% /* % * Copyright (c) 2008, Maxim Likhachev % * All rights reserved. % * % * Redistribution and use in source and binary forms, with or without % * modification, are permitted provided that the following conditions are met: % * % * * Redistributions of source code must retain the above copyright % * notice, this list of conditions and the following disclaimer. % * * Redistributions in binary form must reproduce the above copyright % * notice, this list of conditions and the following disclaimer in the % * documentation and/or other materials provided with the distribution. % * * Neither the name of the Carnegie Mellon University nor the names of its % * contributors may be used to endorse or promote products derived from % * this software without specific prior written permission. % * % * THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" % * AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE % * IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE % * ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT OWNER OR CONTRIBUTORS BE % * LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR % * CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF % * SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS % * INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN % * CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) % * ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE % * POSSIBILITY OF SUCH DAMAGE. % */ function[] = plot_3Dpath(solfilename, mapfilename, resolution) % %Plots a 3D path overlaid on top of the map. %Resolution should be in meters % %written by Maxim Likhachev %--------------------------------------------------- % %close all; obsthresh = 254; robot_width = 0.6; robot_length = 1.5; vehicle = [-robot_length/2.0 -robot_width/2.0 robot_length/2.0 -robot_width/2.0 robot_length/2.0 robot_width/2.0 -robot_length/2.0 robot_width/2.0]; cellsize = resolution; x = load(solfilename); %now read in map fmap = fopen(mapfilename, 'r'); xsize = -1; ysize = -1; while(feof(fmap) ~= 1) s = fscanf(fmap, '%s', 1); if (strcmp('environment:',s) == 1) break; elseif (strcmp('discretization(cells):', s) == 1) xsize = fscanf(fmap, '%d', 1); ysize = fscanf(fmap, '%d', 1); end; end; %read the environment itself fprintf(1, 'reading in map of size %d by %d\n', xsize, ysize); map = fscanf(fmap, '%d', [xsize, ysize]); map = map'; %correct matlab loading order figure(3); %h = plot(x(:,1),x(:,2), 'k'); %h = plot(x(:,2),size(map,1)*cellsize-x(:,1), 'k'); h = plot(x(:,1),size(map,1)*cellsize-x(:,2), 'k'); set(h,'LineWidth',3); hold on; h = text(x(1,1), size(map,1)*cellsize-x(1,2), 'START'); set(h,'LineWidth',5); h = text(x(size(x,1),1), size(map,1)*cellsize-x(size(x,1),2), 'GOAL'); set(h,'LineWidth',5); %plot vehicle %for pind = 1:ceil(length(x)/40):length(x) for pind = 1:5:length(x) for i = 1:4 xstartrot = vehicle(i,1)*cos(x(pind,3)) - vehicle(i,2)*sin(x(pind,3)) + x(pind,1); ystartrot = vehicle(i,1)*sin(x(pind,3)) + vehicle(i,2)*cos(x(pind,3)) + x(pind,2); if i < 4 xendrot = vehicle(i+1,1)*cos(x(pind,3)) - vehicle(i+1,2)*sin(x(pind,3)) + x(pind,1);; yendrot = vehicle(i+1,1)*sin(x(pind,3)) + vehicle(i+1,2)*cos(x(pind,3)) + x(pind,2);; else xendrot = vehicle(1,1)*cos(x(pind,3)) - vehicle(1,2)*sin(x(pind,3)) + x(pind,1);; yendrot = vehicle(1,1)*sin(x(pind,3)) + vehicle(1,2)*cos(x(pind,3)) + x(pind,2);; end; %%% plot([xstartrot xendrot], [ystartrot yendrot]); %%% plot([ystartrot yendrot], [size(map,1)*cellsize-xstartrot size(map,1)*cellsize-xendrot]); plot([xstartrot xendrot], [size(map,1)*cellsize-ystartrot size(map,1)*cellsize-yendrot]); end; end; if 1 for row = 1:size(map,1) for col = 1:size(map,2) if(map(row,col) >= obsthresh) % plot(col*cellsize,row*cellsize,'x'); plot(col*cellsize, (size(map,1)-row)*cellsize,'x'); elseif(map(row,col) > 0) %plot(col*cellsize, (size(map,1)-row)*cellsize,'.'); end; end; end; end; %%fplot('2',[6 40 0 5]); %%fplot('18',[6 40 0 5]); %%plot(6*ones(length([2:18]),1), [2:18]); %axis([min(x(:,1))-1 max(x(:,1))+1 min(x(:,2))-1 max(x(:,2))+1]); %axis([-1 5 -1 5]);