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📄 dfp_min.m

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function result = dfp_min(f,pin,info,varargin)% PURPOSE: DFP minimization routine to minimize func %          (Converted from Numerical Recipes book dfpmin routine) %---------------------------------------------------% USAGE: result = dfp_min(func,b,info,varargin)%     or result = dfp_min(func,b,[],varargin)%        (for the case of default options)% Where: func   = likelihood function to minimize %        b      = parameter vector fed to func%        info       = a structure with fields:%        info.maxit = maximum # of iterations (default = 500)%        info.tol   =  tolerance for convergence (default = sqrt(eps))%        info.prt   = 1 for printing iterations, 0 for no printing%        varargin   = list of arguments passed to function%---------------------------------------------------% RETURNS: a result structure%        result.b     =  (kx1) minimizing vector%        result.f     = value of func at solution values%        result.hess  = hessian at solution values%        result.iter = # number of iterations%        result.time  = time taken%        result.flag  = 0 for convergence, 1 for non-convergence%---------------------------------------------------% NOTE: func must take the form func(b,varargin)%       where:     b = parameter vector (k x 1)%           varargin = arguments passed to the function%---------------------------------------------------    % SEE ALSO: maxlik, qnewton, pow_min, frpr_min functions%     NOTE: calls linmin(), gradnt(), hessian()%---------------------------------------------------% written by:% James P. LeSage, Dept of Economics% University of Toledo% 2801 W. Bancroft St,% Toledo, OH 43606% jlesage@spatial-econometrics.com% default optionstol = sqrt(eps);;  maxit = 500; pflag = 0;if length(info) > 0  if ~isstruct(info)    error('dfp_min: options should be in a structure variable');  end;% parse optionsfields = fieldnames(info);nf = length(fields); xcheck = 0; ycheck = 0;  for i=1:nf    if strcmp(fields{i},'maxit')        maxit = info.maxit;     elseif strcmp(fields{i},'tol')        tol = info.tol;    elseif strcmp(fields{i},'prt')        pflag = info.prt;            end;  end;else % rely on defaultsend;   funfcn = fcnchk(f,length(varargin));epss = sqrt(eps);[n junk] = size(pin);xarg = pin;deltagrad = tol;fp = feval(funfcn,xarg,varargin{:});g = gradnt(funfcn,xarg,deltagrad,varargin{:});xi = -g';hessn = eye(n);iter = 1;% these are for the case of printing intermediate results during iterationinput.cnames = strvcat('iteration','function value');input.fmt = strvcat('%5d','%16.8f');Vname = 'Parameter'; for i=1:n tmp = ['Parameter ',num2str(i)]; Vname = strvcat(Vname,tmp); end;pinf.cnames = strvcat('Estimates','Gradient');pinf.rnames = Vname;     t0 = clock;while (iter <= maxit)  [pin fret] = linmin(pin,xi,tol,f,varargin{:});  if pflag == 1  % print iteration results             matprt = [iter fp];             mprint(matprt,input);             matprt = [pin xi];             mprint(matprt,pinf);   end;  if ((2*abs(fp-fret)) <= tol*(abs(fp) + abs(fret)+epss));     pout = pin;     fout = fret;        hess = fdhess(funfcn,xarg,varargin{:});     niter = iter;       result.b = pin;     result.f = -fret;     result.hess = fdhess(funfcn,pout,varargin{:});     result.iter = niter;      result.time = etime(clock,t0);     result.flag = 0;  return; end;    xarg = pin;    fp = feval(funfcn,xarg,varargin{:});      dg = g';    xarg = pin;    fret = feval(funfcn,xarg,varargin{:});    g = gradnt(funfcn,xarg,deltagrad,varargin{:});        dg = g' - dg;    hdg = hessn*dg;    fac = dg'*xi;    fae = dg'*hdg;        if (fac == 0)     pout = pin;     fout = fret;        hess = fdhess(funfcn,xarg,varargin{:});     niter = iter;     result.b = pin;     result.f = -fret;     result.hess = fdhess(funfcn,pout,varargin{:});     result.iter = niter;      result.time = etime(clock,t0);     result.flag = 0;     return;    else     fac = 1/fac;    end;        if (fae == 0)     pout = pin;     fout = fret;     hess = hessn;          niter = iter;         result.b = pin;     result.f = -fret;     result.hess = fdhess(funfcn,pout,varargin{:});     result.iter = niter;      result.time = etime(clock,t0);     result.flag = 0;      return;    else     fad = 1/fae;    end;        dg = fac*xi - fad*hdg;    hessn = hessn + fac*xi*xi' - fad*hdg*hdg' + fae*dg*dg';    xi = -hessn*g';    iter = iter + 1;end;     result.b = pin;     result.f = -fret;     result.hess = fdhess(funfcn,pout,varargin{:});     result.iter = niter;      result.time = etime(clock,t0);     result.flag = 1;       

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