773 |