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Journal Articles

Finite Element Simulation of Axisymmetric Elastic and Electroelastic Wave Propagation Using Local-Domain Wave Packet Enrichment

Amit Kumar, Santosh Kapuria

Publisher: ASME

J. Vib. Acoust. April 2022, 144(2): 021011.

Paper No: VIB-21-1134

https://doi.org/10.1115/1.4052244

Published Online: September 24, 2021

View Article titled, Finite Element Simulation of Axisymmetric Elastic and Electroelastic Wave Propagation Using Local-Domain Wave Packet Enrichment

Topics: Cylinders, Finite element analysis, Stress, Wave packets, Wave propagation, Waves, Elastic half space, Hamilton's principle, Rayleigh waves, Displacement

Journal Articles

Conceptual Design of Oblong Ring Vibrators

G. P. L. Thomas, C. Y. Kiyono, A. Gay Neto, E. C. N. Silva

Publisher: ASME

J. Vib. Acoust. April 2020, 142(2): 021001.

Paper No: VIB-19-1275

https://doi.org/10.1115/1.4045380

Published Online: December 9, 2019

View Article titled, Conceptual Design of Oblong Ring Vibrators

Topics: Boundary-value problems, Conceptual design, Design, Differential equations, Finite element model, Hamilton's principle, Kinematics, Traveling waves, Vibration, Modeling

Includes: Supplementary data

Journal Articles

Nonsymmetric Nonlinear Dynamics of Piezoelectrically Actuated Beams

Mergen H. Ghayesh, Hamed Farokhi

Publisher: ASME

J. Vib. Acoust. October 2019, 141(5): 051012.

Paper No: VIB-18-1350

https://doi.org/10.1115/1.4043716

Published Online: June 14, 2019

View Article titled, Nonsymmetric Nonlinear Dynamics of Piezoelectrically Actuated Beams

Topics: Displacement, Finite element analysis, Finite element model, Nonlinear dynamics, Oscillations, Resonance, Stress, Degrees of freedom, Hamilton's principle, Computer-aided engineering

Journal Articles

Dynamic Modeling of Satellite Tether Systems Using Newton’s Laws and Hamilton’s Principle

Kalyan K. Mankala, Sunil K. Agrawal, Ph.D.

Publisher: ASME

J. Vib. Acoust. February 2008, 130(1): 014501.

https://doi.org/10.1115/1.2776342

Published Online: November 12, 2007

View Article titled, Dynamic Modeling of Satellite Tether Systems Using Newton’s Laws and Hamilton’s Principle

Topics: Equations of motion, Hamilton's principle, Satellites, Dynamic modeling

Journal Articles

Modeling of Nonlinear Oscillations for Viscoelastic Moving Belt Using Generalized Hamilton’s Principle

L. H. Chen, W. Zhang, Y. Q. Liu

Publisher: ASME

J. Vib. Acoust. February 2007, 129(1): 128–132.

https://doi.org/10.1115/1.2346691

Published Online: June 8, 2006

View Article titled, Modeling of Nonlinear Oscillations for Viscoelastic Moving Belt Using Generalized Hamilton’s Principle

Topics: Belts, Hamilton's principle, Vibration, Constitutive equations, Oscillations, Equations of motion

Journal Articles

Structronics and Actuation of Hybrid Electrostrictive/Piezoelectric Thin Shells

H. S. Tzou, W. K. Chai, S. M. Arnold

Publisher: ASME

J. Vib. Acoust. February 2006, 128(1): 79–87.

https://doi.org/10.1115/1.2149397

Published Online: August 25, 2005

View Article titled, Structronics and Actuation of Hybrid Electrostrictive/Piezoelectric Thin Shells

Topics: Boundary-value problems, Hamilton's principle, Piezoelectric materials, Shells, Temperature, Thin shells, Elasticity, Electric fields, Piezoelectricity

Journal Articles

Dynamic Actuation and Quadratic Magnetoelastic Coupling of Thin Magnetostrictive Shells

H. S. Tzou, W. K. Chai, M. Hanson

Publisher: ASME

J. Vib. Acoust. June 2006, 128(3): 385–391.

https://doi.org/10.1115/1.2175089

Published Online: June 7, 2005

View Article titled, Dynamic Actuation and Quadratic Magnetoelastic Coupling of Thin Magnetostrictive Shells

Topics: Boundary-value problems, Elasticity, Magnetostriction, Shells, Thin shells, Hamilton's principle, Magnetic fields

Journal Articles

Dynamic Modeling and Simulation of Satellite Tethered Systems

Kalyan K. Mankala, Sunil K. Agrawal, Ph.D.

