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The Differential Quadrature Solution of Reaction Diffusion Equation Using Explicit and Implicit Numerical Schemes

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Figure

Figure 1,t  as Δt increased slightly to 0.00515 the stability condition will not achieved and the oscillation will occurs in the period 6= 20 s is much larger
Table 1. R.M.S., absolute errors, time steps and CPU times given by 4-stage Runge-Kutta at Δt = 0.001
Figure 1. Absolute errors at different times and locations.
Table 6.  R.M.S., absolute errors and CPU times given by implicit euler at Δt = 4.
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