Research Article

A New Genetic Algorithm Methodology for Design Optimization of Truss Structures: Bipopulation-Based Genetic Algorithm with Enhanced Interval Search

Table 9

Comparison of optimum designs, critical deflection, and stress values for BGAwEIS (spatial truss with 72-bars).

Design variablesReferences
Venkaya [100]Gellatly and Berke [101]Renwei and Peng [102]Schmit and Farshi [103]Erbatur et al. [97]SGAMPGABGAwEIS

1–40.1610.14920.16410.15850.1610.8730.6750,156
5–120.5570.77330.55520.59360.5441.6810.2530,555
13–160.3770.45340.41870.34140.3790.1000.6010,370
17-180.5060.34170.57580.60760.5211.4180.4370,510
19–220.6110.55210.53270.26430.5350.9860.8410,620
23–300.5320.60840.52560.54800.5351.5300.8610,530
31–340.1000.1000.1000.1000.1031.9820.4600,100
35-360.1000.1000.1000.15090.1111.1211.5130,100
37–401.2461.02351.28931.10671.3101.5891.9101,250
41–480.5240.54210.52010.57930.4981.9870.7890,523
49–520.1000.1000.1000.1000.1101.0830.1320,101
53-540.1000.1000.1000.1000.1031.8560.9360,105
55–581.8181.4641.91732.07841.9100.2681.8401,860
59–660.5240.52070.52070.50340.5251.4730.8990,513
67–700.1000.1000.1000.1000.1220.8490.2440,100
17–720.1000.1000.1000.1000.1031.4690.1830,100
Best Weight381.28395.97379.66388.65383.1201196.89594.811380.783

0.0091, 0.0091, 0.2391 at node1 for Case 1; Max. displacement. in , and directions:
0.2499, 0.2499, 0.0718 at node1 for Case 2
Max. element stress: 16.2519 at element 1 for Case 1;
24.9371 at element 1 for Case 2