Nanoscale phase field microelasticity theory of dislocations: model and 3D simulations

By Yu U. Wang, Yongmei M. Jin, A. Cuitiño, A. Khachaturyan. 2001

369 citations recorded by the source corpus.

Subfields: Aerospace Engineering, Materials Chemistry, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/4d83f7846d93f7d586b58d3cd8a755b15a928da4

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Aerospace Engineering

1. Nele Moelans
2. Bart Blanpain
3. P. Wollants
4. Zi-kui Liu
5. Yanzhou Ji
6. Kunok Chang
7. James Chen
8. T. Heo

In Materials Chemistry

1. Nele Moelans
2. Bart Blanpain
3. P. Wollants
4. Zi-kui Liu
5. Long-qing Chen
6. Yanzhou Ji
7. Kunok Chang
8. James Chen

In Mechanical Engineering

1. Zi-kui Liu
2. Nele Moelans
3. Bart Blanpain
4. P. Wollants
5. E. Busso
6. Ricardo A. Lebensohn
7. Nicholas Kioussis
8. Long-qing Chen

Citations in the corpus

• On the evolution of crystallographic dislocation density in non-homogeneously deforming crystals (2004, background): “Phase-7eld-based continuum models also treat this length scale of simulation (Ortiz, 1999; Wang et al., 2001) by restricting all of the dislocation density within their volume elements to be polar.”
• Multiscale modelling of nanomechanics and micromechanics: an overview (2003, methodology): “The method of the phase field microelasticity (Khachaturyan 2000, Wang et al. 2000, 2001c) is of a different nature.”
• An integrated fast Fourier transform-based phase-field and crystal plasticity approach to model recrystallization of three dimensional polycrystals (2015, background): “Since plasticity in crystals is primarily due to the generation and motion of dislocations, one approach is to explicitly introduce mobile dislocations [22–24] using continuous fields for each slip system.”