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Journal Articles

A Generalized Variational Method and Its Applications in Design of the Single-Jack Flexible Nozzle

Zhi Li, Chengguo Yu, LiCheng Meng, Luqiao Qi, Jian Qiu, Yan Shi, Cunfa Gao

J. Appl. Mech. August 2022, 89(8): 081002.

Paper No: JAM-22-1162

DOI: https://doi.org/10.1115/1.4054678

Published Online: June 16, 2022

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Topics: Jacks (Lifting equipment), Nozzles, Variational techniques, Finite element analysis, Design, Cantilevers, Deformation

Journal Articles

On the Bounds of Eigenvalues of a Clamped Plate in Tension

R. K. Kaul, S. G. Tewari

J. Appl. Mech. March 1958, 25(1): 52–56.

DOI: https://doi.org/10.1115/1.4011687

Published Online: June 16, 2021

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Topics: Eigenvalues, Tension, Computation, Mode shapes, Oscillations, Theorems (Mathematics), Variational techniques

Journal Articles

The Sector Problem

G. Horvay, K. L. Hanson

J. Appl. Mech. December 1957, 24(4): 574–581.

DOI: https://doi.org/10.1115/1.4011603

Published Online: June 10, 2021

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Topics: Polynomials, Shear (Mechanics), Stress, Variational techniques

Journal Articles

An Approximate Nonuniform Bending Theory and Its Application to the Swept-Plate Problem

H. J. Plass, Jr.

J. Appl. Mech. September 1955, 22(3): 383–388.

DOI: https://doi.org/10.1115/1.4011094

Published Online: June 4, 2021

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Topics: Boundary-value problems, Cantilevers, Deflection, Differential equations, Plates (structures), Stress, Torsion, Variational techniques

Journal Articles

Approximate Stress Functions for Triangular Wedges

I. K. Silverman

J. Appl. Mech. March 1955, 22(1): 123–128.

DOI: https://doi.org/10.1115/1.4010982

Published Online: June 4, 2021

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Topics: Stress, Wedges, Differential equations, Variational techniques

Journal Articles

Approximate Solutions of Compressible Flows Past Bodies of Revolution by Variational Method

Chi-Teh Wang, Socrates De Los Santos

J. Appl. Mech. September 1951, 18(3): 260–266.

DOI: https://doi.org/10.1115/1.4010331

Published Online: April 7, 2021

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Topics: Compressible flow, Variational techniques, Shapes

Journal Articles

Thermal Stresses in a Rectangular Plate Clamped Along an Edge

B. J. Aleck

J. Appl. Mech. June 1949, 16(2): 118–122.

DOI: https://doi.org/10.1115/1.4009924

Published Online: April 5, 2021

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Topics: Thermal stresses, Boundary-value problems, Stress, Differential equations, Equilibrium (Physics), Junctions, Plates (structures), Stress concentration, Temperature, Variational techniques

Journal Articles

Distribution of Stress in Built-In Beams of Narrow Rectangular Cross Section

F. B. Hildebrand, Eric Reissner

J. Appl. Mech. September 1942, 9(3): A108–A116.

DOI: https://doi.org/10.1115/1.4009205

Published Online: March 3, 2021

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Topics: Stress, Cantilever beams, Center of mass, Euler-Bernoulli beam theory, Flanges, Poisson ratio, Polynomials, Stress concentration, Variational techniques

Journal Articles

Stephen P. Timoshenko Medal Acceptance Speech

J. N. Reddy

J. Appl. Mech. February 2020, 87(2): 020301.

Paper No: JAM-19-1600

DOI: https://doi.org/10.1115/1.4045587

Published Online: December 19, 2019

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Topics: Composite materials, Engineering mechanics, Engineering teachers, Finite element analysis, Shells, Finite element methods, Shear deformation, Continuum mechanics, Heat transfer, Mentoring

Journal Articles

Mixed Convolved Action Variational Methods for Poroelasticity

Bradley T. Darrall, Gary F. Dargush

J. Appl. Mech. September 2016, 83(9): 091011.

Paper No: JAM-16-1190

DOI: https://doi.org/10.1115/1.4033753

Published Online: July 13, 2016

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Topics: Boundary-value problems, Cavities, Displacement, Finite element analysis, Fluids, Impulse (Physics), Pressure, Spacetime, Stress, Traction

Journal Articles

Some Further Remarks on Hamilton’s Principle

Firdaus E. Udwadia, George Leitmann, Hancheol Cho

J. Appl. Mech. January 2011, 78(1): 011014.

DOI: https://doi.org/10.1115/1.4002435

Published Online: October 22, 2010

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Topics: Equations of motion, Hamilton's principle, Inverse problems, Variational techniques, Variational principles

Journal Articles

An Argument Against Augmenting the Lagrangean for Nonholonomic Systems

Carlos M. Roithmayr, Dewey H. Hodges

J. Appl. Mech. May 2009, 76(3): 034501.

DOI: https://doi.org/10.1115/1.3086435

Published Online: March 9, 2009

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Topics: Classical mechanics, Equations of motion, Particulate matter, Scalars, Variational techniques, Differential equations, Errors

