Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Grasselli, Maurizio
and
Wu, Hao
2014.
Well-posedness and long-time behavior for the modified phase-field crystal equation.
Mathematical Models and Methods in Applied Sciences,
Vol. 24,
Issue. 14,
p.
2743.
Backofen, R.
Barmak, K.
Elder, K.E.
and
Voigt, A.
2014.
Capturing the complex physics behind universal grain size distributions in thin metallic films.
Acta Materialia,
Vol. 64,
Issue. ,
p.
72.
Elsey, Matt
and
Wirth, Benedikt
2014.
Fast Automated Detection of Crystal Distortion and Crystal Defects in Polycrystal Images.
Multiscale Modeling & Simulation,
Vol. 12,
Issue. 1,
p.
1.
Praetorius, Simon
and
Voigt, Axel
2015.
Development and Analysis of a Block-Preconditioner for the Phase-Field Crystal Equation.
SIAM Journal on Scientific Computing,
Vol. 37,
Issue. 3,
p.
B425.
Yang, Haizhao
Lu, Jianfeng
and
Ying, Lexing
2015.
Crystal Image Analysis Using 2D Synchrosqueezed Transforms.
Multiscale Modeling & Simulation,
Vol. 13,
Issue. 4,
p.
1542.
Asadi, Ebrahim
and
Asle Zaeem, Mohsen
2015.
A Review of Quantitative Phase-Field Crystal Modeling of Solid–Liquid Structures.
JOM,
Vol. 67,
Issue. 1,
p.
186.
Tavakoli, Rouhollah
2016.
Unconditionally energy stable time stepping scheme for Cahn–Morral equation: Application to multi-component spinodal decomposition and optimal space tiling.
Journal of Computational Physics,
Vol. 304,
Issue. ,
p.
441.
Conti, Monica
Giorgini, Andrea
and
Grasselli, Maurizio
2016.
Phase-field crystal equation with memory.
Journal of Mathematical Analysis and Applications,
Vol. 436,
Issue. 2,
p.
1297.
Grasselli, Maurizio
and
Pierre, Morgan
2016.
Energy stable and convergent finite element schemes for the modified phase field crystal equation.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 50,
Issue. 5,
p.
1523.
Rosales, Rodolfo R.
Seibold, Benjamin
Shirokoff, David
and
Zhou, Dong
2017.
Unconditional Stability for Multistep ImEx Schemes: Theory.
SIAM Journal on Numerical Analysis,
Vol. 55,
Issue. 5,
p.
2336.
Dehghan, Mehdi
and
Abbaszadeh, Mostafa
2017.
The meshless local collocation method for solving multi-dimensional Cahn-Hilliard, Swift-Hohenberg and phase field crystal equations.
Engineering Analysis with Boundary Elements,
Vol. 78,
Issue. ,
p.
49.
Lee, Hyun Geun
2017.
A semi-analytical Fourier spectral method for the Swift–Hohenberg equation.
Computers & Mathematics with Applications,
Vol. 74,
Issue. 8,
p.
1885.
Li, Yibao
and
Kim, Junseok
2017.
An efficient and stable compact fourth-order finite difference scheme for the phase field crystal equation.
Computer Methods in Applied Mechanics and Engineering,
Vol. 319,
Issue. ,
p.
194.
Gu, Shuting
and
Zhou, Xiang
2018.
Convex splitting method for the calculation of transition states of energy functional.
Journal of Computational Physics,
Vol. 353,
Issue. ,
p.
417.
Hirvonen, Petri
La Boissonière, Gabriel Martine
Fan, Zheyong
Achim, Cristian Vasile
Provatas, Nikolas
Elder, Ken R.
and
Ala-Nissila, Tapio
2018.
Grain extraction and microstructural analysis method for two-dimensional poly and quasicrystalline solids.
Physical Review Materials,
Vol. 2,
Issue. 10,
Martine La Boissonière, Gabriel
and
Choksi, Rustum
2018.
Atom based grain extraction and measurement of geometric properties.
Modelling and Simulation in Materials Science and Engineering,
Vol. 26,
Issue. 3,
p.
035001.
Martine La Boissonière, Gabriel
Choksi, Rustum
Barmak, Katayun
and
Esedoḡlu, Selim
2019.
Statistics of grain growth: Experiment versus the phase-field-crystal and Mullins models.
Materialia,
Vol. 6,
Issue. ,
p.
100280.
Seibold, Benjamin
Shirokoff, David
and
Zhou, Dong
2019.
Unconditional stability for multistep ImEx schemes: Practice.
Journal of Computational Physics,
Vol. 376,
Issue. ,
p.
295.
Lee, Hyun Geun
2019.
Numerical Simulation of Pattern Formation on Surfaces Using an Efficient Linear Second-Order Method.
Symmetry,
Vol. 11,
Issue. 8,
p.
1010.
Lee, Hyun Geun
2019.
An energy stable method for the Swift–Hohenberg equation with quadratic–cubic nonlinearity.
Computer Methods in Applied Mechanics and Engineering,
Vol. 343,
Issue. ,
p.
40.