Topics: Boundary-value problems , Cross section (Physics) , Eigenvalues , Kinematics , Stiffness , Stress , Flow (Dynamics) , Finite element analysis , Tensors

A Computational Model for Surface Welding in Covalent Adaptable Networks Using Finite-Element Analysis

Kai Yu, Qian Shi, Tiejun Wang, Martin L. Dunn, H. Jerry Qi

J. Appl. Mech. September 2016, 83(9): 091002. doi: https://doi.org/10.1115/1.4033682

Abstract

View articletitled, A Computational Model for Surface Welding in Covalent Adaptable Networks Using Finite-Element Analysis

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Topics: Welding , Polymers , Simulation , Finite element methods , Chain , Stress , Mechanical properties , Modeling , Density

Extraction of Anisotropic Mechanical Properties From Nanoindentation of SiC-6H Single Crystals

Amit Datye, Lin Li, Wei Zhang, Yujie Wei, Yanfei Gao, George M. Pharr

J. Appl. Mech. September 2016, 83(9): 091003. doi: https://doi.org/10.1115/1.4033790

Abstract

View articletitled, Extraction of Anisotropic Mechanical Properties From Nanoindentation of SiC-6H Single Crystals

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Topics: Anisotropy , Crystals , Mechanical properties , Nanoindentation , Plasticity , Stress , Deformation

The Primary Bilayer Ruga-Phase Diagram II: Irreversibility in Ruga Evolution

R. Zhao, M. Diab, K.-S. Kim

J. Appl. Mech. September 2016, 83(9): 091004. doi: https://doi.org/10.1115/1.4033722

Abstract

View articletitled, The Primary Bilayer Ruga-Phase Diagram II: Irreversibility in Ruga Evolution

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Topics: Cycles , Viscosity , Bifurcation , Finite element methods , Stiffness , Simulation , Stability

Mechanical Response of Brain Stem in Compression and the Differential Scanning Calorimetry and FTIR Analyses

Wei Zhang, Run-run Zhang, Liang-liang Feng, Yang Li, Fan Wu, Cheng-wei Wu

J. Appl. Mech. September 2016, 83(9): 091005. doi: https://doi.org/10.1115/1.4033890

Abstract

View articletitled, Mechanical Response of Brain Stem in Compression and the Differential Scanning Calorimetry and FTIR Analyses

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Topics: Brain , Compression , Fourier transform infrared spectroscopy , Differential scanning calorimetry , Biological tissues , Stress

Simplified Analysis for the Association of a Constrained Receptor to an Oscillating Ligand

Xiaofeng Chen, Bin Chen

J. Appl. Mech. September 2016, 83(9): 091006. doi: https://doi.org/10.1115/1.4033891

Abstract

View articletitled, Simplified Analysis for the Association of a Constrained Receptor to an Oscillating Ligand

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Topics: Diffusion (Physics) , Oscillating frequencies , Stress , Stability , Elasticity

Thermal-Acoustic Wave Generation and Propagation Using Suspended Carbon Nanotube Thin Film in Fluidic Environments

P. Jia, C. W. Lim

J. Appl. Mech. September 2016, 83(9): 091007. doi: https://doi.org/10.1115/1.4033893

Abstract

View articletitled, Thermal-Acoustic Wave Generation and Propagation Using Suspended Carbon Nanotube Thin Film in Fluidic Environments

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Topics: Acoustics , Pressure , Temperature , Thin films , Waves , Water , Multi-walled carbon nanotubes

Geometric Nonlinearity Effects in the Response of Sandwich Wide Panels

Zhangxian Yuan, George A. Kardomateas, Yeoshua Frostig

J. Appl. Mech. September 2016, 83(9): 091008. doi: https://doi.org/10.1115/1.4033651

Abstract

View articletitled, Geometric Nonlinearity Effects in the Response of Sandwich Wide Panels

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Topics: Displacement , Kinematics , Stress , Stiffness , Sandwich structures

Asymptotic Stability With Probability One of Random-Time-Delay-Controlled Quasi-Integrable Hamiltonian Systems

R. H. Huan, W. Q. Zhu, R. C. Hu, Z. G. Ying

J. Appl. Mech. September 2016, 83(9): 091009. doi: https://doi.org/10.1115/1.4033944

Abstract

View articletitled, Asymptotic Stability With Probability One of Random-Time-Delay-Controlled Quasi-Integrable Hamiltonian Systems

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Topics: Approximation , Delays , Probability , Stability , Time delay systems

Modeling of a Rolling Flexible Spherical Shell

François Robert Hogan, James Richard Forbes

J. Appl. Mech. September 2016, 83(9): 091010. doi: https://doi.org/10.1115/1.4033720

Abstract

View articletitled, Modeling of a Rolling Flexible Spherical Shell

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Topics: Equations of motion , Spherical shells , Trajectories (Physics)

Mixed Convolved Action Variational Methods for Poroelasticity

Bradley T. Darrall, Gary F. Dargush

J. Appl. Mech. September 2016, 83(9): 091011. doi: https://doi.org/10.1115/1.4033753

Abstract

View articletitled, Mixed Convolved Action Variational Methods for Poroelasticity

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