Journal Articles

A Variational Principle Governing the Generating Function for Conformations of Flexible Molecules

L. B. Freund

J. Appl. Mech. May 2007, 74(3): 421–426.

DOI: https://doi.org/10.1115/1.2201888

Published Online: March 31, 2006

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Topics: Differential equations, Entropy, Partial differential equations, Polymers, Separation (Technology), Variational principles, Chain, Density, Field theories (Physics), Variational techniques

Journal Articles

Discussion: “Applicability and Limitations of Simplified Elastic Shell Equations for Carbon Nanotubes” ( Wang, C. Y., Ru, C. Q., and Mioduchowski, A., 2004, ASME J. Appl. Mech., 71, pp. 622–631 )

J. G. Simmonds

J. Appl. Mech. November 2005, 72(6): 981.

DOI: https://doi.org/10.1115/1.2040451

Published Online: November 1, 2005

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Topics: Buckling, Carbon nanotubes, Shells, Poisson ratio, Elasticity, Torsion, Variational techniques

Journal Articles

Discussion: “Shear Coefficients for Timoshenko Beam Theory” (Hutchinson, J. R., 2001, ASME J. Appl. Mech., 68 , pp. 87–92)

N. G. Stephen

J. Appl. Mech. November 2001, 68(6): 959–960.

DOI: https://doi.org/10.1115/1.1412454

Published Online: November 1, 2001

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Topics: Shear (Mechanics), Timoshenko beam theory, Shear deformation, Variational techniques

Journal Articles

Closure to “On Shear Coefficients for Timoshenko Beam Theory” (2001, ASME J. Appl. Mech., 68 , p. 959)

J. R. Hutchinson

J. Appl. Mech. November 2001, 68(6): 960–961.

DOI: https://doi.org/10.1115/1.1412455

Published Online: November 1, 2001

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Topics: Shear (Mechanics), Timoshenko beam theory, Shear deformation, Engineering teachers, Variational techniques

Journal Articles

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

Published Online: July 7, 2000

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

Journal Articles

A Strip Element Method for Analyzing Wave Scattering by a Crack in an Immersed Composite Laminate

G. R. Liu, Z. C. Xi, K. Y. Lam, H. M. Shang

J. Appl. Mech. December 1999, 66(4): 898–903.

DOI: https://doi.org/10.1115/1.2791795

Published Online: December 1, 1999

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Topics: Composite materials, Fracture (Materials), Laminates, Scattering (Physics), Strips, Fluids, Fourier transforms, Waves, Boundary-value problems, Cross section (Physics)

Journal Articles

On the Original Publication of the General Canonical Functional of Linear Elasticity

C. A. Felippa, Mem. ASME

J. Appl. Mech. March 2000, 67(1): 217–219.

DOI: https://doi.org/10.1115/1.321170

Published Online: October 12, 1999

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Topics: Displacement, Elasticity, Variational principles, Construction, Variational techniques

Journal Articles

Time-Integral Variational Principles for Nonlinear Nonholonomic Systems

J. G. Papastavridis

J. Appl. Mech. December 1997, 64(4): 985–991.

DOI: https://doi.org/10.1115/1.2789010

Published Online: December 1, 1997

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Topics: Variational principles, Equations of motion, Mathematics, Engineers, Multibody dynamics, Variational techniques

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Journal citation

NARROW

A Generalized Variational Method and Its Applications in Design of the Single-Jack Flexible Nozzle

On the Bounds of Eigenvalues of a Clamped Plate in Tension

The Sector Problem

An Approximate Nonuniform Bending Theory and Its Application to the Swept-Plate Problem

Approximate Stress Functions for Triangular Wedges

Approximate Solutions of Compressible Flows Past Bodies of Revolution by Variational Method

Thermal Stresses in a Rectangular Plate Clamped Along an Edge

Distribution of Stress in Built-In Beams of Narrow Rectangular Cross Section

Stephen P. Timoshenko Medal Acceptance Speech

Mixed Convolved Action Variational Methods for Poroelasticity

Some Further Remarks on Hamilton’s Principle

An Argument Against Augmenting the Lagrangean for Nonholonomic Systems

A Variational Principle Governing the Generating Function for Conformations of Flexible Molecules

Discussion: “Applicability and Limitations of Simplified Elastic Shell Equations for Carbon Nanotubes” ( Wang, C. Y., Ru, C. Q., and Mioduchowski, A., 2004, ASME J. Appl. Mech., 71, pp. 622–631 )

Discussion: “Shear Coefficients for Timoshenko Beam Theory” (Hutchinson, J. R., 2001, ASME J. Appl. Mech., 68 , pp. 87–92)

Closure to “On Shear Coefficients for Timoshenko Beam Theory” (2001, ASME J. Appl. Mech., 68 , p. 959)

Theory of Boundary Eigensolutions in Engineering Mechanics

A Strip Element Method for Analyzing Wave Scattering by a Crack in an Immersed Composite Laminate

On the Original Publication of the General Canonical Functional of Linear Elasticity

Time-Integral Variational Principles for Nonlinear Nonholonomic Systems

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