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1-20. The Fourier transform of a 2D comb function with horizontal and vertical spacing of Ax and Ay (as shown below) is also a 2D comb function with corresponding spacing of AX ду a. Aox =27/Ax and Aoy =27/Ay. b. Ao, =1/Ax and Aoy =1/Ay. c. Aox = A@y =1/(Ax+Ay).

1-20. The Fourier transform of a 2D comb function with horizontal and vertical spacing of Ax and Ay (as shown below) is also a 2D comb function with corresponding spacing of AX ду a. Aox =27/Ax and Aoy =27/Ay. b. Ao, =1/Ax and Aoy =1/Ay. c. Aox = A@y =1/(Ax+Ay).

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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1-20. The Fourier transform of a 2D comb function with horizontal and vertical spacing of Ax and Ay (as shown below) is also a 2D comb function with corresponding spacing of AX Ay Δωχ-2π/Δx and Δωy -2π/Ay. b. Aox =1/Ax and Awy =1/Ay. а. c. Aox = Aoy =1/(Ax+Ay).
Transcribed Image Text:1-20. The Fourier transform of a 2D comb function with horizontal and vertical spacing of Ax and Ay (as shown below) is also a 2D comb function with corresponding spacing of AX Ay Δωχ-2π/Δx and Δωy -2π/Ay. b. Aox =1/Ax and Awy =1/Ay. а. c. Aox = Aoy =1/(Ax+Ay).
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