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';nloptr';包装在';R';产生不同的结果?_R_Algorithm_Optimization - Fatal编程技术网

';nloptr';包装在';R';产生不同的结果?

';nloptr';包装在';R';产生不同的结果?,r,algorithm,optimization,R,Algorithm,Optimization,定义数据 N_h <- c(39552, 38347, 43969, 36942, 41760) s_1 <- c(4.6, 3.4, 3.3, 2.8, 3.7) s_2 <- c(11.7, 9.8, 7.0, 6.5, 9.8) s_3 <- c(332, 357, 246, 173, 279) s_cap <- c(0.5, 0.5, 0.5, 0.5, 0.5) s_h1 <- s_1+s_cap s_

定义数据

   N_h <- c(39552, 38347, 43969, 36942, 41760)

   s_1 <- c(4.6, 3.4, 3.3, 2.8, 3.7)
   s_2 <- c(11.7, 9.8, 7.0, 6.5, 9.8)
   s_3 <- c(332, 357, 246, 173, 279)

   s_cap <- c(0.5, 0.5, 0.5, 0.5, 0.5)

   s_h1 <- s_1+s_cap
   s_h2 <- s_2+s_cap
   s_h3 <- s_3+s_cap
   #%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
   cost <- c(3,4,5,6,7)
   c_cap <- c(1.5, 1.5, 1.5, 1.5, 1.5)
   c<- cost
   c
   #%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
   N <- sum(N_h)
   d_h <- c(N_h/N)

   d1 <-(d_h)^2*s_h1
   d2 <-(d_h)^2*s_h2
   d3 <-(d_h)^2*s_h3

   v<- c(0.0037, 0.00868, 0.25)
   i<-1; j<-2; k<-3
   Gamma<-5
客观的

   f2<-function(x, d1, d2, d3, c, Gamma){
   return(x[1])
    }
用不同代码的同一算法求解

  Robust1 <- cobyla(x0, f2, hin = g2,lower = lowerb, upper = upperb,
              nl.info = TRUE,control = list(xtol_rel = 1e-8, maxeval = 100000))
然而,这两种代码使用相同的算法,但产生不同的结果。有人能解释一下区别吗?
非常感谢。

可以看出,当直接使用COBYLA算法时,它根本不收敛,它提供了一些当前值而不是最佳值

 *Current value of objective function:  -19989642.9275736 
 Current value of controls: -19989643 220.9959 214.9653 215.0129 215.0129 215.0129 2 2 2 2 2 2*
然而,使用“nloptr”包,该算法成功收敛并提供最佳结果

  Optimal value of objective function:  6742.76053944518 
  Optimal value of controls: 6742.761 234.7352 235.9822 224.6824 158.3741 227.2298 290.1293 70.93367 63.84037 51.29771 30.13394 53.6419
因此,“nloptr”包提供了所需的结果

     Robust <- nloptr(x0=x0,
                eval_f = f2,
                lb=lowerb,
                ub=upperb,
                eval_g_ineq=g2,
                opts=list("algorithm"="NLOPT_LN_COBYLA",
                          maxeval=100000,
                          "xtol_rel"=1.0e-8,
                          "print_level" = 0))
        Call:
        nloptr(x0 = x0, eval_f = f2, lb = lowerb, ub = upperb, eval_g_ineq = g2, 
opts = list(algorithm = "NLOPT_LN_COBYLA", maxeval = 1e+05,         xtol_rel = 1e-08, print_level = 0))


      Minimization using NLopt version 2.4.2 

      NLopt solver status: 4 ( NLOPT_XTOL_REACHED: Optimization stopped because xtol_rel or xtol_abs (above) was reached. )

      Number of Iterations....: 1219 
      Termination conditions:  maxeval: 1e+05   xtol_rel: 1e-08 
      Number of inequality constraints:  10 
      Number of equality constraints:    0 
      Optimal value of objective function:  6742.76053944518 
      Optimal value of controls: 6742.761 234.7352 235.9822 224.6824 158.3741 227.2298 290.1293 70.93367 63.84037 51.29771 30.13394 53.6419
  Robust1 <- cobyla(x0, f2, hin = g2,lower = lowerb, upper = upperb,
              nl.info = TRUE,control = list(xtol_rel = 1e-8, maxeval = 100000))
   Call:
   nloptr(x0 = x0, eval_f = fn, lb = lower, ub = upper, eval_g_ineq = hin,     opts = opts)


   Minimization using NLopt version 2.4.2 

   NLopt solver status: 5 ( NLOPT_MAXEVAL_REACHED: Optimization   stopped because maxeval (above) was reached. )

   Number of Iterations....: 100000 
   Termination conditions:  stopval: -Inf   xtol_rel: 1e-08 maxeval: 1e+05  ftol_rel: 0 ftol_abs: 0 
   Number of inequality constraints:  10 
   Number of equality constraints:    0 
   Current value of objective function:  -19989642.9275736 
   Current value of controls: -19989643 220.9959 214.9653 215.0129 215.0129 215.0129 2 2 2 2 2 2
 *Current value of objective function:  -19989642.9275736 
 Current value of controls: -19989643 220.9959 214.9653 215.0129 215.0129 215.0129 2 2 2 2 2 2*
  Optimal value of objective function:  6742.76053944518 
  Optimal value of controls: 6742.761 234.7352 235.9822 224.6824 158.3741 227.2298 290.1293 70.93367 63.84037 51.29771 30.13394 53.6419