Research Article
A Spectral Dai-Yuan-Type Conjugate Gradient Method for Unconstrained Optimization
| Number | Function name |
| 1 | ENGVAL1 | 2 | FLETCBV2 | 3 | TOINTGSS | 4 | COSINE | 5 | ARWHEAD | 6 | EDENSCH | 7 | EG2 | 8 | GENROSE | 9 | LIARWHD | 10 | Generalized White & Holst | 11 | Extended Wood | 12 | Extended quadratic penalty QP1 | 13 | BDEXP | 14 | HIMMELBG | 15 | Hager | 16 | Extended TET | 17 | Diagonal 5 | 18 | Extended Himmelblau | 19 | Diagonal 6 | 20 | Extended DENSCHNF | 21 | LIARWHD | 22 | Extended BD1 | 23 | Extended Hiebert | 24 | Extended Tridiagonal 2 | 25 | QUARTC | 26 | Extended DENSCHNB | 27 | Extended Rosenbrock | 28 | Raydan 2 | 29 | Diagonal 2 | 30 | Diagonal 4 | 31 | Extended Maratos | 32 | Quadratic QF1 | 33 | Extended quadratic exponential EP1 | 34 | DQDRTIC | 35 | NONSCOMP | 36 | Extended Freudenstein & Roth | 37 | Extended White & Holst | 38 | Raydan 1 | 39 | Extended Tridiagonal 1 | 40 | Extended Cliff | 41 | Extended Trigonometric | 42 | Extended Beale | 43 | Generalized Tridiagonal 1 | 44 | Generalized PSC1 | 45 | Extended PSC1 | 46 | Extended Powell | 47 | BDQRTIC | 48 | FLETCBV3 | 49 | FLETCHCR | 50 | FREUROTH | 51 | GENHUMPS | 52 | NONDIA | 53 | NONDQUAR | 54 | SROSENBR | 55 | TQUARTIC | 56 | Extended Penalty |
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