Monday, June 25, 2018

fourier transform - Multiplication property DTFT


I was truing to solve an example of DTFT which is following multiplication property. The problem is ansin(ω0n)u[n] we know that the definition of DTFT is X(jω)=+n=x[n]ejωn Multiplication in Time domain will be convolution in DTFT. if we take the DTFT of anu[n] we have 11aejω and DTFT of sin(ω0n)u[n] will be πj+l=δ(ω+ω02πl)δ(ωω02πl)


I have confusion how can I write it in the form of multiplication property.




No comments:

Post a Comment

periodic trends - Comparing radii in lithium, beryllium, magnesium, aluminium and sodium ions

Apparently the of last four, MgX2+ is closest in radius to LiX+. Is this true, and if so, why would a whole larger shell ($\ce{...