An implicit finite difference scheme for the diffusion equation subject to mass specification

The solution of the heat equation subject to the specification of energy

John R. Cannon · Quarterly of Applied Mathematics · 1963 · 455 citations · Full text

Natural Sciences, Mechanical Engineering, Physics +16

Numerical Solutions of Partial Differential Equations.

R. Noye · Mathematics of Computation · 1983 · 252 citations

Natural Sciences, Mathematics, Physics +14

A Galerkin Procedure for the Diffusion Equation Subject to the Specification of Mass

John R. Cannon, Salvador Pérez Esteva, John van der Hoek · SIAM Journal on Numerical Analysis · 1987 · 139 citations

Computing, Computational Engineering, Computational Mechanics +12

Diffusion subject to the specification of mass

John R. Cannon, John van der Hoek · Journal of Mathematical Analysis and Applications · 1986 · 116 citations

Engineering, Economics, Physics +12

The one phase Stefan problem subject to the specification of energy

John R. Cannon, John van der Hoek · Journal of Mathematical Analysis and Applications · 1982 · 39 citations

Natural Sciences, Mechanical Engineering, Heat Transfer +5