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Table 7 Comparison of \(L_{\infty } \) errors of Example 2, for \(\alpha = 1\) and various values of t

From: An effective computational approach based on Gegenbauer wavelets for solving the time-fractional Kdv-Burgers-Kuramoto equation

t \(L_{\infty } ( [ 11 ] )\) \(L_{\infty } (\beta = 1/2)\) \(L_{\infty } ( \beta = 3/2 )\)
0.1 7.69510e -5 7.70363213923580e–5 7.62057338221985e–5
0.2 2.80724e -4 1.74733689594274e–4 2.43923870655135e–4
0.3 1.03017e -3 3.63149182375185e–4 5.32845339237378e–4
0.4 2.54254e -3 6.42282783735154e–4 9.42970123568948e–4
0.5 5.29182e -3 1.01213453367412e–3 1.47429826364986e–3
0.6 9.52067e -3 1.47270445219214e–3 2.12682977948012e–3