Phase-Field Simulation of Solidification
By W. Boettinger, J. Warren, Christoph Beckermann, Alain Karma. 2002
1,641 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/c5e76275e303c5d65187d024aff53393cb7a9838
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
- Nele Moelans
- Bart Blanpain
- P. Wollants
- Rongpei Shi
- Ying Sun
- Pao-Hsiung Chiu
- Nicholas Zabaras
- Yan-Ting Lin
In Materials Chemistry
- Yan-Ting Lin
- Pao-Hsiung Chiu
- Shinji Nishiwaki
- Akihiro Takezawa
- Mitsuru Kitamura
- R. Trivedi
- Nele Moelans
- Bart Blanpain
In Mechanics of Materials
- Nicholas Zabaras
- Ying Sun
- Yan-Ting Lin
- Lijian Tan
- Pao-Hsiung Chiu
- Kubra Karayagiz
- R. Seede
- Ibrahim Karaman
Citations in the corpus
- Shape and topology optimization based on the phase field method and sensitivity analysis (2010, background): “Outlines of the above history and methodologies can be found in several comprehensive reviews [40–42].”
- Formation mechanisms of self-organized core/shell and core/shell/corona microstructures in liquid droplets of immiscible alloys (2013, methodology): “The approach is based on the phase field method that has been widely employed to study phase separation via spinodal decomposition in liquids [17–19] and other complex microstructure evolutions [20–25].”
- A level set simulation of dendritic solidification with combined features of front-tracking and fixed-domain methods (2006, methodology): “It is governed by a phase-field control equation derived from the thermodynamics of phase transition [5].”
- Grain boundary segregation engineering in metallic alloys: A pathway to the design of interfaces (2014, neutral): “tion and phase transformation phenomena at segregation decorated GBs [58,109–111].”
- The phase field method for geometric moving interfaces and their numerical approximations (2019, neutral): “There is also a phase field model for generalized anisotropic Stefan problem which is widely used in the materials science community [355, 323, 61, 349].”