Table 3 Optimal topological descriptors based on spectrum analysis for \(ZC_6[5,n]\), where \(2\le n\le 15\), are identified as the top five.
\(ZC_6[5,n]\) | \(En_H\) | \(Es_{GA^2}\) | \(En_{GA^2}\) | \(En_{DD}\) | \(Es_{ABC^2}\) |
|---|---|---|---|---|---|
\(ZC_6[5,2]\) | 42.4156 | 77.6273 | 41.0904 | 217.4252 | 37.7476 |
\(ZC_6[5,3]\) | 60.9452 | 109.6806 | 58.1305 | 321.2256 | 52.1344 |
\(ZC_6[5,4]\) | 74.0452 | 130.5868 | 69.7692 | 397.3709 | 62.2993 |
\(ZC_6[5,5]\) | 92.5372 | 163.3578 | 87.0582 | 500.9904 | 76.2604 |
\(ZC_6[5,6]\) | 105.5011 | 188.1582 | 99.8468 | 576.5361 | 85.7444 |
\(ZC_6[5,7]\) | 123.9716 | 221.5539 | 117.2291 | 680.0174 | 99.4414 |
\(ZC_6[5,8]\) | 137.1272 | 246.5397 | 130.2352 | 756.5490 | 108.8549 |
\(ZC_6[5,9]\) | 155.5456 | 282.0612 | 148.2364 | 859.7601 | 122.3128 |
\(ZC_6[5,10]\) | 168.6165 | 308.3171 | 161.5894 | 935.8338 | 131.6698 |
\(ZC_6[5,11]\) | 187.1002 | 345.4395 | 180.2012 | 1039.4182 | 145.0638 |
\(ZC_6[5,12]\) | 200.1333 | 372.0528 | 193.6316 | 1115.2485 | 154.3475 |
\(ZC_6[5,13]\) | 218.6333 | 409.2243 | 212.2461 | 1218.8922 | 167.7026 |
\(ZC_6[5,14]\) | 231.6943 | 436.5013 | 225.9625 | 1294.9403 | 176.9359 |
\(ZC_6[5,15]\) | 250.1350 | 474.6518 | 244.8417 | 1398.2733 | 190.2373 |
