A finite temperature continuum theory based on interatomic potential in crystalline solids
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Publication:836158
DOI10.1007/s00466-007-0239-xzbMath1239.74005OpenAlexW2081473883MaRDI QIDQ836158
Wing Kam Liu, Albert C. To, Adrian Marcin Kopacz
Publication date: 31 August 2009
Published in: Computational Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00466-007-0239-x
Helmholtz free energyCauchy-Born rulequasicontinuum methodmethod of statistical momentsquasi-harmonic approximation
Crystalline structure (74E15) Thermodynamics in solid mechanics (74A15) Molecular, statistical, and kinetic theories in solid mechanics (74A25)
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Cites Work
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- An atomistic-based finite deformation membrane for single layer crystalline films
- An introduction to computational nanomechanics and materials
- A multiscale projection method for the analysis of carbon nanotubes
- A bridging domain method for coupling continua with molecular dynamics
- Discrete-to-continuum bridging based on multigrid principles
- Coupling of atomistic and continuum simulations using a bridging scale decomposition.
- A coupled atomistic/continuum model of defects in solids.
- An adaptive finite element approach to atomic-scale mechanics. -- The quasicontinuum method
- Multiscale modeling of the dynamics of solids at finite temperature
- A phonon heat bath approach for the atomistic and multiscale simulation of solids
- MultiScale Modeling of Physical Phenomena: Adaptive Control of Models
- An analysis of the quasicontinuum method
