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Figure 11.38 shows the expression tree for a*(b + c)*(d*e + f) is: In a binary tree of height h = 4, 5 In a binary tree with n = 7 nodes, 2 n h 31. 6.

and use the 8-point FFT chips to find the DFTs F ( k ) , G(k), and H ( k ) , the 24-point DFT of x ( n ) may be found by combining the outputs of the 8-point FFTs as follows:

71 .5

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Figure 11.36 shows the expression tree for each of the infix expressions given in Problem 5.4 on page 111.

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For a given number of nodes, the highest binary tree is a linear sequence For a given number of nodes, the lowest binary tree is a complete binary tree To verify the recursive definition for the Figure 1138 An expression tree given tree, we first note that the leaves C, E, and F are binary trees because every singleton satisfies the recursive definition for binary trees because its left and right subtrees are both empty (and therefore binary trees) Next, it follows that the subtree rooted at B is a binary tree because it is a triplet (X,L,R) where X = B, L = , and R = C Similarly, it follows that the subtree rooted at D is a binary tree because it is a triplet (X,L,R) where X = D, L = E, and R = F.

Find the index maps for a 21 -point prime factor FFT with N I = 7 and N 2 = 3. HOWmany multiplications are required compared to a 32-point radix-2 decimation-in-time FFT

Figure 11.37 shows the expression tree for each of the postfix expressions given in Problem 5.6 on page 111.

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For a 21-point prime factor FFT with N I = 7 and N 2 = 3, we sel A = N2 = 3 and B = N I = 7. Then, with C = N~((N;' ))N, = 15 and D = N ~ (N ( = 7, we have the following index mappings:

Finally, it follows that the entire tree satisfies the recursive definition because it is a triplet (X,L,R) where X = A, L is the binary tree rooted at B, and L is the binary tree rooted at D Figure 1139 on page 227 shows all 42 different binary trees of size n = 5 There are 132 different binary trees of size 6: 1 42 + 1 14 + 2 5 + 5 2 + 14 1 + 42 1 = 132 A nonempty binary tree consists of a root X, a left subtree L, and a right subtree R Let n be the size of the binary tree, let nL = |L| = the size of L, and nR = |R| = the size of R Then n = 1 + nL + nR .

x(7) x(14)

11.14 11.15 11.16 11.17 11.18 11.19

~ ( 1 0 ) ~ ( 1 3 ) ~ ( 1 6 ) ~ ( 1 9 ) .x(l) ~ ( 1 7 ) ~ ( 2 0 ) s(2) s(5) ~ ( 8 ) .u(l I )

So there are only n different possible values for the pair (nL , nR ): (0, n 1), (1, n 2), .., (n 1,0) For example, if n = 6 (as in Problem 1121), the only possibilities are (0,5), (1,4), (2,3), (3,2), (4,1), or (5,0) In the (0, n 1) case, L is empty and |R| = n 1; there are f(0) f(n 1) different binary trees in that case In the (1, n 2) case, L is a singleton and |R| = n 2; there are f(1) f(n 2) different binary trees in that case The same principle applies to each case.

With the prime factor FFT, there are no twiddle factors. Therefore, the only multiplications necessary are those required to compute the three 7-point DFTs, and the seven 3-point DFTs. Because each 3-point DFT requires 6 complex multiplies, and each 7-point DFT requires 42, the number of multiplies for a 2 1-point prime factor FFT is (7)(6) (3)(42) = 168. For a 32-point radix-2 FFT. on the other hand. we require

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