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Volume 68, Issue 1

January 2001

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ISSN 0021-8936

EISSN 1528-9036

In this Issue

Technical Papers
Brief Notes
Book Review

Obituary: E. Turan Onat (1925–2000)

Sol R. Bodner, David Parks

J. Appl. Mech. January 2001, 68(1): 1–2.

View articletitled, Obituary: E. Turan Onat (1925–2000)

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Technical Papers

Elastic Fields in Double Inhomogeneity by the Equivalent Inclusion Method

H. M. Shodja, Assoc. Mem. ASME,, A. S. Sarvestani

J. Appl. Mech. January 2001, 68(1): 3–10. doi: https://doi.org/10.1115/1.1346680

Abstract

View articletitled, Elastic Fields in Double Inhomogeneity by the Equivalent Inclusion Method

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Topics: Coatings , Composite materials , Elastic constants , Enterprise information management , Fibers , Polynomials , Stress , Elasticity

Three-Dimensional Axisymmetric Stress Analysis of Superconducting Magnets Using Green’s Function Solution

M. R. Vaghar, Consulting Engineer, Mem. ASME, H. Garmestani, Associate Professor, Mem. ASME

J. Appl. Mech. January 2001, 68(1): 11–18. doi: https://doi.org/10.1115/1.1345700

Abstract

View articletitled, Three-Dimensional Axisymmetric Stress Analysis of Superconducting Magnets Using Green’s Function Solution

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Topics: Shear stress , Stress , Stress analysis (Engineering) , Superconducting magnets , Boundary-value problems , Green's function methods

Static and Dynamic Characterization of Some Tensegrity Modules

H. Murakami, Professor Mem. ASME, Y. Nishimura, Graduate Student

J. Appl. Mech. January 2001, 68(1): 19–27. doi: https://doi.org/10.1115/1.1331058

Abstract

View articletitled, Static and Dynamic Characterization of Some Tensegrity Modules

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Topics: Equilibrium (Physics) , Tensegrity , Cables

Nonlinear Stability, Thermoelastic Contact, and the Barber Condition

J. A. Pelesko

J. Appl. Mech. January 2001, 68(1): 28–33. doi: https://doi.org/10.1115/1.1345699

Abstract

View articletitled, Nonlinear Stability, Thermoelastic Contact, and the Barber Condition

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Topics: Bifurcation , Stability , Steady state , Thermoelasticity , Boundary layers , Contact resistance , Pressure , Boundary-value problems

Energy Pumping in Nonlinear Mechanical Oscillators: Part I—Dynamics of the Underlying Hamiltonian Systems

O. Gendelman, L. I. Manevitch, A. F. Vakakis, R. M’Closkey

J. Appl. Mech. January 2001, 68(1): 34–41. doi: https://doi.org/10.1115/1.1345524

Abstract

View articletitled, Energy Pumping in Nonlinear Mechanical Oscillators: Part I—Dynamics of the Underlying Hamiltonian Systems

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Topics: Boundary-value problems , Damping , Dynamics (Mechanics) , Resonance , Transients (Dynamics) , Oscillations , Manifolds , Approximation , Bifurcation , Equations of motion

Energy Pumping in Nonlinear Mechanical Oscillators: Part II—Resonance Capture

A. F. Vakakis, O. Gendelman

J. Appl. Mech. January 2001, 68(1): 42–48. doi: https://doi.org/10.1115/1.1345525

Abstract

View articletitled, Energy Pumping in Nonlinear Mechanical Oscillators: Part II—Resonance Capture

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Topics: Approximation , Resonance , Transients (Dynamics) , Manifolds

Parametric Instability of Axially Moving Media Subjected to Multifrequency Tension and Speed Fluctuations

R. G. Parker, Mem. ASME, Y. Lin, Graduate Student

J. Appl. Mech. January 2001, 68(1): 49–57. doi: https://doi.org/10.1115/1.1343914

Abstract

View articletitled, Parametric Instability of Axially Moving Media Subjected to Multifrequency Tension and Speed Fluctuations

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Topics: Excitation , Fluctuations (Physics) , Tension , String , Stability , Oscillations

Dynamic Analysis of Rectilinear Motion of a Self-Propelling Disk With Unbalance Masses

T. Das, Graduate Student, R. Mukherjee, Associate Professor Assoc. Mem. ASME

J. Appl. Mech. January 2001, 68(1): 58–66. doi: https://doi.org/10.1115/1.1344903

Abstract

View articletitled, Dynamic Analysis of Rectilinear Motion of a Self-Propelling Disk With Unbalance Masses

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Topics: Disks , Dynamic models , Potential energy , Trajectories (Physics) , Center of mass , Simulation results

High-Frequency Low-Loss Ultrasonic Modes in Imbedded Bars

B. N. Pavlakovic, M. J. S. Lowe, P. Cawley

J. Appl. Mech. January 2001, 68(1): 67–75. doi: https://doi.org/10.1115/1.1347995

Abstract

View articletitled, High-Frequency Low-Loss Ultrasonic Modes in Imbedded Bars

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Topics: Leakage , Steel , Acoustics , Wave propagation , Inspection

