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Proc. ASME. DETC93, 14th Biennial Conference on Mechanical Vibration and Noise: Dynamics and Vibration of Time-Varying Systems and Structures, 455-463, September 19–22, 1993

Paper No: DETC1993-0135

DOI: https://doi.org/10.1115/DETC1993-0135

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Topics: Harmonic oscillators, String, Algorithms, Cableway systems, Damping, Delays, Excitation, Integral equations, Tension, Waves

Proceedings Papers

Transient and Steady-State Response of Constrained Translating Strings

W. D. Zhu, C. D. Mote, Jr.

Proc. ASME. DETC95, Volume 3C: 15th Biennial Conference on Mechanical Vibration and Noise — Vibration Control, Analysis, and Identification, 783-794, September 17–20, 1995

Paper No: DETC1995-0643

DOI: https://doi.org/10.1115/DETC1995-0643

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Topics: Steady state, String, Transients (Dynamics), Excitation, Springs, Waves

Proceedings Papers

Free and Forced Vibration of an Axially Moving String With an Arbitrary Velocity Profile

W. D. Zhu, B. Z. Guo

Proc. ASME. DETC97, Volume 1D: 16th Biennial Conference on Mechanical Vibration and Noise, V01DT20A023, September 14–17, 1997

Paper No: DETC97/VIB-4081

DOI: https://doi.org/10.1115/DETC97/VIB-4081

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Topics: String, Vibration, Displacement, Excitation, Resonance, Shapes

Proceedings Papers

An Efficient Galerkin Averaging-Incremental Harmonic Balance Method Based on the Fast Fourier Transform and Tensor Contraction

R. Ju, W. Fan, W. D. Zhu

Proc. ASME. IMECE2020, Volume 1: Acoustics, Vibration, and Phononics, V001T01A007, November 16–19, 2020

Paper No: IMECE2020-24009

DOI: https://doi.org/10.1115/IMECE2020-24009

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Topics: Fast Fourier transforms, Tensors

Proceedings Papers

Energetics and Stability of Translating Media With an Arbitrarily Varying Length

W. D. Zhu, J. Ni

Proc. ASME. DETC99, Volume 7B: 17th Biennial Conference on Mechanical Vibration and Noise, 2545-2557, September 12–16, 1999

Paper No: DETC99/VIB-8316

DOI: https://doi.org/10.1115/DETC99/VIB-8316

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Topics: Cables, Dynamic stability, Dynamics (Mechanics), Elevators, Energetics, Extruding, Hoists, Robotics, Stability, Tension

Proceedings Papers

Design of a Scaled Model for a High Rise, High Speed Elevator

W. D. Zhu, L. J. Teppo

Proc. ASME. IDETC-CIE2001, Volume 6C: 18th Biennial Conference on Mechanical Vibration and Noise, 3007-3018, September 9–12, 2001

Paper No: DETC2001/VIB-21731

DOI: https://doi.org/10.1115/DETC2001/VIB-21731

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Topics: Design, Elevators, Cables, Scaling laws (Mathematical physics), Dimensional analysis, Dynamics (Mechanics), Engineering prototypes, Hardware, Hoists, Tension

Journal Articles

Comparison Between the Incremental Harmonic Balance Method and Alternating Frequency/Time-Domain Method

R. Ju, W. Fan, W. D. Zhu

J. Vib. Acoust. April 2021, 143(2): 024501.

Paper No: VIB-20-1196

DOI: https://doi.org/10.1115/1.4048173

Published Online: September 28, 2020

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Topics: Circuits, Engineering systems and industry applications, Jacobian matrices, Polynomials, Fast Fourier transforms, Membranes, Nonlinear systems, Stability, Nonlinear vibration

Journal Articles

Dynamic Trajectory Planning for a Three Degrees-of-Freedom Cable-Driven Parallel Robot Using Quintic B-Splines

Sen Qian, Kunlong Bao, Bin Zi, W. D. Zhu

J. Mech. Des. July 2020, 142(7): 073301.

Paper No: MD-19-1512

DOI: https://doi.org/10.1115/1.4045723

Published Online: February 14, 2020

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Topics: B-splines, Cables, Degrees of freedom, End effectors, Robots, Trajectories (Physics), Kinematics, Tension

Journal Articles

Linear Finite Element Modeling of Joined Structures With Riveted Connections

J. S. Kim, Y. F. Xu, W. D. Zhu

J. Vib. Acoust. April 2020, 142(2): 021008.

Paper No: VIB-19-1280

DOI: https://doi.org/10.1115/1.4045582

Published Online: January 23, 2020

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Topics: Dimensions, Finite element analysis, Finite element model, Modeling, Riveting, Rivets, Strips, Materials properties, Cylinders

