Create square marix of values for a 2 variable function.

Hello,
I have a two variable function for a given domain i.e. f(x,y) for 0<x<100, 0<y<100 and x and y are discretized I want to form a square matrix where in the columns x remains constant and y varies or vices-versa. I have used the function command to create my function but I am struggling in the next part.
x= 0:0.01:100; y= 0:0.01:100;
function f = f(x,y)
f = cos(x)+sin(y);
end

 採用された回答

Matt J
Matt J 2023 年 7 月 3 日

0 投票

x= 0:0.01:100; y=(0:0.01:100)';
f=cos(x)+sin(y)
f = 10001×10001
1.0000 1.0000 0.9998 0.9996 0.9992 0.9988 0.9982 0.9976 0.9968 0.9960 0.9950 0.9940 0.9928 0.9916 0.9902 0.9888 0.9872 0.9856 0.9838 0.9820 0.9801 0.9780 0.9759 0.9737 0.9713 0.9689 0.9664 0.9638 0.9611 0.9582 1.0100 1.0099 1.0098 1.0095 1.0092 1.0088 1.0082 1.0076 1.0068 1.0060 1.0050 1.0040 1.0028 1.0016 1.0002 0.9988 0.9972 0.9956 0.9938 0.9920 0.9901 0.9880 0.9859 0.9837 0.9813 0.9789 0.9764 0.9738 0.9711 0.9682 1.0200 1.0199 1.0198 1.0195 1.0192 1.0187 1.0182 1.0175 1.0168 1.0160 1.0150 1.0140 1.0128 1.0116 1.0102 1.0088 1.0072 1.0056 1.0038 1.0020 1.0001 0.9980 0.9959 0.9937 0.9913 0.9889 0.9864 0.9838 0.9811 0.9782 1.0300 1.0299 1.0298 1.0295 1.0292 1.0287 1.0282 1.0275 1.0268 1.0259 1.0250 1.0240 1.0228 1.0216 1.0202 1.0188 1.0172 1.0156 1.0138 1.0120 1.0101 1.0080 1.0059 1.0037 1.0013 0.9989 0.9964 0.9938 0.9911 0.9882 1.0400 1.0399 1.0398 1.0395 1.0392 1.0387 1.0382 1.0375 1.0368 1.0359 1.0350 1.0339 1.0328 1.0316 1.0302 1.0288 1.0272 1.0256 1.0238 1.0220 1.0201 1.0180 1.0159 1.0137 1.0113 1.0089 1.0064 1.0038 1.0010 0.9982 1.0500 1.0499 1.0498 1.0495 1.0492 1.0487 1.0482 1.0475 1.0468 1.0459 1.0450 1.0439 1.0428 1.0415 1.0402 1.0388 1.0372 1.0356 1.0338 1.0320 1.0300 1.0280 1.0259 1.0236 1.0213 1.0189 1.0164 1.0138 1.0110 1.0082 1.0600 1.0599 1.0598 1.0595 1.0592 1.0587 1.0582 1.0575 1.0568 1.0559 1.0550 1.0539 1.0528 1.0515 1.0502 1.0487 1.0472 1.0455 1.0438 1.0420 1.0400 1.0380 1.0359 1.0336 1.0313 1.0289 1.0264 1.0237 1.0210 1.0182 1.0699 1.0699 1.0697 1.0695 1.0691 1.0687 1.0681 1.0675 1.0667 1.0659 1.0649 1.0639 1.0628 1.0615 1.0602 1.0587 1.0572 1.0555 1.0538 1.0519 1.0500 1.0480 1.0458 1.0436 1.0413 1.0389 1.0363 1.0337 1.0310 1.0282 1.0799 1.0799 1.0797 1.0795 1.0791 1.0787 1.0781 1.0775 1.0767 1.0759 1.0749 1.0739 1.0727 1.0715 1.0701 1.0687 1.0671 1.0655 1.0638 1.0619 1.0600 1.0579 1.0558 1.0536 1.0513 1.0488 1.0463 1.0437 1.0410 1.0382 1.0899 1.0898 1.0897 1.0894 1.0891 1.0886 1.0881 1.0874 1.0867 1.0858 1.0849 1.0838 1.0827 1.0814 1.0801 1.0786 1.0771 1.0755 1.0737 1.0719 1.0699 1.0679 1.0658 1.0635 1.0612 1.0588 1.0563 1.0536 1.0509 1.0481

3 件のコメント

Fernando
Fernando 2023 年 7 月 3 日
Great! Thank you very much!
Could please explain what the tilde means in terms of the code? Sorry I'm new to matlab.
Matt J
Matt J 2023 年 7 月 3 日
There is no tilde in the code I posted for you, I don't think...
Torsten
Torsten 2023 年 7 月 3 日
Apostrophe means "transposed". So you "add" an (1xn) and an (nx1) vector in the above code. In MATLAB, by implicit expansion, this gives an (nxn) matrix.
Example:
x = [1 2];
y = [7;4];
x + y
ans = 2×2
8 9 5 6
[1+7 2+7;
1+4 2+4]
ans = 2×2
8 9 5 6

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