On Crack Initiation Mechanisms in Fretting Fatigue

B. Yang, S. Mall, Fellow ASME,

J. Appl. Mech. January 2001, 68(1): 76–80. doi: https://doi.org/10.1115/1.1344901

Abstract

View articletitled, On Crack Initiation Mechanisms in Fretting Fatigue

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Topics: Fatigue , Fracture (Materials) , Stress , Friction , Shear (Mechanics)

An Intersonic Slip Pulse at a Frictional Interface Between Dissimilar Materials

G. G. Adams, Professor, Fellow ASME,

J. Appl. Mech. January 2001, 68(1): 81–86. doi: https://doi.org/10.1115/1.1349119

Abstract

View articletitled, An Intersonic Slip Pulse at a Frictional Interface Between Dissimilar Materials

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Topics: Friction , Shear (Mechanics) , Shear stress , Shear waves , Space , Waves , Stress

Shear Coefficients for Timoshenko Beam Theory

J. R. Hutchinson, Life Mem. ASME, Professor Emeritus,

J. Appl. Mech. January 2001, 68(1): 87–92. doi: https://doi.org/10.1115/1.1349417

Abstract

View articletitled, Shear Coefficients for Timoshenko Beam Theory

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Topics: Cross section (Physics) , Shear (Mechanics) , Timoshenko beam theory

Modeling the Fracture of a Sandwich Structure due to Cavitation in a Ductile Adhesive Layer

S. Zhang, K. J. Hsia, Mem. ASME,

J. Appl. Mech. January 2001, 68(1): 93–100. doi: https://doi.org/10.1115/1.1346678

Abstract

View articletitled, Modeling the Fracture of a Sandwich Structure due to Cavitation in a Ductile Adhesive Layer

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Topics: Adhesives , Cavitation , Cavities , Deformation , Fracture (Materials) , Fracture (Process) , Sandwich structures , Separation (Technology) , Stress , Work hardening

Theory of Boundary Eigensolutions in Engineering Mechanics

A. R. Hadjesfandiari, G. F. Dargush, Mem. ASME

J. Appl. Mech. January 2001, 68(1): 101–108. doi: https://doi.org/10.1115/1.1331059

Abstract

View articletitled, Theory of Boundary Eigensolutions in Engineering Mechanics

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Topics: Boundary element methods , Boundary-value problems , Eigenfunctions , Engineering mechanics , Integral equations , Eigenvalues , Variational techniques , Weight (Mass) , Fracture (Materials) , Wedges

A State-Space-Based Stress Analysis of a Multilayered Spherical Shell With Spherical Isotropy

W. Q. Chen, H. J. Ding

J. Appl. Mech. January 2001, 68(1): 109–114. doi: https://doi.org/10.1115/1.1343913

Abstract

View articletitled, A State-Space-Based Stress Analysis of a Multilayered Spherical Shell With Spherical Isotropy

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Topics: Isotropy , Spherical shells , Stress , Stress analysis (Engineering) , Elasticity , Displacement

Large Deformations of a Rotating Solid Cylinder for Non-Gaussian Isotropic, Incompressible Hyperelastic Materials

C. O. Horgan, Fellow ASME, G. Saccomandi

J. Appl. Mech. January 2001, 68(1): 115–117. doi: https://doi.org/10.1115/1.1349418

Abstract

View articletitled, Large Deformations of a Rotating Solid Cylinder for Non-Gaussian Isotropic, Incompressible Hyperelastic Materials

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Topics: Cylinders , Deformation , Hardening , Rotation , Stress , Disks , Collapse , Elasticity , Rubber

Analysis of Rigid-Body Dynamic Models for Simulation of Systems With Frictional Contacts

P. Song, Graduate Student,, P. Kraus, Graduate Student,, V. Kumar, Mem. ASME, P. Dupont, Mem. ASME

J. Appl. Mech. January 2001, 68(1): 118–128. doi: https://doi.org/10.1115/1.1331060

Abstract

View articletitled, Analysis of Rigid-Body Dynamic Models for Simulation of Systems With Frictional Contacts

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Topics: Dynamic models , Dynamics (Mechanics) , Friction , Simulation , Stability , Coulombs , Boundary layers

Brief Notes

Correspondence Principle in Viscoelastic Functionally Graded Materials

G. H. Paulino, Mem. ASME, Z.-H. Jin, Mem. ASME

J. Appl. Mech. January 2001, 68(1): 129–132. doi: https://doi.org/10.1115/1.1331286

Abstract

View articletitled, Correspondence Principle in Viscoelastic Functionally Graded Materials

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Topics: Functionally graded materials , Laplace transforms , Relaxation (Physics) , Viscoelastic materials , Viscoelasticity , Creep , Fracture (Materials)