Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Brook, Alexander
Bruckstein, Alfred M.
and
Kimmel, Ron
2005.
Scale Space and PDE Methods in Computer Vision.
Vol. 3459,
Issue. ,
p.
456.
Röger, Matthias
and
Schätzle, Reiner
2006.
On a Modified Conjecture of De Giorgi.
Mathematische Zeitschrift,
Vol. 254,
Issue. 4,
p.
675.
Torabi, Solmaz
Lowengrub, John
Voigt, Axel
and
Wise, Steven
2009.
A new phase-field model for strongly anisotropic systems.
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences,
Vol. 465,
Issue. 2105,
p.
1337.
Lowengrub, John S.
Rätz, Andreas
and
Voigt, Axel
2009.
Phase-field modeling of the dynamics of multicomponent vesicles: Spinodal decomposition, coarsening, budding, and fission.
Physical Review E,
Vol. 79,
Issue. 3,
Haehnle, Jonas
and
Prohl, Andreas
2011.
Mumford–Shah–Euler Flow with Sphere Constraint and Applications to Color Image Inpainting.
SIAM Journal on Imaging Sciences,
Vol. 4,
Issue. 4,
p.
1200.
Torabi, Solmaz
and
Lowengrub, John
2012.
Simulating interfacial anisotropy in thin-film growth using an extended Cahn-Hilliard model.
Physical Review E,
Vol. 85,
Issue. 4,
Colli, Pierluigi
and
Laurençot, Philippe
2012.
A Phase-Field Approximation of the Willmore Flow with Volume and Area Constraints.
SIAM Journal on Mathematical Analysis,
Vol. 44,
Issue. 6,
p.
3734.
Dai, Shibin
and
Promislow, Keith
2013.
Geometric evolution of bilayers under the functionalized Cahn–Hilliard equation.
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences,
Vol. 469,
Issue. 2153,
p.
20120505.
Pocci, Cristina
2013.
On singular limit of a nonlinear $p$-order equation related to Cahn-Hilliard and Allen-Cahn evolutions.
Evolution Equations and Control Theory,
Vol. 2,
Issue. 3,
p.
517.
Borden, Michael J.
Hughes, Thomas J.R.
Landis, Chad M.
and
Verhoosel, Clemens V.
2014.
A higher-order phase-field model for brittle fracture: Formulation and analysis within the isogeometric analysis framework.
Computer Methods in Applied Mechanics and Engineering,
Vol. 273,
Issue. ,
p.
100.
Hayrapetyan, Gurgen
and
Promislow, Keith
2015.
Spectra of functionalized operators arising from hypersurfaces.
Zeitschrift für angewandte Mathematik und Physik,
Vol. 66,
Issue. 3,
p.
631.
Dai, Shibin
and
Promislow, Keith
2015.
Competitive Geometric Evolution of Amphiphilic Interfaces.
SIAM Journal on Mathematical Analysis,
Vol. 47,
Issue. 1,
p.
347.
Bretin, Elie
Masnou, Simon
and
Oudet, Édouard
2015.
Phase-field approximations of the Willmore functional and flow.
Numerische Mathematik,
Vol. 131,
Issue. 1,
p.
115.
Wang, Xiaoqiang
Ju, Lili
and
Du, Qiang
2016.
Efficient and stable exponential time differencing Runge–Kutta methods for phase field elastic bending energy models.
Journal of Computational Physics,
Vol. 316,
Issue. ,
p.
21.
Bretin, Elie
Danescu, Alexandre
Penuelas, José
and
Masnou, Simon
2018.
Multiphase mean curvature flows with high mobility contrasts: A phase-field approach, with applications to nanowires.
Journal of Computational Physics,
Vol. 365,
Issue. ,
p.
324.
Tan, Lu
Pan, Zhenkuan
Liu, Wanquan
Duan, Jinming
Wei, Weibo
and
Wang, Guodong
2018.
Image Segmentation with Depth Information via Simplified Variational Level Set Formulation.
Journal of Mathematical Imaging and Vision,
Vol. 60,
Issue. 1,
p.
1.
Bretin, Élie
Denis, Roland
Lachaud, Jacques-Olivier
and
Oudet, Édouard
2019.
Phase-field modelling and computing for a large number of phases.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 53,
Issue. 3,
p.
805.
Tan, Lu
Liu, Wanquan
Li, Ling
and
Pan, Zhenkuan
2019.
A fast computational approach for illusory contour reconstruction.
Multimedia Tools and Applications,
Vol. 78,
Issue. 8,
p.
10449.
Valizadeh, Navid
and
Rabczuk, Timon
2019.
Isogeometric analysis for phase-field models of geometric PDEs and high-order PDEs on stationary and evolving surfaces.
Computer Methods in Applied Mechanics and Engineering,
Vol. 351,
Issue. ,
p.
599.
Philippe, T.
Henry, H.
and
Plapp, M.
2020.
A regularized phase-field model for faceting in a kinetically controlled crystal growth.
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences,
Vol. 476,
Issue. 2241,