Replace diagonals in a matrix

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Hasan Hassoun
Hasan Hassoun 2021년 1월 19일
댓글: Image Analyst 2021년 1월 23일
Hello every one,
How to replace the upper and lower part of a n*n matrix with zeros (The upper part starts from "diagonal+2" until n while the lower part starts from "diagonal-2" until n)?
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Image Analyst
Image Analyst 2021년 1월 23일
Original question is below in case he deletes it like he's done before:
Replace diagonals in a matrix
Hello every one,
How to replace the upper and lower part of a n*n matrix with zeros (The upper part starts from "diagonal+2" until n while the lower part starts from "diagonal-2" until n)?

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채택된 답변

Matt J
Matt J 2021년 1월 19일
For example,
A=rand(10),
A = 10×10
0.3632 0.5683 0.2698 0.2133 0.4828 0.8948 0.0478 0.7711 0.5088 0.7301 0.8024 0.1100 0.1475 0.6313 0.8957 0.8629 0.1435 0.8356 0.1381 0.8203 0.8949 0.0767 0.3939 0.2073 0.3055 0.5721 0.7656 0.1443 0.3270 0.6013 0.5722 0.1502 0.8491 0.7124 0.9746 0.7291 0.9774 0.9558 0.4083 0.0934 0.1948 0.7491 0.7331 0.3686 0.4528 0.2436 0.2373 0.4254 0.9163 0.6997 0.4224 0.4079 0.6316 0.8894 0.8130 0.2013 0.0054 0.5217 0.1405 0.7939 0.0219 0.5942 0.3860 0.2447 0.6384 0.9649 0.3000 0.2048 0.2233 0.1450 0.4361 0.2666 0.2646 0.3323 0.6236 0.6866 0.9302 0.3413 0.4398 0.0531 0.3450 0.6491 0.0609 0.1894 0.8414 0.7489 0.1080 0.4159 0.2769 0.3304 0.0411 0.9652 0.9593 0.3298 0.9979 0.3895 0.2349 0.0686 0.9871 0.3078
mask=tril( triu( true(size(A)), -2 ), +2);
B=A.*mask
B = 10×10
0.3632 0.5683 0.2698 0 0 0 0 0 0 0 0.8024 0.1100 0.1475 0.6313 0 0 0 0 0 0 0.8949 0.0767 0.3939 0.2073 0.3055 0 0 0 0 0 0 0.1502 0.8491 0.7124 0.9746 0.7291 0 0 0 0 0 0 0.7331 0.3686 0.4528 0.2436 0.2373 0 0 0 0 0 0 0.8894 0.8130 0.2013 0.0054 0.5217 0 0 0 0 0 0 0.6384 0.9649 0.3000 0.2048 0.2233 0 0 0 0 0 0 0.6866 0.9302 0.3413 0.4398 0.0531 0 0 0 0 0 0 0.1080 0.4159 0.2769 0.3304 0 0 0 0 0 0 0 0.0686 0.9871 0.3078

추가 답변 (1개)

David Goodmanson
David Goodmanson 2021년 1월 19일
편집: David Goodmanson 2021년 1월 19일
Hi Hasan,
here is one way
r = rand(7,7)
n = size(r,1);
m = (n-1)/2;
a = (-m:m)-(-m:m)';
r(abs(a)>1)=0
assuming the main diagonal is number 0, and the zeros start on the +-2nd diagonal, otherwise adjust the '1' on the last line of code accordingly

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