Proceedings Papers

Controlling Out-of-Plane Shear Wave Propagation With Broadband Cloaking

Mao Liu, W. D. Zhu

Proc. ASME. IMECE2019, Volume 4: Dynamics, Vibration, and Control, V004T05A105, November 11–14, 2019

Paper No: IMECE2019-12156

DOI: https://doi.org/10.1115/IMECE2019-12156

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Topics: Shear waves, Design, Density, Elastic waves, Shear modulus, Trajectories (Physics), Anisotropy, Elasticity, Materials properties, Membranes

Proceedings Papers

Dynamic Analysis of a Rotating Planar Timoshenko Beam Using an Accurate Global Spatial Discretization Method

W. Fan, W. D. Zhu, H. Zhu

Proc. ASME. IDETC-CIE2019, Volume 8: 31st Conference on Mechanical Vibration and Noise, V008T10A073, August 18–21, 2019

Paper No: DETC2019-98058

DOI: https://doi.org/10.1115/DETC2019-98058

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Topics: Dynamic analysis, Boundary-value problems, Shear (Mechanics), Computer software, Dynamic response, Vibration analysis

Journal Articles

An Active Ease-Off Topography Modification Approach for Hypoid Pinions Based on a Modified Error Sensitivity Analysis Method

G. Li, W. D. Zhu

J. Mech. Des. September 2019, 141(9): 093302.

Paper No: MD-18-1931

DOI: https://doi.org/10.1115/1.4043206

Published Online: April 24, 2019

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Topics: Errors, Gears, Sensitivity analysis, Spiral bevel gears, Cutting, Scrap metals

Proceedings Papers

Operational Modal Analysis and Damage Identification of Structures Undergoing Random Vibration Using a Continuously Scanning Laser Doppler Vibrometer System

Da-Ming Chen, Y. F. Xu, W. D. Zhu

Proc. ASME. IMECE2018, Volume 11: Acoustics, Vibration, and Phononics, V011T01A018, November 9–15, 2018

Paper No: IMECE2018-88058

DOI: https://doi.org/10.1115/IMECE2018-88058

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Topics: Damage, Laser Doppler vibrometers, Modal analysis, Random vibration, Mode shapes, Excitation, White noise, Algorithms, Damping, Delays

Journal Articles

Prediction of Surface Wear of Involute Gears Based on a Modified Fractal Method

G. Li, Z. H. Wang, W. D. Zhu

J. Tribol. March 2019, 141(3): 031603.

Paper No: TRIB-18-1063

DOI: https://doi.org/10.1115/1.4041587

Published Online: November 8, 2018

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Topics: Gears, Stress, Wear, Fractals

Journal citation

NARROW

Nonlinear Vibration of a Multi-Degree-of-Freedom Gear Transmission System With Multipiecewise Linear Functions

Quasi-Periodic Solutions of a Damped Nonlinear Quasi-Periodic Mathieu Equation by the Incremental Harmonic Balance Method With Two Time Scales

Active Control of Translating Media With an Arbitrarily Varying Length

An Optimized Efficient Galerkin Averaging-Incremental Harmonic Balance Method for High-Dimensional Spatially Discretized Models of Continuous Systems Based on Parallel Computing

Closed-Form Solutions of Bending-Torsion Coupled Forced Vibrations of a Piezoelectric Energy Harvester Under a Fluid Vortex

Operational Modal Analysis of a Rotating Structure Subject to Random Excitation Using a Tracking Continuously Scanning Laser Doppler Vibrometer via an Improved Demodulation Method

Free and Forced Response of an Axially Moving String Transporting a Damped Linear Oscillator

Transient and Steady-State Response of Constrained Translating Strings

Free and Forced Vibration of an Axially Moving String With an Arbitrary Velocity Profile

An Efficient Galerkin Averaging-Incremental Harmonic Balance Method Based on the Fast Fourier Transform and Tensor Contraction

Energetics and Stability of Translating Media With an Arbitrarily Varying Length

Design of a Scaled Model for a High Rise, High Speed Elevator

Comparison Between the Incremental Harmonic Balance Method and Alternating Frequency/Time-Domain Method

Dynamic Trajectory Planning for a Three Degrees-of-Freedom Cable-Driven Parallel Robot Using Quintic B-Splines

Linear Finite Element Modeling of Joined Structures With Riveted Connections

Controlling Out-of-Plane Shear Wave Propagation With Broadband Cloaking

Dynamic Analysis of a Rotating Planar Timoshenko Beam Using an Accurate Global Spatial Discretization Method

An Active Ease-Off Topography Modification Approach for Hypoid Pinions Based on a Modified Error Sensitivity Analysis Method

Operational Modal Analysis and Damage Identification of Structures Undergoing Random Vibration Using a Continuously Scanning Laser Doppler Vibrometer System

Prediction of Surface Wear of Involute Gears Based on a Modified Fractal Method

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