J. L. Huang - Concepedia

Author

J. L. Huang

Sun Yat-sen University ORCID

Also Known As

J. L. Huang, J.L. Huang, Jianliang Huang, Jinying HUANG

Publications

827

Citations

H-Index

Concepts

All Affiliations

Sun Yat-sen University University of Maryland, Baltimore County University of Hong Kong City University of Hong Kong Harbin Institute of Technology

About

J. L. Huang is an author at Sun Yat-sen University specializing in engineering, structural mechanics, and mechanical systems.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	13	14	675
2	Mechanical Engineering	4	4	95
3	Mechanics	2	2	70
4	Applied Physics	1	1	18
5	Computer Engineering	1	1	27

J. L. Huang

Publications

781

Citations

H-Index

Page 1

	Year	Citations
The incremental harmonic balance method for nonlinear vibration of axially moving beams K. Y. Sze, S.H. Chen, J. L. Huang Journal of Sound and Vibration EngineeringNonlinear VibrationMechanical SystemsNonlinear Vibration ControlStructural Dynamic	2004	161
Stability and bifurcation of an axially moving beam tuned to three-to-one internal resonances J. L. Huang, R.K.L. Su, Weijian Li, Journal of Sound and Vibration Three-to-one Internal ResonancesEngineeringMechanical SystemsDouble ResonanceBifurcation Theory	2010	119
Nonlinear vibration of a curved beam under uniform base harmonic excitation with quadratic and cubic nonlinearities J. L. Huang, R.K.L. Su, Y.Y. Lee, Journal of Sound and Vibration EngineeringCurved BeamNonlinear Wave PropagationNonlinear VibrationsNonlinear Resonance	2011	75
A New Incremental Harmonic Balance Method With Two Time Scales for Quasi-Periodic Motions of an Axially Moving Beam With Internal Resonance Under Single-Tone External Excitation J. L. Huang, Weidong Zhu Journal of vibration and acoustics Internal ResonanceFundamental FrequencyEngineeringTime ScalesQuasi-periodic Motion	2016	63
Nonlinear Dynamics of a High-Dimensional Model of a Rotating Euler–Bernoulli Beam Under the Gravity Load J. L. Huang, Weidong Zhu Journal of Applied Mechanics EngineeringStructural DynamicsMechanical EngineeringNonlinear VibrationsNonlinear Mechanical System	2014	44
Precise Hsu’s method for analyzing the stability of periodic solutions of multi-degrees-of-freedom systems with cubic nonlinearity J. L. Huang, R.K.L. Su, Shiji Chen Computers & Structures Numerical AnalysisPeriodic SolutionsStability AnalysisCubic NonlinearityEngineering	2009	37
An incremental harmonic balance method with two time-scales for quasi-periodic responses of a Van der Pol–Mathieu equation J. L. Huang, Tengyao Wang, Weidong Zhu International Journal of Non-Linear Mechanics PhysicsQuasi-periodic ResponsesOscillation TheoryBifurcation TheoryPeriodic Travelling Wave	2021	30
A Modified Two-Timescale Incremental Harmonic Balance Method for Steady-State Quasi-Periodic Responses of Nonlinear Systems R. Ju, Wei Fan, Weidong Zhu, Journal of Computational and Nonlinear Dynamics Numerical AnalysisEngineeringVibrationsQuasi-periodic ResponsesMechanical Systems	2017	28
An incremental harmonic balance method with two timescales for quasiperiodic motion of nonlinear systems whose spectrum contains uniformly spaced sideband frequencies J. L. Huang, Weidong Zhu Nonlinear Dynamics Nonlinear Wave PropagationNonlinear SystemsPeriodic Travelling WaveNonlinear ResonanceQuasiperiodic Motion	2017	28
Various Bifurcation Phenomena in a Nonlinear Curved Beam Subjected to Base Harmonic Excitation J. L. Huang, Kai Su, Yiu Yin Raymond Lee, International Journal of Bifurcation and Chaos VibrationsEngineeringVarious Bifurcation PhenomenaCurved BeamNonlinear Wave Propagation	2018	28

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