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Unsteady-State Heat Conduction in a Rod

Applying the microscopic energy balance to this system gives [Pg.373]

This being a diffusive system or a parabolic partial differential equation, we apply the Crank-Nicolson finite-difference analogs to equation (8.5.1) and obtain [Pg.373]

6 TECHNIQUES FOR PROBLEMS WITH BOTH CONVECTIVE AND DIFFUSION EFFECTS THE STATE-VARIABLE FORMULATION [Pg.374]

Partial differential equations which contain both diffusive and convective terms pose special problems for numerical solution via finite differencing. The basic partial differential equation of interest is given by [Pg.374]

Therefore, the original second-order differential equation is transformed into a coupled set of two first-order state-variable equations, [Pg.375]


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