Mercurial > hg > octave-lyh
view scripts/control/bodquist.m @ 3284:f7e4a95916f2
[project @ 1999-10-13 21:37:04 by jwe]
author | jwe |
---|---|
date | Wed, 13 Oct 1999 21:37:40 +0000 |
parents | 6dd06d525de6 |
children | 8dd4718801fd |
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# Copyright (C) 1996,1998 Auburn University. All Rights Reserved # # This file is part of Octave. # # Octave is free software; you can redistribute it and/or modify it # under the terms of the GNU General Public License as published by the # Free Software Foundation; either version 2, or (at your option) any # later version. # # Octave is distributed in the hope that it will be useful, but WITHOUT # ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or # FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License # for more details. # # You should have received a copy of the GNU General Public License # along with Octave; see the file COPYING. If not, write to the Free # Software Foundation, 59 Temple Place, Suite 330, Boston, MA 02111 USA. function [f,w] = bodquist(sys,w,outputs,inputs,rname) # [f,w] = bodquist(sys,w,outputs,inputs) # used by bode, nyquist # inputs: # sys: input system structure # w: range of frequencies; empty if user wants default # outputs:list of outputs; empty if user wants all # inputs: list of inputs; empty if user wants all # rname: name of routine that called bodquist ("bode" or "nyquist") # outputs: # w: list of frequencies # f: frequency response of sys; f(ii) = f(omega(ii)) # # Both bode and nyquist share the same introduction, so the common parts are # in this file bodquist.m. It contains the part that finds the # number of arguments, determines whether or not the system is SISO, and # computes the frequency response. Only the way the response is plotted is # different between the two functions. # check number of input arguments given if (nargin != 5) usage("[f,w] = bodquist(sys,w,outputs,inputs,rname)"); endif # check each argument to see if it's in the correct form if (!is_struct(sys)) error("sys must be a system data structure"); endif # let freqresp determine w if it's not already given USEW = freqchkw(w); # get initial dimensions (revised below if sysprune is called) [nn,nz,mm,pp ] = sysdimensions(sys); # check for an output vector and to see whether it`s correct if (!isempty(outputs)) if (isempty(inputs)) inputs = 1:mm; # use all inputs warning([rname,": outputs specified but not inputs"]); endif sys = sysprune(sys,outputs,inputs); [nn,nz,mm,pp ] = sysdimensions(sys); endif # for speed in computation, convert local copy of # SISO state space systems to zero-pole form if( is_siso(sys) & strcmp( sysgettype(sys), "ss") ) [zer,pol,k,tsam,inname,outname] = sys2zp(sys); sys = zp2sys(zer,pol,k,tsam,inname,outname); endif # get system frequency response [f,w] = freqresp(sys,USEW,w); phase = arg(f)*180.0/pi; if(!USEW) # smooth plots pcnt = 5; # max number of refinement steps dphase = 5; # desired max change in phase dmag = 0.2; # desired max change in magnitude while(pcnt) pd = abs(diff(phase)); # phase variation pdbig = vec(find(pd > dphase)); lp = length(f); lp1 = lp-1; # relative variation fd = abs(diff(f)); fm = max(abs([f(1:lp1); f(2:lp)])); fdbig = vec(find(fd > fm/10)); bigpts = union(fdbig, pdbig); if(isempty(bigpts) ) pcnt = 0; else pcnt = pcnt - 1; wnew = []; crossover_points = find ( phase(1:lp1).*phase(2:lp) < 0); pd(crossover_points) = abs(359.99+dphase - pd(crossover_points)); np_pts = max(3,ceil(pd/dphase)+2); # phase points nm_pts = max(3,ceil(log(fd./fm)/log(dmag))+2); # magnitude points npts = min(5,max(np_pts, nm_pts)); w1 = log10(w(1:lp1)); w2 = log10(w(2:lp)); for ii=bigpts if(npts(ii)) wtmp = logspace(w1(ii),w2(ii),npts(ii)); wseg(ii,1:(npts(ii)-2)) = wtmp(2:(npts(ii)-1)); endif endfor wnew = vec(wseg)'; # make a row vector wnew = wnew(find(wnew != 0)); wnew = sort(wnew); wnew = create_set(wnew); if(isempty(wnew)) # all small crossovers pcnt = 0; else [fnew,wnew] = freqresp(sys,1,wnew); # get new freq resp points w = [w,wnew]; # combine with old freq resp f = [f,fnew]; [w,idx] = sort(w); # sort into order f = f(idx); phase = arg(f)*180.0/pi; endif endif endwhile endif # ensure unique frequency values [w,idx] = sort(w); f = f(idx); w_diff = diff(w); w_dup = find(w_diff == 0); w_idx = complement(w_dup,1:length(w)); w = w(w_idx); f = f(w_idx); endfunction