How to create windows forms in MATLAB?

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ramesh jallu
ramesh jallu am 31 Jan. 2011
Beantwortet: Frank Cano am 15 Apr. 2019
I want to know how to create windows forms using MATLAB? Will it be like vb.net?

Akzeptierte Antwort

Martijn
Martijn am 31 Jan. 2011
I assume you are talking about .NET's Windows Forms, if so you would need to start with loading the correct Assembly:
NET.addAssembly('System.Windows.Forms')
Then you can instantiate a new form:
f = System.Windows.Forms.Form;
And for example Show() it:
f.Show
Hint: the IMPORT statement works very similar to VB.NET's Imports. So you can use it to write shorter code:
NET.addAssembly('System.Windows.Forms');
import System.Windows.Forms.*
f = Form; % No fully qualified name necessary anymore
f.Show
For further information on calling the .NET framework, see the MATLAB documentation:

Weitere Antworten (2)

Jan
Jan am 31 Jan. 2011
Please explain what you mean with "windows forms". If you look for graphical user interfaces, read the correpsonding chapters in the documentation.

Frank Cano
Frank Cano am 15 Apr. 2019
clc;
clear all;
A=[3 4 5 6; 2 3 4 5; 5 6 4 3; 9 8 7 6]
% For bringing the max value of each column at its top
for i=1:length(A)
V=A(:,i); % Separate the column of intrest and save it as a vector V
temp=V(1) % Save its top value so that it does not vanish by over-writing
MAX=max(V); % find the max value in the vector
[nr nc]=find(V==MAX); % find the location of the max value in the form of row number(nr) and column number (nc)
V(1)=MAX; % Now shift the max value to the top by over writing existing value
V(nr,nc)=temp; % bring back the saved value of top element in temp and write it where the MAX was located
A(:,i)=V; % Now your vector is updated.Give it back to matrix A at the right location by over-writing
end
A % Just checking the final result is correct or not
save datafile.dat A -ascii %You can save the matrix in a data file
% For bringing the max value of each column at its diagonal position
for i=1:length(A)
V=A(:,i); % Separate the column of intrest and save it as a vector V
temp=V(i) % Save its appropriate element value so that it does not
vanish by over-writing
MAX=max(V); % find the max value in the vector
[nr nc]=find(V==MAX); % find the location of the max value in the form
of row number(nr) and column number (nc)
V(i)=MAX; % Now shift the max value to the appropriate element
by over writing existing value
V(nr,nc)=temp; % bring back the saved value of appropriate element in
temp and write it where the MAX was located
A(:,i)=V; % Now your vector is updated.Give it back to matrix A
at the right location by over-writing
end
% For bringing the min value of each column at its diagonal position
for i=1:length(A)
V=A(:,i); % Separate the column of intrest and save it as a vector V
temp=V(i) % Save its appropriate element value so that it does not
vanish by over-writing
MAX=min(V); % find the min value in the vector
[nr nc]=find(V==MAX); % find the location of the min value in the form
of row number(nr) and column number (nc)
V(i)=MAX; % Now shift the min value to the appropriate element
by over writing existing value
V(nr,nc)=temp; % bring back the saved value of appropriate element in
temp and write it where the MAX was located
A(:,i)=V; % Now your vector is updated.Give it back to matrix A
at the right location by over-writing
end
% For bringing the max value of each column at its diagonal position
% starting from the last column in reverse order
for i=1:length(A)
V=A(:,length(A)-i+1); % Separate the column of intrest and save it
as a vector V
temp=V(i) % Save its appropriate element value so that it does not
vanish by over-writing
MAX=max(V); % find the max value in the vector
[nr nc]=find(V==MAX); % find the location of the max value in the form of row number(nr) and column number (nc)
V(i)=MAX; % Now shift the max value to the appropriate element by over writing existing value
V(nr,nc)=temp; % bring back the saved value of appropriate element in temp and write it where the MAX was located
A(:,length(A)-i+1)=V; % Now your vector is updated.Give it back to matrix A at the right location by over-writing
end

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