Problem

x[n] is a real-valued finite length sequence of length 1024, i.e., x[n] = 0 n &...

x[n] is a real-valued finite length sequence of length 1024, i.e.,

x[n] = 0 n < 0, n ≥ 1023.

Only the following samples of the 1024-point DFT of x[n] are known

X[k] k = 0, 16, 16 × 2, 16 × 3, ..., 16 × (64 − 1)

Also, we observe s[n] which is a corrupted version of x[n], with first 64 points corrupted, i.e., s[n] = x[n] for n ≥ 64, and s[n] ≠ x[n], for 0 ≤ n ≤ 63. Describe a procedure to recover the first 64 samples of x[n] using only 1024-point DFT and IDFT blocks, multipliers, and adders.

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