A numerical approach for the solution of a class of singular boundary value problems arising in physiology

Advances in Continuous and Discrete Models

Theory and Modern Applications

Table 1 Approximate solutions for Example 1

x	Present method with n = 14	Method in [28] with n = 20	Method in [30] with n = 60
0.0	0.82848328186193	0.82848329481355	0.82848327295802
0.1	0.82970609243390	0.82970609688790	0.82970607521884
0.2	0.83337473359110	0.83337473804308	0.83337471691089
0.3	0.83948991395381	0.83948991833986	0.83948989814383
0.4	0.84805278499617	0.84805278876051	0.84805277036165
0.5	0.85906492716933	0.85906492753032	0.85906491397434
0.6	0.87252831995828	0.87252831569855	0.87252830841853
0.7	0.88844530562329	0.88844529949702	0.88844529589927
0.8	0.90681854806690	0.90681854179965	0.90681854026297
0.9	0.92765098836568	0.92765098305256	0.92765098252660
1.0	0.95094579849657	0.95094579480523	0.95094579461056