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📄 hs45xxxx.pro~orig

📁 sqp程序包。用sqp算法实现非线性约束的优化求解
💻 PRO~ORIG
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donlp2, v3, 05/29/98, copyright P. SpellucciTue Sep 19 20:40:33 2000hs45================================================================================             1-th iteration step   scf=  1.0000e+00 psist=  0.0000e+00   psi=  0.0000e+00  upsi=  0.0000e+00  fxst=  1.8667e+00    fx=  1.8667e+00  x=   1.0000e+00   2.0000e+00   2.0000e+00   2.0000e+00   2.0000e+00 valid permutation of x  1   2   3   4   5          quasi-Newton-matrix full updaterow/column        1              2              3              4            1     1.000000e+00   0.000000e+00   0.000000e+00   0.000000e+00       2     0.000000e+00   1.000000e+00   0.000000e+00   0.000000e+00       3     0.000000e+00   0.000000e+00   1.000000e+00   0.000000e+00       4     0.000000e+00   0.000000e+00   0.000000e+00   1.000000e+00       5     0.000000e+00   0.000000e+00   0.000000e+00   0.000000e+00 row/column        5            1     0.000000e+00       2     0.000000e+00       3     0.000000e+00       4     0.000000e+00       5     1.000000e+00   del=  1.00000e-02  b2n0=  1.88561e-01   b2n=  1.88561e-01   gfn=  1.88561e-01 values of restrictions (   6    2.0000e-06    1.0000e+00)  (   7    2.0000e-06    1.0000e+00)      diag[r]=   1.0000e+00   1.0000e+00 gradient of restriction nr.   6  -1.0000e+00    0.0000e+00    0.0000e+00    0.0000e+00    0.0000e+00    gradient of restriction nr.   7   0.0000e+00   -1.0000e+00    0.0000e+00    0.0000e+00    0.0000e+00     multipliers: second estimate  u =    6   1.3333e-01    7   6.6667e-02  condition number of r     1.000000000000000e+00  condition number of a     1.000000000000000e+00  current scaling,  scf =   1.0000e+00 clow =            1 eta =   0.0000e+00  scalres=   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00   1.0000e+00  phase=  0  scf0=  1.0000e+00  d =   2.0000e-06   2.0000e-06   6.6666e-02   6.6666e-02   6.6666e-02 start unimin    phi=  1.8667e+00   dphi= -1.3334e-02    psi=  0.0000e+00 tau0/2=  5.0000e+03     fx=  1.8667e+00  dscal=  1.0000e+00    scf=  1.0000e+00   upsi=  0.0000e+00    sig=  1.0000e+00     fx=  1.8529e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  2.0000e+00     fx=  1.8382e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  4.0000e+00     fx=  1.8059e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  8.0000e+00     fx=  1.7290e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  1.6000e+01     fx=  1.5298e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  3.2000e+01     fx=  1.1733e+00    psi=  0.0000e+00   upsi=  0.0000e+00    sig=  4.5000e+01     fx=  1.0000e+00    psi=  0.0000e+00   upsi=  0.0000e+00 end unimin sig=  4.5000e+01  num. f-evaluations 7 list of inactive hit constraintsnoneBFGS-update as in Pantoja and Mayne  tk  =   1.333325e-02 xsik =   1.085996e+00================================================================================             2-th iteration step   scf=  1.0000e+00 psist=  0.0000e+00   psi=  0.0000e+00  upsi=  0.0000e+00  fxst=  1.8667e+00    fx=  1.0000e+00  x=   1.0000e+00   2.0000e+00   3.0000e+00   4.0000e+00   5.0000e+00 valid permutation of x  1   2   3   4   5          quasi-Newton-matrix full updaterow/column        1              2              3              4            1     1.025796e+00   2.547140e-02  -4.901181e-02  -1.185968e-01       2     0.000000e+00   1.006189e+00  -2.374273e-02  -5.745167e-02       3     0.000000e+00   0.000000e+00   9.869020e-01  -3.342785e-02       4     0.000000e+00   0.000000e+00   0.000000e+00   9.894546e-01       5     0.000000e+00   0.000000e+00   0.000000e+00   0.000000e+00 row/column        5            1    -1.862224e-01       2    -9.021144e-02       3    -4.232508e-02       4    -1.267493e-02       5     1.005320e+00   multipliers: first estimate  u =    6   1.0000e+00    7   5.0000e-01    8   3.3333e-01    9   2.5000e-01   10   2.0000e-01     n=         5    nh=         0    ng=        10  epsx= 1.000e-05 sigsm= 1.490e-08startvalue  2.0000000e+00   2.0000000e+00   2.0000000e+00   2.0000000e+00   2.0000000e+00   eps=  2.22e-16  tol= 1.98e-323 del0=  1.00e-01 delm=  1.00e-06 tau0=  1.00e+04  tau=  1.00e-01   sd=  1.00e-01   sw=  3.67e-11  rho=  1.00e-06 rho1=  1.00e-10 scfm=  1.00e+04  c1d=  1.00e-02 epdi=  1.00e-16  nre=         5 anal=         1 termination reason: KT-conditions satisfied, no further correction computed evaluations of f                            8 evaluations of grad f                       2 evaluations of constraints                  0 evaluations of grads of constraints         0 final scaling of objective           1.000000e+00 norm of grad(f)                      1.209798e+00 lagrangian violation                 1.271920e-16 feasibility violation                0.000000e+00 dual feasibility violation           0.000000e+00 optimizer runtime sec's              4.000000e-02 optimal value of f =   1.00000000000000e+00 optimal solution  x =  1.00000000000000e+00  2.00000000000000e+00  3.00000000000000e+00  4.00000000000000e+00  5.00000000000000e+00  multipliers are relativ to scf=1  nr.    constraint      normgrad (or 1)   multiplier    1   1.0000000e+00    1.0000000e+00    0.0000000e+00    2   2.0000000e+00    1.0000000e+00    0.0000000e+00    3   3.0000000e+00    1.0000000e+00    0.0000000e+00    4   4.0000000e+00    1.0000000e+00    0.0000000e+00    5   5.0000000e+00    1.0000000e+00    0.0000000e+00    6   0.0000000e+00    1.0000000e+00    1.0000000e+00    7   0.0000000e+00    1.0000000e+00    5.0000000e-01    8   0.0000000e+00    1.0000000e+00    3.3333333e-01    9   0.0000000e+00    1.0000000e+00    2.5000000e-01   10   0.0000000e+00    1.0000000e+00    2.0000000e-01 evaluations of restrictions and their gradients (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0) (     0,     0)last estimate of condition of active gradients  1.000e+00last estimate of condition of approx. hessian   1.000e+00iterative steps total               1# of restarts                       0# of full regular updates           0# of updates                        1# of full regularized SQP-steps     0

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