An exact solution to a Stefan problem with variable thermal conductivity and a Robin boundary condition
暂无分享,去创建一个
[1] Domingo A. Tarzia,et al. Existence of an exact solution for a one-phase Stefan problem with nonlinear thermal coefficients from Tirskii's method , 2007 .
[2] D. Tarzia. An Explicit Solution for a Two-Phase Unidimensional Stefan Problem with a Convective Boundary Condition at the Fixed Face ∗ , 2004 .
[3] N. Starostin,et al. Calculating thermal insulation thickness and embedment depth of underground heat supply pipeline for permafrost soils , 2014 .
[4] D. Tarzia,et al. A sensitivity analysis for the determination of unknown thermal coefficients through a phase-change process with temperature-dependent thermal conductivity☆ , 2011 .
[5] Adriana C. Briozzo,et al. One-phase Stefan problem with temperature-dependent thermal conductivity and a boundary condition of Robin type , 2015 .
[6] D. Tarzia. Explicit and Approximated Solutions for Heat and Mass Transfer Problems with a Moving Interface , 2011 .
[7] Andrea N. Ceretani,et al. Existence and uniqueness of the modified error function , 2017, Appl. Math. Lett..
[8] J. E. Sunderland,et al. A phase change problem with temperature-dependent thermal conductivity and specific heat , 1987 .
[9] V. Voller,et al. An analytical solution for a Stefan problem with variable latent heat , 2004 .
[10] Germán Ariel Torres,et al. On a convective condition in the diffusion of a solvent into a polymer with non-constant conductivity coefficient , 2009, Math. Comput. Simul..
[11] J. C. Jaeger,et al. Conduction of Heat in Solids , 1952 .
[12] John Crank,et al. The Mathematics Of Diffusion , 1956 .
[13] Virgil J. Lunardini,et al. Heat Transfer with Freezing and Thawing , 1991 .
[14] J. Stefan,et al. Ueber die Verdampfung und die Auflösung als Vorgänge der Diffusion , 1890 .
[15] A. Farina,et al. On a free boundary problem arising in snow avalanche dynamics , 2016 .
[16] R. Kannan,et al. Nonlinear boundary value problems on semi-infinite intervals , 1994 .
[17] A. Borodin,et al. Modeling of the Temperature Field of a Continuously Cast Ingot with Determination of the Position of the Phase-Transition Boundary , 2014 .
[18] An exact methodology for solving nonlinear diffusion equations based on integral transforms , 1987 .
[19] D. Tarzia,et al. Similarity solutions for thawing processes with a convective boundary condition , 2014, 1405.5489.
[20] D. Tarzia. The determination of unknown thermal coefficients through phase change process with temperature-dependent thermal conductivity , 1998 .
[21] Relationship between Neumann solutions for two-phase Lame-Clapeyron-Stefan problems with convective and temperature boundary conditions , 2014, 1406.0552.
[22] M. Primicerio,et al. A free boundary problem for CaCO3 neutralization of acid waters , 2014 .
[23] Henrik Shahgholian,et al. Free boundary problems: the forefront of current and future developments , 2015, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[24] J. Khodadadi,et al. One-dimensional Stefan problem formulation for solidification of nanostructure-enhanced phase change materials (NePCM) , 2013 .
[25] E. Coddington,et al. Theory of Ordinary Differential Equations , 1955 .
[26] B. Kurylyk,et al. Improved Stefan Equation Correction Factors to Accommodate Sensible Heat Storage during Soil Freezing or Thawing , 2016 .
[27] C. Wagner. Diffusion of Lead Chloride Dissolved in Solid Silver Chloride , 1950 .
[28] A. D. Solomon,et al. Mathematical Modeling Of Melting And Freezing Processes , 1992 .
[29] A. Polyanin,et al. Handbook of Exact Solutions for Ordinary Differential Equations , 1995 .
[30] J. Stefan. Über die Diffusion von Säuren und Basen gegen einander , 1889 .
[31] J. Sunderland,et al. Phase Change Problems With Temperature-Dependent Thermal Conductivity , 1974 .