Surface plots inside loop

7 vues (au cours des 30 derniers jours)
Mahesh M S
Mahesh M S le 19 Août 2019
Commenté : Bruno Luong le 20 Août 2019
Hi,
I am working on a code that approximates a general bivariate function using a piecewise linear bivariate function. I am able to retrieve the data and plot it, my code works as follows:
It plots one subdomain at a time, as a surface plot. The plot is put inside a loop and so during each, iteration a new subdomain is plotted.
The issue here is that the final plot is displayed with discontinuities as shown in the figure attached.
ccc.JPG
Kindly help me remove those discontinuities, so as to make the final plot solid or suggest any alternate idea that would work.
  1 commentaire
darova
darova le 19 Août 2019
Attach your script please

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darova
darova le 19 Août 2019
Just collected all data and used griddata()
  4 commentaires
Mahesh M S
Mahesh M S le 20 Août 2019
Thank you for the code. It works fine for the above case.
But, the dummy code I provided was a bit specific. I tried to run the code with necessary modifications on a more general case and I am stuck with an error. Kindly help me rectify it.
The code is given below:
xdata = xlsread('debug2.xlsx','B1:AO7');
ydata = xlsread('debug2.xlsx','B9:AO15');
%The whole domain is a square with x_min = 0.2, y_min = 0.2, x_max = pi/2 &
%y_max = pi/2
%The whole domain is divided into 7 parts (sample code) and F{i}
%corresponds to the function values of each subdomain
%Here, F{1} is the subdomain bounded by X{1} and Y{1}
% F{2} is the subdomain bounded by X{2} and Y{2}
% F{3} is the subdomain bounded by X{3} and Y{3}
% F{4} is the subdomain bounded by X{4} and Y{4}
% F{5} is the subdomain bounded by X{5} and Y{5}
% F{6} is the subdomain bounded by X{6} and Y{6}
% F{7} is the subdomain bounded by X{7} and Y{7}
X{1} = xdata(1,1:20); X{2} = xdata(2,1:20); X{3} = xdata(3,1:20); X{4} = xdata(4,:);
X{5} = xdata(5,:); X{6} = xdata(6,:); X{7} = xdata(7,:);
Y{1} = ydata(1,1:20); Y{2} = ydata(2,1:20); Y{3} = ydata(3,1:20); Y{4} = ydata(4,:);
Y{5} = ydata(5,:); Y{6} = ydata(6,:); Y{7} = ydata(7,:);
F{1} = xlsread('debug2.xlsx','B18:U37');
F{2} = xlsread('debug2.xlsx','B39:U58');
F{3} = xlsread('debug2.xlsx','B60:U79');
F{4} = xlsread('debug2.xlsx','B81:AO120');
F{5} = xlsread('debug2.xlsx','B122:AO161');
F{6} = xlsread('debug2.xlsx','B163:AO202');
F{7} = xlsread('debug2.xlsx','B204:AO243');
l = 7;
%The requirement is to plot the total domain in a single plot
% Note: The size of X{i} and Y{i} can vary and also value of l can vary.
X = [];
Y = [];
Z = [];
% make all data in one array
for i = 1:7
[X0, Y0] = meshgrid(xdata(i,:),ydata(i,:));
X = [X; X0(:)];
Y = [Y; Y0(:)];
Z = [Z; F{i}(:)];
end
% create new mesh
x1 = linspace(min(xdata(:)), max(xdata(:)),40);
y1 = linspace(min(ydata(:)), max(ydata(:)),40);
[X1, Y1] = meshgrid(x1,y1);
% create set of data
Z1 = griddata(X,Y,Z,X1,Y1);
h = surf(X1,Y1,Z1);
set(h,'LineStyle','none');
I am getting the following error:
Mahesh M S
Mahesh M S le 20 Août 2019
Sorry. Modified the code myself. Thank you for your help.

