Mathematical Models in Heat Flow and Diffusion

DOI10.1080/0020739700010105zbMath0212.18102OpenAlexW2063096290MaRDI QIDQ5613531

J. Crank

Publication date: 1970

Published in: International Journal of Mathematical Education in Science and Technology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/0020739700010105

Mathematics Subject Classification ID

Related Items (14)

Aims and Objectives in the Teaching of Mathematics to non‐Mathematicians∗ ⋮ General solution to random advective-dispersive equation in porous media. I: Stochasticity in the sources and in the boundaries ⋮ Analysis of the anomalous diffusion in comb structure with absorbing boundary conditions ⋮ Peaceman‐Rachford ADI scheme for the two dimensional flow of a second‐grade fluid ⋮ A point source solution for unidirectional flow of a viscoelastic fluid ⋮ Solutions of the space-time fractional Cattaneo diffusion equation ⋮ Data fitting in partial differential algebraic equations: Some academic and industrial applications. ⋮ Similarity solutions of the nonlinear diffusion equation ⋮ Exact solutions for concentration dependent diffusion and the inverse complementary error function ⋮ The random walk's guide to anomalous diffusion: A fractional dynamics approach ⋮ Numerical inversion of a Laplace transform solution of a diffusion equation with a mixed derivative term ⋮ Stochastic partial differential equations in groundwater hydrology. I: Theory ⋮ Simulation of combined transfer of oxygen and heat through the skin using a capillary-loop model ⋮ Probability of mast cells to mediate anaphylaxis in skeletal muscle

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