Using the phase-field crystal method in the multi-scale modeling of microstructure evolution

By N. Provatas, J. Dantzig, B. Athreya, Pak Yuen Chan, P. Stefanovic, N. Goldenfeld, K. Elder. 2007

150 citations recorded by the source corpus.

Subfields: Aerospace Engineering, Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/10faa78cf61c5dfa139fd3a4804a5fd4a95a2797

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. Steven M. Wise
2. Cheng Wang
3. Hector Gomez
4. Xesús Nogueira
5. Zhengzheng Hu
6. John S. Lowengrub
7. Xiaoming Wang
8. Jie Shen

In Materials Chemistry

1. Steven M. Wise
2. Cheng Wang
3. Hector Gomez
4. Xesús Nogueira
5. Zhengzheng Hu
6. John S. Lowengrub
7. Xiaoming Wang
8. Junseok Kim

In Mechanics of Materials

1. Hector Gomez
2. Steven M. Wise
3. Xesús Nogueira
4. John S. Lowengrub

Citations in the corpus

• An unconditionally energy-stable method for the phase field crystal equation (2012, methodology): “Recently, a new theory has been put forward under the name of phase field crystal equation [17,18,42].”
• The phase field technique for modeling multiphase materials (2008, unknown): “Elastic/plastic interactions were studied by Stefanovic et al [260, 261] by introducing a second order time derivative in the PFC equations, adding ‘instantaneous’ elastic interactions as traveling waves in the domain.”
• Stable and efficient finite-difference nonlinear-multigrid schemes for the phase field crystal equation (2009, methodology): “[13] details the many applications of the PFC equation.”