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Quantitative phase field modeling of precipitation processesBRONCHARD, Quentin; LE BOUAR, Yann; FINEL, Alphonse et al.Advanced engineering materials (Print). 2006, Vol 8, Num 12, pp 1245-1248, issn 1438-1656, 4 p.Article

Thermodynamic consistency and fast dynamics in phase-field crystal modelingCHENG, M; KUNDIN, J; LI, D et al.Philosophical magazine letters. 2012, Vol 92, Num 10-12, pp 517-526, issn 0950-0839, 10 p.Article

A phase-field-crystal approach to critical nucleiBACKOFEN, R; VOIGT, A.Journal of physics. Condensed matter (Print). 2010, Vol 22, Num 36, issn 0953-8984, 364104.1-364104.6Article

Phase-field investigation of the nucleation kinetics and of the influence of convection on growth in peritectic systemsSIQUIERI, R; EMMERICH, H.Philosophical magazine letters. 2007, Vol 87, Num 11, pp 829-837, issn 0950-0839, 9 p.Article

Controlling crystal symmetries in phase-field crystal modelsWU, Kuo-An; PLAPP, Mathis; VOORHEES, Peter W et al.Journal of physics. Condensed matter (Print). 2010, Vol 22, Num 36, issn 0953-8984, 364102.1-364102.9Article

Phase-field study of free growth in a channel: from thermal to chemical solidificationDUCOUSSO, T; GUERIN, R; DEBIERRE, J.-M et al.The European physical journal. B, Condensed matter physics (Print). 2009, Vol 70, Num 3, pp 363-367, issn 1434-6028, 5 p.Article

Phase field methods: Microstructures, mechanical properties and complexityFINEL, Alphonse; LE BOUAR, Y; GAUBERT, A et al.Comptes rendus. Physique. 2010, Vol 11, Num 3-4, pp 245-256, issn 1631-0705, 12 p.Article

Modeling and numerical approximations for bubbles in liquid metalALAND, Sebastian; SCHWARZ, Stephan; FRÖHLICH, Jochen et al.The European physical journal. Special topics. 2013, Vol 220, pp 185-194, issn 1951-6355, 10 p.Article

Extended phase diagram of the three-dimensional phase field crystal modelJAATINEN, A; ALA-NISSILA, T.Journal of physics. Condensed matter (Print). 2010, Vol 22, Num 20, issn 0953-8984, 205402.1-205402.4Article

Pseudospinodal Mode of Decomposition in Films and Formation of Chessboard-Like NanostructureYONG NI; WEIFENG RAO; KHACHATURYAN, Armen G et al.Nano letters (Print). 2009, Vol 9, Num 9, pp 3275-3281, issn 1530-6984, 7 p.Article

Phase Field Modeling of Domain Structures in Ferroelectric Thin Films : Applications of ferroelectrics: Part IIARTEMEV, Andrei; SLUTSKER, Julia; ROYTBURD, Alexander L et al.IEEE transactions on ultrasonics, ferroelectrics, and frequency control. 2008, Vol 55, Num 5, pp 963-970, issn 0885-3010, 8 p.Conference Paper

Estimation of critical dislocation distances : A quantitative study beyond BCF theoryKRISHNAMOORTHY, G; EMMERICH, H; CHALUPECKY, V et al.The European physical journal. Special topics. 2007, Vol 149, pp 19-26, 8 p.Article

Phase field simulation of Al-Si binary dendritic growth and micro-segregation patterns under convectionLIU, M. X; WANG, K; XIA, D et al.Journal of alloys and compounds. 2014, Vol 589, pp 431-435, issn 0925-8388, 5 p.Article

Influence of size-dependent electrostatic energy on the ferroelectric nanodot domain structure by phase field methodHONG, L; SOH, A. K; LIU, S. Y et al.Journal of physics. D, Applied physics (Print). 2009, Vol 42, Num 12, issn 0022-3727, 122005.1-122005.4Article

An introduction to phase-field modeling of microstructure evolutionMOELANS, Nele; BLANPAIN, Bart; WOLLANTS, Patrick et al.Calphad. 2008, Vol 32, Num 2, pp 268-294, issn 0364-5916, 27 p.Article

Estimation of segregation in iron-manganese steelsSENK, D; EMMERICH, H; REZENDE, J et al.Advanced engineering materials (Print). 2007, Vol 9, Num 8, pp 695-702, issn 1438-1656, 8 p.Article

Using the interface Peclet number to select the maximum simulation interface width in phase-field solidification modellingXIE, Y; DONG, H. B; DANTZIG, J. A et al.Computational materials science. 2013, Vol 70, pp 71-76, issn 0927-0256, 6 p.Article

Phase-field simulation of irradiated metals Part II: Gas bubble kineticsMILLETT, Paul C; EL-AZAB, Anter; WOLF, Dieter et al.Computational materials science. 2011, Vol 50, Num 3, pp 960-970, issn 0927-0256, 11 p.Article

A phase-field-crystal model for liquid crystalsLÖWEN, Hartmut.Journal of physics. Condensed matter (Print). 2010, Vol 22, Num 36, issn 0953-8984, 364105.1-364105.6Article

Phase-field-crystal modelling of the (2 x 1)-(1 x 1) phase transitions of Si(0 01) and Ge(0 01) surfacesXU, Ye-Chuan; LIU, Bang-Gui.Journal of physics. D, Applied physics (Print). 2009, Vol 42, Num 3, issn 0022-3727, 035402.1-035402.5Article

Homogenization and two-scale models for liquid phase epitaxyECK, Ch; EMMERICH, H.The European physical journal. Special topics. 2009, Vol 177, pp 5-21, issn 1951-6355, 17 p.Article

Phase field crystal modeling of grain rotation with small initial misorientations in nanocrystalline materialsYAOLIN GUO; JINCHENG WANG; ZHIJUN WANG et al.Computational materials science. 2014, Vol 88, pp 163-169, issn 0927-0256, 7 p.Article

Effective elastic properties of polycrystals based on phase-field descriptionSHENG, G; BHATTACHARYYA, S; ZHANG, H et al.Materials science & engineering. A, Structural materials : properties, microstructure and processing. 2012, Vol 554, pp 67-71, issn 0921-5093, 5 p.Article

Phase field calculus, curvature-dependent energies, and vesicle membranes : Phase-Field Simulation: Materials Science Meets Biology and MedecineQIANG DU.Philosophical magazine (2003. Print). 2011, Vol 91, Num 1-3, pp 160-176, issn 1478-6435, 17 p.Article

Phase field simulation of precipitates morphology with dislocations under applied stressLI, Yong-Sheng; YU, Yan-Zhou; CHENG, Xiao-Ling et al.Materials science & engineering. A, Structural materials : properties, microstructure and processing. 2011, Vol 528, Num 29-30, pp 8628-8634, issn 0921-5093, 7 p.Article

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