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Journal Articles

Stochastic Dynamic Load Identification on an Uncertain Structure With Correlated System Parameters

Shaoqing Wu, Yanwei Sun, Yanbin Li, Qingguo Fei

Publisher: ASME

J. Vib. Acoust. August 2019, 141(4): 041013.

Paper No: VIB-19-1014

https://doi.org/10.1115/1.4043412

Published Online: April 30, 2019

View Article titled, Stochastic Dynamic Load Identification on an Uncertain Structure With Correlated System Parameters

Topics: Algorithms, Cantilever beams, Chaos, Dynamic systems, Errors, Excitation, Polynomials, Statistics, Stochastic systems, Stress

Journal Articles

Denoising Weighting Beamforming Method Applied to Sound Source Localization With Airflow Using Microphone Array

Zhongming Xu, Kai Tian, Yansong He, Zhifei Zhang, Shu Li

Publisher: ASME

J. Vib. Acoust. December 2018, 140(6): 061015.

Paper No: VIB-18-1002

https://doi.org/10.1115/1.4040521

Published Online: July 5, 2018

View Article titled, Denoising Weighting Beamforming Method Applied to Sound Source Localization With Airflow Using Microphone Array

Topics: Acoustics, Air flow, Flow (Dynamics), Microphone arrays, Noise (Sound), Shear flow, Microphones, Signals, Wind tunnels, Contamination

Journal Articles

A Novel Method for Force Identification Based on the Discrete Cosine Transform

Baijie Qiao, Xuefeng Chen, Xinjie Luo, Xiaofeng Xue

Publisher: ASME

J. Vib. Acoust. October 2015, 137(5): 051012.

Paper No: VIB-14-1020

https://doi.org/10.1115/1.4030616

Published Online: October 1, 2015

View Article titled, A Novel Method for Force Identification Based on the Discrete Cosine Transform

Topics: Errors, Inverse problems, Noise (Sound), Polynomials, Shells, Hammers

Journal Articles

An Efficient Method for Crack Identification in Simply Supported Euler–Bernoulli Beams

L. Rubio

Publisher: ASME

J. Vib. Acoust. October 2009, 131(5): 051001.

https://doi.org/10.1115/1.3142876

Published Online: September 9, 2009

View Article titled, An Efficient Method for Crack Identification in Simply Supported Euler–Bernoulli Beams

Topics: Fracture (Materials), Optimization, Inverse problems

Journal Articles

A Mechanical Fourier Series Generator: An Exact Solution

Izhak Bucher

Publisher: ASME

J. Vib. Acoust. June 2009, 131(3): 031012.

https://doi.org/10.1115/1.3085892

Published Online: April 23, 2009

View Article titled, A Mechanical Fourier Series Generator: An Exact Solution

Topics: Algorithms, Eigenvalues, Fourier series, Generators, Inverse problems, Springs, Stiffness, Topology, Poles (Building), Excitation

Journal Articles

Moving Axle Load From Multi-Span Continuous Bridge: Laboratory Study

Tommy H.T. Chan, Demeke B. Ashebo

Publisher: ASME

J. Vib. Acoust. August 2006, 128(4): 521–526.

https://doi.org/10.1115/1.2202154

Published Online: February 12, 2006

View Article titled, Moving Axle Load From Multi-Span Continuous Bridge: Laboratory Study

Topics: Bridges (Structures), Stress, Vehicles, Arches, Inverse problems, Errors

Journal Articles

System Identification of Nonlinear Mechanical Systems Using Embedded Sensitivity Functions

Chulho Yang, Douglas E. Adams, Sam Ciray

Publisher: ASME

J. Vib. Acoust. December 2005, 127(6): 530–541.

https://doi.org/10.1115/1.2110815

Published Online: February 18, 2005

View Article titled, System Identification of Nonlinear Mechanical Systems Using Embedded Sensitivity Functions

Topics: Damping, Degrees of freedom, Excitation, Exhaust systems, Nonlinear systems, Stiffness, Frequency response, Vibration, Sensitivity analysis, Inverse problems

Journal Articles

Design of Nonproportional Damped Systems via Symmetric Positive Inverse Problems

L. Starek, D. J. Inman, Fellow ASME

Publisher: ASME

J. Vib. Acoust. April 2004, 126(2): 212–219.

https://doi.org/10.1115/1.1688760

Published Online: May 4, 2004

View Article titled, Design of Nonproportional Damped Systems via Symmetric Positive Inverse Problems

