Research Article

An Efficient Approximation for Nakagami-m Quantile Function Based on Generalized Opposition-Based Quantum Salp Swarm Algorithm

Table 1

Statistical comparisons between different algorithms when and is set as 2.5, 3.0, 3.5, and 4.0 respectively.

AlgorithmBestWorstMeanSTD

2.5PSO1.2409E − 022.3049E − 011.1032E − 019.7759E − 02
ABC5.5411E − 021.9640E − 011.4567E − 012.2771E − 02
SSA4.0482E − 032.3033E − 014.9134E − 029.0627E − 02
GO-QSSA4.0482E − 034.0484E − 034.0482E − 032.3611E − 08

3.0PSO1.5375E − 022.6207E − 011.0526E − 011.0562E − 01
ABC6.9084E − 022.2046E − 011.6213E − 013.0613E − 02
SSA4.3616E − 032.6344E − 015.8407E − 021.0535E − 01
GO-QSSA4.3616E − 034.3616E − 034.3616E − 036.2938E − 10

3.5PSO1.6453E − 022.8989E − 011.1871E − 011.1737E − 01
ABC1.0771E − 012.3312E − 011.7890E − 012.4986E − 02
SSA4.8817E − 032.8878E − 013.8861E − 029.2479E − 02
GO-QSSA4.8817E − 034.8817E − 034.8817E − 032.2539E − 11

4.0PSO1.2613E − 023.1806E − 018.7276E − 021.0394E − 01
ABC1.2184E − 012.5891E − 011.9198E − 012.8857E − 02
SSA5.5371E − 033.2140E − 013.6417E − 029.3109E − 02
GO-QSSA5.5371E − 035.5371E − 035.5371E − 031.4481E − 13