Topics: Deformation , Displacement , Errors , Nanoscale phenomena , Resolution (Optics) , Transmission electron microscopy , Noise (Sound) , Lenses (Optics)

Tensile Stress-Driven Surface Wrinkles on Cylindrical Core–Shell Soft Solids

Shan Tang, Ying Li, Wing Kam Liu, Ning Hu, Xiang He Peng, Zaoyang Guo

J. Appl. Mech. December 2015, 82(12): 121002. doi: https://doi.org/10.1115/1.4031244

Abstract

View articletitled, Tensile Stress-Driven Surface Wrinkles on Cylindrical Core–Shell Soft Solids

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Topics: Finite element analysis , Nanofibers , Polymer fibers , Polymers , Shells , Stress , Deformation , Solids , Tension , Poisson ratio

Constructive and Destructive Interplay Between Piezoelectricity and Flexoelectricity in Flexural Sensors and Actuators

Amir Abdollahi, Irene Arias

J. Appl. Mech. December 2015, 82(12): 121003. doi: https://doi.org/10.1115/1.4031333

Abstract

View articletitled, Constructive and Destructive Interplay Between Piezoelectricity and Flexoelectricity in Flexural Sensors and Actuators

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Topics: Actuators , Design , Electric fields , Piezoelectricity , Polarization (Electricity) , Polarization (Light) , Polarization (Waves) , Sensors , Strain gradient , Electrodes

A Micromechanical Bending Stage for Studying Mechanical Properties of Materials Using Nanoindenter

Mohamed Elhebeary, M. Taher A. Saif

J. Appl. Mech. December 2015, 82(12): 121004. doi: https://doi.org/10.1115/1.4031334

Abstract

View articletitled, A Micromechanical Bending Stage for Studying Mechanical Properties of Materials Using Nanoindenter

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Topics: Bending (Stress) , Computer simulation , Deflection , Mechanical properties , Stress , Design , Elastic moduli , Finite element analysis , Boundary-value problems , Simulation

A Simple Physically Based Phenomenological Model for the Strengthening/Softening Behavior of Nanotwinned Copper

X. Zhang, A. E. Romanov, E. C. Aifantis

J. Appl. Mech. December 2015, 82(12): 121005. doi: https://doi.org/10.1115/1.4031291

Abstract

View articletitled, A Simple Physically Based Phenomenological Model for the Strengthening/Softening Behavior of Nanotwinned Copper

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Topics: Copper , Dislocations , Grain size , Hardening , Metals , Plasticity , Simulation , Stress , Temperature effects , Yield stress

Contact Law and Coefficient of Restitution in Elastoplastic Spheres

Daolin Ma, Caishan Liu

J. Appl. Mech. December 2015, 82(12): 121006. doi: https://doi.org/10.1115/1.4031483

Abstract

View articletitled, Contact Law and Coefficient of Restitution in Elastoplastic Spheres

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Topics: Deformation , Displacement , Pressure , Stress , Work hardening , Steel , Approximation , Cycles , Simulation , Brakes

A Geometric Model for the Coiling of an Elastic Rod Deployed Onto a Moving Substrate

Mohammad K. Jawed, Pierre-Thomas Brun, Pedro M. Reis

J. Appl. Mech. December 2015, 82(12): 121007. doi: https://doi.org/10.1115/1.4031363

Abstract

View articletitled, A Geometric Model for the Coiling of an Elastic Rod Deployed Onto a Moving Substrate

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Topics: Belts , Simulation , Thread , Geometry , Fittings , Shapes , Rods

Dynamic Response of Orthogonal Three-Dimensional Woven Carbon Composite Beams Under Soft Impact

P. Turner, T. Liu, X. Zeng

J. Appl. Mech. December 2015, 82(12): 121008. doi: https://doi.org/10.1115/1.4031455

Abstract

View articletitled, Dynamic Response of Orthogonal Three-Dimensional Woven Carbon Composite Beams Under Soft Impact

