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Exact(4)
In Table 1, we give the errors of the approximation of (B_{n,lambda}(f;x)) to (f(x)).
Tables 1, 2, and 3 give the errors in the sense of -norm and -norm of the numerical solutions under various steps of and at for and.
Tables 1, 2, and 3 give the errors in the sense of the (L^{infty} -norm of the numerical solutions under various steps of (tau=h=0.4, 0.2, 0.1, 0.05) at (t=60) for (p=2, 3 mbox{ and } -norm
In addition, we also give the errors and convergence rates in the (H^{1}) norm of v at (t=t_{N}) and in the (L^{2}(H^{1})) norm of u. Figure 1 A partition of domain with h =1/16.
Similar(55)
In the next theorem, we give the error estimate of the series solution.
Now, we give the error estimation of the numerical method given in the previous section.
At present, it is very difficult for the authors to give the error analysis.
(3.12) We first give the error bound for the noise term.
Now we give the error bounds in terms of the residual function (Vert e x,rho Vert ).
Second, we discuss the stability and give the error estimate of the generalized Teodorescu operator when the boundary surface of the integral domain is perturbed.
Values give the error rates for each technology.
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