Research Article

On Solving Pentadiagonal Linear Systems via Transformations

Table 1

Comparisons between our proposed algorithms and state-of-the-art algorithms in literature.

and CPU time (S)
PTRANS-I PTRANS-II Algorithm  3 [9] (MATLAB) SYMPENTAINV [7]

5001.5856 × 10−70.006900.00866.8579 × 10−80.00489.98 × 10−80.00231.5881 × 10−70.3317
50008.3674 × 10−40.006200.03913.0253 × 10−40.00572.50 × 10−40.75488.3654 × 10−4108.0919
100000.00580.011400.05110.00520.01010.01064.54640.0058812.9783
500002.14150.030800.16877.90560.01190.0159655.51