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Plus de réponses (3)

KSSV
KSSV le 19 Août 2019
YOu can follow a samll demo code given here:
[X,Y,Z] = peaks(100) ;
surf(X,Y,Z)
%% Make surface discontinuous for demo
idx = meshgrid(10:10:100) ;
for i = 1:idx
Z(idx(:,i),:) = NaN ;
Z(:,idx(:,i)) = NaN ;
end
surf(X,Y,Z)
%% Have a continuous (x,y,z) data
idx = ~isnan(Z) ;
c = [X(idx) Y(idx) Z(idx)] ;
%% Make c continuous
x = c(:,1) ; y = c(:,2) ; z = c(:,3) ;
xi = linspace(min(x),max(x),100) ;
yi = linspace(min(y),max(y),100) ;
[X,Y] = meshgrid(xi,yi) ;
Z = NaN(size(X)) ;
% get nearest neighbors of new X, Y from (x,y)
idx = knnsearch([X(:) Y(:)],[x y]) ;
Z(idx) = z ;
%% fill gaps by interpolation
F = scatteredInterpolant(x,y,z) ;
idx = isnan(Z) ;
Z(idx) = F(X(idx),Y(idx)) ;
figure
surf(X,Y,Z)
YOu can also use griddata, fillgaps, fillmissing.
  3 commentaires
darova
darova le 19 Août 2019
i can extract it for you
Mahesh M S
Mahesh M S le 19 Août 2019
I can provide a dummy code.

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Mahesh M S
Mahesh M S le 19 Août 2019
Modifié(e) : Mahesh M S le 19 Août 2019
xdata = xlsread('debug.xlsx','B1:U4');
ydata = xlsread('debug.xlsx','B6:U9');
%The whole domain is a square with x_min = 0.2, y_min = 0.2, x_max = pi/2 & y_max = pi/2
%The whole domain is divided into 4 parts (sample code) and F{i}
%corresponds to the function values of each subdomain
%Here, F{1} is the subdomain bounded by X{1} and Y{1}
% F{2} is the subdomain bounded by X{2} and Y{2}
% F{3} is the subdomain bounded by X{3} and Y{3}
% F{4} is the subdomain bounded by X{4} and Y{4}
X{1} = xdata(1,:); X{2} = xdata(2,:); X{3} = xdata(3,:); X{4} = xdata(4,:);
Y{1} = ydata(1,:); Y{2} = ydata(2,:); Y{3} = ydata(3,:); Y{4} = ydata(4,:);
F{1} = xlsread('debug.xlsx','B11:U30');
F{2} = xlsread('debug.xlsx','B32:U51');
F{3} = xlsread('debug.xlsx','B53:U72');
F{4} = xlsread('debug.xlsx','B74:U93');
l = 4;
%The requirement is to plot the total domain in a single plot
% Note: The size of X{i} and Y{i} can vary and also value of l can vary.
The reference data has been updated in excel sheet attached herewith.

Bruno Luong
Bruno Luong le 20 Août 2019
Modifié(e) : Bruno Luong le 20 Août 2019
Assuming your xdata and ydata are sorted. My code doest not make new resampling of x and y, or interpolation, I just stitch them together
% Read your data
xdata = xlsread('debug.xlsx','B1:U4');
ydata = xlsread('debug.xlsx','B6:U9');
X{1} = xdata(1,:); X{2} = xdata(2,:); X{3} = xdata(3,:); X{4} = xdata(4,:);
Y{1} = ydata(1,:); Y{2} = ydata(2,:); Y{3} = ydata(3,:); Y{4} = ydata(4,:);
F{1} = xlsread('debug.xlsx','B11:U30');
F{2} = xlsread('debug.xlsx','B32:U51');
F{3} = xlsread('debug.xlsx','B53:U72');
F{4} = xlsread('debug.xlsx','B74:U93');
% Stitching the sub-rectangule data
Xu = unique([X{:}]);
Yu = unique([Y{:}]);
Fu = nan(length(Yu),length(Yu));
for k=1:length(F)
[~,ix] = ismember(X{k},Xu);
[~,iy] = ismember(Y{k},Yu);
Fu(iy,ix) = F{k};
end
figure;
surf(Xu,Yu,Fu)
  6 commentaires
Mahesh M S
Mahesh M S le 20 Août 2019
The required X, Y and F data ar attached herewith for your reference.
Bruno Luong
Bruno Luong le 20 Août 2019
fillmissing.png
load('datareqd.mat')
% Stitching the sub-rectangule data
Xu = unique([X{:}]);
Yu = unique([Y{:}]);
Fu = nan(length(Yu),length(Yu));
for k=1:length(F)
[~,ix] = ismember(X{k},Xu);
[~,iy] = ismember(Y{k},Yu);
Fu(iy,ix) = F{k};
end
Fu = fillmissing(Fu,'linear');
close all
surf(Xu,Yu,Fu)

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