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Theory and Modern Applications

Table 4 MAE in the solution of SPBVP in Example 4.1

From: A subdivision-based approach for singularly perturbed boundary value problem

 

ε = 10−5

m = 10

ε = 10−5

m = 100

ε = 10−8

m = 200

ε = 10−10

m = 250

\(\lambda _{1}\)and\(\lambda _{2}\)by [2,6]

    

1/18, 4/9

1.44463E−03

6.22342E−02

6.27380E−02

1/14, 3/7

1.52823E−02

8.33647E−02

8.39115E−02

1/24, 11/24

1.00616E−02

4.50702E−02

4.55413E−02

1/30, 14/30

1.67078E−02

3.52995E−02

3.57527E−02

1/6, 1/3

1.1971E−01

2.6683E−01

2.6793E−01

Our C-1

2.4427E−03

1.2005E−01

9.2276E−04

1.4443E−05

Our C-2

1.9197E−03

9.3579E−02

7.5413E−04

1.1802E−05