Publisher: ASME

J. Vib. Acoust. April 2005, 127(2): 144–156.

https://doi.org/10.1115/1.1891811

Published Online: June 28, 2004

View Article titled, Dynamic Modeling and Simulation of Satellite Tethered Systems

Topics: Cables, Equations of motion, Gravity (Force), Satellites, Simulation, Tension, Hamilton's principle, Vibration, Dynamic modeling

Journal Articles

Guided Waves in Thin-Walled Structural Members

A. H. Shah, Professor,, W. Zhuang, Post-doctoral Fellow,, N. Popplewell, Professor,, J. B. C. Rogers

Publisher: ASME

J. Vib. Acoust. July 2001, 123(3): 376–382.

https://doi.org/10.1115/1.1376720

Published Online: January 1, 2001

View Article titled, Guided Waves in Thin-Walled Structural Members

Topics: Displacement, Eigenvalues, Finite element analysis, Interpolation, Plates (structures), Spectra (Spectroscopy), Stiffness, Structural elements (Construction), Wave propagation, Waves

Journal Articles

The Dynamics of a Flexible Beam With a Lubricated Prismatic Kinematic Pair

D. B. Marghitu, A. Guran

Publisher: ASME

J. Vib. Acoust. October 1998, 120(4): 880–885.

https://doi.org/10.1115/1.2893915

Published Online: October 1, 1998

View Article titled, The Dynamics of a Flexible Beam With a Lubricated Prismatic Kinematic Pair

Topics: Dynamics (Mechanics), Kinematics, Vibration, Fluids, Lubricants, Lubrication, Pressure, Equations of motion, Field theories (Physics), Hamilton's principle

Journal Articles

Mid-Frequency Range Acoustic Radiation From Slender Elastic Bodies Using the Surface Variational Principle

K. Wu, J. H. Ginsberg

Publisher: ASME

J. Vib. Acoust. April 1998, 120(2): 392–400.

https://doi.org/10.1115/1.2893843

Published Online: April 1, 1998

View Article titled, Mid-Frequency Range Acoustic Radiation From Slender Elastic Bodies Using the Surface Variational Principle

Topics: Acoustics, Radiation (Physics), Variational principles, Pressure, Displacement, Excitation, Fluids, Shells, Spherical shells, Waves

Journal Articles

On the Active-Passive Hybrid Control Actions of Structures With Active Constrained Layer Treatments

W. H. Liao, K. W. Wang

Publisher: ASME

J. Vib. Acoust. October 1997, 119(4): 563–572.

https://doi.org/10.1115/1.2889763

Published Online: October 1, 1997

View Article titled, On the Active-Passive Hybrid Control Actions of Structures With Active Constrained Layer Treatments

Topics: Hybrid control, Anterior cruciate ligament, Damping, Viscoelastic materials, Constitutive equations, Experimental design, Feedback, Hamilton's principle, Materials properties, Optimal control

Journal Articles

Nonlinear Piezothermoelasticity and Multi-Field Actuations, Part 1: Nonlinear Anisotropic Piezothermoelastic Shell Laminates

H. S. Tzou, Y. Bao

Publisher: ASME

J. Vib. Acoust. July 1997, 119(3): 374–381.

https://doi.org/10.1115/1.2889733

Published Online: July 1, 1997

View Article titled, Nonlinear Piezothermoelasticity and Multi-Field Actuations, Part 1: Nonlinear Anisotropic Piezothermoelastic Shell Laminates

Topics: Anisotropy, Laminates, Shells, Temperature, Actuators, Sensors, Couplings, Deformation, Excitation, Hamilton's principle

Journal Articles

Boundary Control of Beams Using Active Constrained Layer Damping

A. Baz

Publisher: ASME

J. Vib. Acoust. April 1997, 119(2): 166–172.

https://doi.org/10.1115/1.2889698

Published Online: April 1, 1997

View Article titled, Boundary Control of Beams Using Active Constrained Layer Damping

Topics: Active damping, Damping, Control equipment, Dynamics (Mechanics), Electromagnetic spectrum, Hamilton's principle, Vibration

Journal Articles

Transverse Vibrations of a Rotating Twisted Timoshenko Beam Under Axial Loading

W.-R. Chen, L. M. Keer

Publisher: ASME

J. Vib. Acoust. July 1993, 115(3): 285–294.

https://doi.org/10.1115/1.2930347

Published Online: July 1, 1993

View Article titled, Transverse Vibrations of a Rotating Twisted Timoshenko Beam Under Axial Loading

Topics: Vibration, Equations of motion, Differential equations, Eigenvalues, Finite element methods, Hamilton's principle, Spin (Aerodynamics), Spinning (Textile), Stress, Timoshenko beam theory

