Stefan problems for moving phase change materials and multiple solutions
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[1] Q. Ma,et al. Phase change mass transfer model for frost growth and densification , 2016 .
[2] Liwu Fan,et al. A similarity solution to unidirectional solidification of nano-enhanced phase change materials (NePCM) considering the mushy region effect , 2015 .
[3] Michael J. Allen,et al. Melting and solidification enhancement using a combined heat pipe, foil approach , 2014 .
[4] Shuli Liu,et al. Mathematical solutions and numerical models employed for the investigations of PCMs׳ phase transformations , 2014 .
[5] Yang Zhou,et al. Exact solution for a Stefan problem with latent heat a power function of position , 2014 .
[6] J. Khodadadi,et al. One-dimensional Stefan problem formulation for solidification of nanostructure-enhanced phase change materials (NePCM) , 2013 .
[7] V. Voller,et al. Two exact solutions of a Stefan problem with varying diffusivity , 2013 .
[8] S. Mitchell,et al. Energy conservation in the one-phase supercooled Stefan problem , 2012 .
[9] Natalia N. Salva,et al. Explicit solution for a Stefan problem with variable latent heat and constant heat flux boundary conditions , 2011 .
[10] A. V. Fedorov,et al. Mathematical modeling of melting of nano-sized metal particles , 2011 .
[11] M. Jarrold,et al. Melting and freezing of metal clusters. , 2011, Annual review of physical chemistry.
[12] V. Voller,et al. Analytical and numerical solution of a generalized Stefan problem exhibiting two moving boundaries with application to ocean delta formation , 2010 .
[13] S. Tabakova,et al. Freezing of a supercooled spherical droplet with mixed boundary conditions , 2010, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[14] James M. Hill,et al. Micro/nanoparticle melting with spherical symmetry and surface tension , 2009 .
[15] James M. Hill,et al. Nanoparticle melting as a stefan moving boundary problem. , 2009, Journal of nanoscience and nanotechnology.
[16] Q. Mei,et al. Melting and superheating of crystalline solids: From bulk to nanocrystals , 2007 .
[17] Kenneth G. Libbrecht,et al. The physics of snow crystals , 2005 .
[18] Juan Pablo Trelles,et al. Numerical simulation of porous latent heat thermal energy storage for thermoelectric cooling , 2003 .
[19] Philippe Martin,et al. MOTION PLANNING FOR A NONLINEAR STEFAN PROBLEM , 2003 .
[20] Luisa F. Cabeza,et al. Review on thermal energy storage with phase change: materials, heat transfer analysis and applications , 2003 .
[21] Jian Lu,et al. Mathematical modeling of laser induced heating and melting in solids , 2001 .
[22] M. Conti. Density change effects on crystal growth from the melt. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[23] Ariel L. Lombardi,et al. Similarity Solutions for Thawing Processes with a Heat Flux Condition at the Fixed Boundary , 2001 .
[24] Schafer,et al. Melting of isolated tin nanoparticles , 2000, Physical review letters.
[25] D. V. Schroeder,et al. An Introduction to Thermal Physics , 2000 .
[26] Guus Segal,et al. A Conserving Discretization for the Free Boundary in a Two-Dimensional Stefan Problem , 1998 .
[27] S. Argyropoulos,et al. Mathematical modelling of solidification and melting: a review , 1996 .
[28] A. Schmidt. Computation of Three Dimensional Dendrites with Finite Elements , 1996 .
[29] Lianmao Peng,et al. Superheating and melting-point depression of Pb nanoparticles embedded in Al matrices , 1996 .
[30] Ivan G. Götz,et al. Two-phase Stefan problem with supercooling , 1995 .
[31] A. D. Solomon,et al. Mathematical Modeling Of Melting And Freezing Processes , 1992 .
[32] James M. Hill,et al. One-Dimensional Stefan Problems: An Introduction , 1987 .
[33] C Vuik,et al. Numerical solution of an etching problem , 1985 .
[34] C. A. Anderson. A New Picture of the Raw-wool Fibre , 1982 .
[35] K. Stewartson,et al. On Stefan’s problem for spheres , 1976, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[36] K. Hayakawa,et al. Solution of the Characteristic Equation Involved in the Transient Heat Conduction for Foods Approximated by an Infinite Slab1 , 1970 .
[37] David M. Miller,et al. Handbook of Mathematical Functions With Formulas, Graphs and Mathematical Tables (National Bureau of Standards Applied Mathematics Series No. 55) , 1965 .
[38] J. Stefan. Über die Theorie der Eisbildung , 1890 .
[39] Steven I. Barry,et al. Exact and numerical solutions to a Stefan problem with two moving boundaries , 2008 .
[40] Philippe Souplet,et al. Existence of global solutions with slow decay and unbounded free boundary for a superlinear Stefan problem , 2001 .
[41] J. Crank. Free and moving boundary problems , 1984 .