Topics: Eigenvalues, Inverse problems, Polynomials, Vibration, Damping, Design

Journal Articles

Structural Dynamics Optimization Based on a Hybrid Inverse Synthesis Method Using a Quadratic Approximation

Alain Schorderet, Thomas Gmu¨r, Mem. ASME

Publisher: ASME

J. Vib. Acoust. April 2004, 126(2): 253–259.

https://doi.org/10.1115/1.1688759

Published Online: May 4, 2004

View Article titled, Structural Dynamics Optimization Based on a Hybrid Inverse Synthesis Method Using a Quadratic Approximation

Topics: Algorithms, Approximation, Eigenvalues, Finite element analysis, Inverse problems, Mode shapes, Optimization, Shapes, Shells, Motorcycles

Journal Articles

Time Domain Identification of Moving Loads on Bridge Deck

X. Q. Zhu, S. S. Law

Publisher: ASME

J. Vib. Acoust. April 2003, 125(2): 187–198.

https://doi.org/10.1115/1.1547662

Published Online: April 1, 2003

View Article titled, Time Domain Identification of Moving Loads on Bridge Deck

Topics: Bridges (Structures), Noise (Sound), Pavement live loads, Stress, Vibration, Wheels, Errors, Inverse problems, Simulation

Journal Articles

A Hybrid Inverse Mode Problem for Fixed-Fixed Mass-Spring Models

Izuru Takewaki, Tsuneyoshi Nakamura, Yasumasa Arita

Publisher: ASME

J. Vib. Acoust. October 1996, 118(4): 641–648.

https://doi.org/10.1115/1.2888346

Published Online: October 1, 1996

View Article titled, A Hybrid Inverse Mode Problem for Fixed-Fixed Mass-Spring Models

Topics: Springs, Arches, Eigenvalues, Inverse problems

Journal Articles

Improved Method for In-situ Elastic Constants of Isotropic and Orthotropic Composite Materials Using Plate Modal Data With Trimodal and Hexamodal Rayleigh Formulations

E. O. Ayorinde, R. F. Gibson

Publisher: ASME

J. Vib. Acoust. April 1995, 117(2): 180–186.

https://doi.org/10.1115/1.2873882

Published Online: April 1, 1995

View Article titled, Improved Method for In-situ Elastic Constants of Isotropic and Orthotropic Composite Materials Using Plate Modal Data With Trimodal and Hexamodal Rayleigh Formulations

Topics: Composite materials, Elastic constants, Elasticity, Inverse problems, Modal analysis, Poisson ratio, Resonance, Shear modulus, Young's modulus

Journal Articles

A Symmetric Inverse Vibration Problem

L. Starek, D. J. Inman, A. Kress

Publisher: ASME

J. Vib. Acoust. October 1992, 114(4): 564–568.

https://doi.org/10.1115/1.2930299

Published Online: October 1, 1992

View Article titled, A Symmetric Inverse Vibration Problem

Topics: Computers, Damping, Differential equations, Eigenvalues, Inverse problems, Stiffness, Vibration

Journal citation

NARROW

Stochastic Dynamic Load Identification on an Uncertain Structure With Correlated System Parameters

Denoising Weighting Beamforming Method Applied to Sound Source Localization With Airflow Using Microphone Array

A Novel Method for Force Identification Based on the Discrete Cosine Transform

An Efficient Method for Crack Identification in Simply Supported Euler–Bernoulli Beams

A Mechanical Fourier Series Generator: An Exact Solution

Moving Axle Load From Multi-Span Continuous Bridge: Laboratory Study

System Identification of Nonlinear Mechanical Systems Using Embedded Sensitivity Functions

Design of Nonproportional Damped Systems via Symmetric Positive Inverse Problems

Structural Dynamics Optimization Based on a Hybrid Inverse Synthesis Method Using a Quadratic Approximation

Time Domain Identification of Moving Loads on Bridge Deck

A Hybrid Inverse Mode Problem for Fixed-Fixed Mass-Spring Models

Improved Method for In-situ Elastic Constants of Isotropic and Orthotropic Composite Materials Using Plate Modal Data With Trimodal and Hexamodal Rayleigh Formulations

A Symmetric Inverse Vibration Problem

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