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Topics: Carbon composites , Composite materials , Constitutive equations , Damage , Deflection , Delamination , Density , Fibers , Finite element analysis , Fracture (Materials)

Multifunctional Optimization of Viscoelastic Materials Subjected to Spherical Impact

Martin Herrenbrück, Fabian Duddeck, Roman Lackner

J. Appl. Mech. December 2015, 82(12): 121009. doi: https://doi.org/10.1115/1.4031554

Abstract

View articletitled, Multifunctional Optimization of Viscoelastic Materials Subjected to Spherical Impact

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Topics: Design , Finite element analysis , Optimization , Viscoelastic materials , Stress , Modeling , Engineering disciplines , Solids

On the Static and Dynamic Contact Problem of an Inflated Spherical Viscoelastic Membrane

Nirmal Kumar, Anirvan DasGupta

J. Appl. Mech. December 2015, 82(12): 121010. doi: https://doi.org/10.1115/1.4031484

Abstract

View articletitled, On the Static and Dynamic Contact Problem of an Inflated Spherical Viscoelastic Membrane

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Topics: Creep , Membranes , Relaxation (Physics) , Contact mechanics , Displacement , Free vibrations , Equilibrium (Physics) , Deformation

Nonviscous Modes of Nonproportionally Damped Viscoelastic Systems

Mario Lázaro

J. Appl. Mech. December 2015, 82(12): 121011. doi: https://doi.org/10.1115/1.4031569

Abstract

View articletitled, Nonviscous Modes of Nonproportionally Damped Viscoelastic Systems

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Topics: Approximation , Damping , Eigenvalues , Relaxation (Physics)

Thin-Shell Thickness of Two-Dimensional Materials

Enlai Gao, Zhiping Xu

J. Appl. Mech. December 2015, 82(12): 121012. doi: https://doi.org/10.1115/1.4031568

Abstract

View articletitled, Thin-Shell Thickness of Two-Dimensional Materials

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Topics: Stiffness , Thin shells , Graphene , Deformation , Mechanical properties , Atoms , Crystals , Shells

Discussion

Discussion: “The Lure of the Mean Axes” (Meirovitch, L., and Tuzcu, I., ASME J. Appl. Mech., 74(3), pp. 497–504)

David K. Schmidt

J. Appl. Mech. December 2015, 82(12): 125501. doi: https://doi.org/10.1115/1.4031567

Extract

View articletitled, Discussion: “The Lure of the Mean Axes” (Meirovitch, L., and Tuzcu, I., ASME J. Appl. Mech., 74(3), pp. 497–504)

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Topics: Aerodynamics , Deformation , Equations of motion , Free vibrations , Kinetic energy , Mode shapes , Shapes , Vehicles , Center of mass

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Research Papers

Nanoscale Deformation Analysis With High-Resolution Transmission Electron Microscopy and Digital Image Correlation

Tensile Stress-Driven Surface Wrinkles on Cylindrical Core–Shell Soft Solids

Constructive and Destructive Interplay Between Piezoelectricity and Flexoelectricity in Flexural Sensors and Actuators

A Micromechanical Bending Stage for Studying Mechanical Properties of Materials Using Nanoindenter

A Simple Physically Based Phenomenological Model for the Strengthening/Softening Behavior of Nanotwinned Copper

Contact Law and Coefficient of Restitution in Elastoplastic Spheres

A Geometric Model for the Coiling of an Elastic Rod Deployed Onto a Moving Substrate

Dynamic Response of Orthogonal Three-Dimensional Woven Carbon Composite Beams Under Soft Impact

Multifunctional Optimization of Viscoelastic Materials Subjected to Spherical Impact

On the Static and Dynamic Contact Problem of an Inflated Spherical Viscoelastic Membrane

Nonviscous Modes of Nonproportionally Damped Viscoelastic Systems

Thin-Shell Thickness of Two-Dimensional Materials

Discussion

Discussion: “The Lure of the Mean Axes” (Meirovitch, L., and Tuzcu, I., ASME J. Appl. Mech., 74(3), pp. 497–504)

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