Numerical Approach for Solving the Fractional Pantograph Delay Differential Equations

Table 3

The absolute errors in example 2 at , , and .

	[17]	[18]	[19]	[12]	[23]	[10]	[14]	[11]	Our method
0.1	8.68e-04	4.65e-03	1.30e-03	3.80e-05	1.98e-08	4.69e-07	9.76e-09	1.98e-08	1.47764e-16
0.3	1.90e-03	2.57e-02	2.63e-03	2.81e-05	7.78e-09	5.39e-07	5.67e-09	7.78e-09	1.07469e-16
0.5	2.28e-03	4.43e-02	2.83e-03	2.79e-06	6.34e-05	1.15e-07	7.75e-09	6.34e-05	5.12793e-17
0.7	2.27e-03	5.37e-02	2.39e-03	2.39e-05	4.36e-05	2.27e-07	6.91e-09	4.36e-05	6.41964e-17
0.9	2.03e-03	6.35e-02	1.64e-03	3.52e-05	2.80e-05	3.37e-07	5.57e-09	2.80e-05	1.12318e-16