Python scipy.optimize.minimize行搜索参数

在中，它没有解释使用了什么

linesearch

方法。我假设它使用中实现的强wolfe条件，该函数包括更改

linesearch

中使用的关键参数

c1

和

c2

。我想更改这些参数，以便在minimize中实现的优化算法中使用

我试图通过更改

line\u search

中的默认值来实现这一点，但没有效果。下面是一个简单的示例代码

import scipy.optimize as sc
from functools import partial
myans = sc.minimize(sc.rosen,[2,2],(),'L-BFGS-B')
###try changing default line search parameters from default of c1=.0001 and c2 = .9 to .1 and .5
sc.line_search.__defaults__ = (None, None, None, (), 0.1, 0.5, None, None, 10)
###try another way 
partial(sc.line_search,c1=.1, c2=.5)
myans2 = sc.minimize(sc.rosen,[2,2],(),'L-BFGS-B')

---

我不是想最小化rosenbrock函数，我是在使用与我的研究相关的自定义函数。但是代码片段的结果没有差异，这表明在

line\u search

中更改默认值似乎没有效果。

Scipy的line search函数只在一些基于python的优化实现中使用

另一方面，

L-BFGS-B

被完全包装（只允许设置ls迭代的上限）并使用（这是Fortran代码）

虽然原始代码可能允许更改这些常量（懒得检查驱动程序），但它看起来不像scipy那样

      subroutine dcsrch(f,g,stp,ftol,gtol,xtol,stpmin,stpmax,
     +                  task,isave,dsave)
      character*(*) task
      integer isave(2)
      double precision f,g,stp,ftol,gtol,xtol,stpmin,stpmax
      double precision dsave(13)
c     **********
c
c     Subroutine dcsrch
c
c     This subroutine finds a step that satisfies a sufficient
c     decrease condition and a curvature condition.
c
c     Each call of the subroutine updates an interval with 
c     endpoints stx and sty. The interval is initially chosen 
c     so that it contains a minimizer of the modified function
c
c           psi(stp) = f(stp) - f(0) - ftol*stp*f'(0).
c
c     If psi(stp) <= 0 and f'(stp) >= 0 for some step, then the
c     interval is chosen so that it contains a minimizer of f. 
c
c     The algorithm is designed to find a step that satisfies 
c     the sufficient decrease condition 
c
c           f(stp) <= f(0) + ftol*stp*f'(0),
c
c     and the curvature condition
c
c           abs(f'(stp)) <= gtol*abs(f'(0)).
c
c     If ftol is less than gtol and if, for example, the function
c     is bounded below, then there is always a step which satisfies
c     both conditions. 
c
c     If no step can be found that satisfies both conditions, then 
c     the algorithm stops with a warning. In this case stp only 
c     satisfies the sufficient decrease condition.
c
c     A typical invocation of dcsrch has the following outline:
c
c     task = 'START'
c  10 continue
c        call dcsrch( ... )
c        if (task .eq. 'FG') then
c           Evaluate the function and the gradient at stp 
c           goto 10
c           end if
c
c     NOTE: The user must no alter work arrays between calls.
c
c     The subroutine statement is
c
c        subroutine dcsrch(f,g,stp,ftol,gtol,xtol,stpmin,stpmax,
c                          task,isave,dsave)
c     where
c
c       f is a double precision variable.
c         On initial entry f is the value of the function at 0.
c            On subsequent entries f is the value of the 
c            function at stp.
c         On exit f is the value of the function at stp.
c
c       g is a double precision variable.
c         On initial entry g is the derivative of the function at 0.
c            On subsequent entries g is the derivative of the 
c            function at stp.
c         On exit g is the derivative of the function at stp.
c
c       stp is a double precision variable. 
c         On entry stp is the current estimate of a satisfactory 
c            step. On initial entry, a positive initial estimate 
c            must be provided. 
c         On exit stp is the current estimate of a satisfactory step
c            if task = 'FG'. If task = 'CONV' then stp satisfies
c            the sufficient decrease and curvature condition.
c
c       ftol is a double precision variable.
c         On entry ftol specifies a nonnegative tolerance for the 
c            sufficient decrease condition.
c         On exit ftol is unchanged.
c
c       gtol is a double precision variable.
c         On entry gtol specifies a nonnegative tolerance for the 
c            curvature condition. 
c         On exit gtol is unchanged.
c
c       xtol is a double precision variable.
c         On entry xtol specifies a nonnegative relative tolerance
c            for an acceptable step. The subroutine exits with a
c            warning if the relative difference between sty and stx
c            is less than xtol.
c         On exit xtol is unchanged.
c
c       stpmin is a double precision variable.
c         On entry stpmin is a nonnegative lower bound for the step.
c         On exit stpmin is unchanged.
c
c       stpmax is a double precision variable.
c         On entry stpmax is a nonnegative upper bound for the step.
c         On exit stpmax is unchanged.
c
c       task is a character variable of length at least 60.
c         On initial entry task must be set to 'START'.
c         On exit task indicates the required action:
c
c            If task(1:2) = 'FG' then evaluate the function and 
c            derivative at stp and call dcsrch again.
c
c            If task(1:4) = 'CONV' then the search is successful.
c
c            If task(1:4) = 'WARN' then the subroutine is not able
c            to satisfy the convergence conditions. The exit value of
c            stp contains the best point found during the search.
c
c            If task(1:5) = 'ERROR' then there is an error in the
c            input arguments.
c
c         On exit with convergence, a warning or an error, the
c            variable task contains additional information.
c
c       isave is an integer work array of dimension 2.
c         
c       dsave is a double precision work array of dimension 13.
c
c     Subprograms called
c
c       MINPACK-2 ... dcstep
c
c     MINPACK-1 Project. June 1983.
c     Argonne National Laboratory. 
c     Jorge J. More' and David J. Thuente.
c
c     MINPACK-2 Project. October 1993.
c     Argonne National Laboratory and University of Minnesota. 
c     Brett M. Averick, Richard G. Carter, and Jorge J. More'. 
c
c     **********

子例程dcsrch（f、g、stp、ftol、gtol、xtol、stpmin、stpmax、，
+任务、isave、dsave）
字符*（*）任务
整数isave（2）
双精度f、g、stp、ftol、gtol、xtol、stpmin、stpmax
双精度数据存储（13）
c**********
C
c子程序dcsrch
C
c该子例程找到满足充分条件的步骤
c减少条件和曲率条件。
C
c子程序的每次调用都会用
c端点stx和sty。时间间隔是最初选择的
使其包含修改函数的极小值
C
c psi（stp）=f（stp）-f（0）-ftol*stp*f'（0）。
C
c如果psi（stp）