Prove that the Fourier transform process is a unitary linear operator on "signal-space". Remember that by definition Ƒ† = (F*)¹, and that you are trying to prove the equivalent of F-¹ = Ft. 1
Prove that the Fourier transform process is a unitary linear operator on "signal-space". Remember that by definition Ƒ† = (F*)¹, and that you are trying to prove the equivalent of F-¹ = Ft. 1
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How do I prove this? Do I use Fourier inverse or inner product? Thank you
![Prove that the Fourier transform process is a unitary linear operator
on "signal-space". Remember that by definition
Ƒ† = (F*)¹,
and that you are trying to prove the equivalent of
F-¹ = Ft.
-1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2521d3ac-1f2b-4213-a1c7-670c7b844752%2F1373df3a-5268-4457-a1ac-21a5c7ab01cf%2Fn6taee_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Prove that the Fourier transform process is a unitary linear operator
on "signal-space". Remember that by definition
Ƒ† = (F*)¹,
and that you are trying to prove the equivalent of
F-¹ = Ft.
-1
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