Journal Articles

Vibration on an Inclined Rotating Cantilever Beam With Tip Mass

Heow-Pueh Lee

Publisher: ASME

J. Vib. Acoust. July 1993, 115(3): 241–245.

https://doi.org/10.1115/1.2930339

Published Online: July 1, 1993

View Article titled, Vibration on an Inclined Rotating Cantilever Beam With Tip Mass

Topics: Cantilever beams, Vibration, Computer simulation, Eigenvalues, Equations of motion, Finite element analysis, Hamilton's principle

Journal Articles

Longitudinal Vibration and Damping Analysis of Adhesively Bonded Double-Strap Joints

S. He, M. D. Rao

Publisher: ASME

J. Vib. Acoust. July 1992, 114(3): 330–337.

https://doi.org/10.1115/1.2930266

Published Online: July 1, 1992

View Article titled, Longitudinal Vibration and Damping Analysis of Adhesively Bonded Double-Strap Joints

Topics: Damping, Vibration, Adhesives, Boundary-value problems, Resonance, Deformation, Equations of motion, Hamilton's principle, Shear (Mechanics), Shear modulus

Journal Articles

Self-Synchronization of Two Unbalanced Rotors

M. Paz, J. D. Cole

Publisher: ASME

J. Vib. Acoust. January 1992, 114(1): 37–41.

https://doi.org/10.1115/1.2930230

Published Online: January 1, 1992

View Article titled, Self-Synchronization of Two Unbalanced Rotors

Topics: Rotors, Synchronization, Hamilton's principle, Rotation

Journal Articles

Nonlinear Dynamic Modelling of a Revolute-Prismatic Flexible Composite-Material Robot Arm

F. Gordaninejad, A. Azhdari, N. G. Chalhoub

Publisher: ASME

J. Vib. Acoust. October 1991, 113(4): 461–468.

https://doi.org/10.1115/1.2930208

Published Online: October 1, 1991

View Article titled, Nonlinear Dynamic Modelling of a Revolute-Prismatic Flexible Composite-Material Robot Arm

Topics: Composite materials, Dynamic modeling, Robots, End effectors, Rotational inertia, Shear deformation, Anisotropy, Bending (Stress), Computer simulation, Deflection

Journal Articles

An Analytical Model for the Vibration of Laminated Beams Including the Effects of Both Shear and Thickness Deformation in the Adhesive Layer

R. N. Miles, P. G. Reinhall

Publisher: ASME

J. Vib. Acoust. January 1986, 108(1): 56–64.

https://doi.org/10.1115/1.3269304

Published Online: January 1, 1986

View Article titled, An Analytical Model for the Vibration of Laminated Beams Including the Effects of Both Shear and Thickness Deformation in the Adhesive Layer

Topics: Adhesives, Deformation, Shear (Mechanics), Vibration, Damping, Equations of motion, Metals, Design, Hamilton's principle, Shear deformation

Journal citation

NARROW

Supplemental Material

Finite Element Simulation of Axisymmetric Elastic and Electroelastic Wave Propagation Using Local-Domain Wave Packet Enrichment

Conceptual Design of Oblong Ring Vibrators

Nonsymmetric Nonlinear Dynamics of Piezoelectrically Actuated Beams

Dynamic Modeling of Satellite Tether Systems Using Newton’s Laws and Hamilton’s Principle

Modeling of Nonlinear Oscillations for Viscoelastic Moving Belt Using Generalized Hamilton’s Principle

Structronics and Actuation of Hybrid Electrostrictive/Piezoelectric Thin Shells

Dynamic Actuation and Quadratic Magnetoelastic Coupling of Thin Magnetostrictive Shells

Dynamic Modeling and Simulation of Satellite Tethered Systems

Guided Waves in Thin-Walled Structural Members

The Dynamics of a Flexible Beam With a Lubricated Prismatic Kinematic Pair

Mid-Frequency Range Acoustic Radiation From Slender Elastic Bodies Using the Surface Variational Principle

On the Active-Passive Hybrid Control Actions of Structures With Active Constrained Layer Treatments

Nonlinear Piezothermoelasticity and Multi-Field Actuations, Part 1: Nonlinear Anisotropic Piezothermoelastic Shell Laminates

Boundary Control of Beams Using Active Constrained Layer Damping

Transverse Vibrations of a Rotating Twisted Timoshenko Beam Under Axial Loading

Vibration on an Inclined Rotating Cantilever Beam With Tip Mass

Longitudinal Vibration and Damping Analysis of Adhesively Bonded Double-Strap Joints

Self-Synchronization of Two Unbalanced Rotors

Nonlinear Dynamic Modelling of a Revolute-Prismatic Flexible Composite-Material Robot Arm

An Analytical Model for the Vibration of Laminated Beams Including the Effects of Both Shear and Thickness Deformation in the Adhesive Layer

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