Question: Implement using Matlab 2D function that is a sum of two 2D sinusoids: g(x, y)= a 1 g 1 (x,y) + a 2 g 2
Implement using Matlab 2D function that is a sum of two 2D sinusoids:
g(x, y)= a1 g1(x,y) + a2 g2(x,y)
where g1= ? sin(2?[u1x+v1y] + ?1), g2= ? sin(2?[u2x+v2y] + ?2),
e.g.:
![sinusoids: g(x, y)= a1 g1(x,y) + a2 g2(x,y) where g1= ? sin(2?[u1x+v1y]](https://dsd5zvtm8ll6.cloudfront.net/si.experts.images/questions/2024/09/66f52a10ad849_12066f52a1058c2d.jpg)
and where g2 represents a higher set of frequencies (u2,v2) than those of g1, (u1,v1).
Show that you can use low-pass Fourier-domain filtering to attenuate the higher frequency component g2, based on the Matlab code of Fourier analysis.
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