Pages that link to "Item:Q3440539"
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The following pages link to A mathematical homogenization perspective of virial stress (Q3440539):
Displaying 16 items.
- On the definitions of effective stress and deformation gradient for use in MD: Hill's macro-homogeneity and the virial theorem (Q534106) (← links)
- Continuum interpretation of virial stress in molecular simulations (Q837419) (← links)
- Computational aspects of dispersive computational continua for elastic heterogeneous media (Q905049) (← links)
- On the generalized virial theorem and Eshelby tensors (Q991687) (← links)
- On statistical strain and stress energy bounds from homogenization and virtual testing (Q1669556) (← links)
- A comparative study of atomistic-based stress evaluation (Q2033970) (← links)
- An energetically consistent concurrent multiscale method for heterogeneous heat transfer and phase transition applications (Q2308894) (← links)
- Generalized mathematical homogenization of atomistic media at finite temperatures in three dimensions (Q2459286) (← links)
- Dispersive computational continua (Q2631568) (← links)
- A nonlocal multiscale discrete-continuum model for predicting mechanical behavior of granular materials (Q2952879) (← links)
- A new look at the atomic level virial stress: on continuum-molecular system equivalence (Q3043471) (← links)
- The statistical second-order two-scale method for mechanical properties of statistically inhomogeneous materials (Q3062607) (← links)
- Hierarchical model reduction at multiple scales (Q3399309) (← links)
- A generalized space–time mathematical homogenization theory for bridging atomistic and continuum scales (Q3440542) (← links)
- A Dynamical Concurrent Multiscale Method Employing a Transmitting Boundary to Minimize Wave Reflections at the Domain Interface (Q5162143) (← links)
- Stress average rule derived through the principle of virtual power (Q6152395) (← links)
