- Express the 2-parallel filter algorithm:
in terms of a postprocessing matrix, a diagonal matrix, and a preprocessing matrix. Obtain another 2-parallel structure using the transpose of this formulation.

- Consider a 6-tap FIR filter with unit-sample response
and

The sequential filter has 3 distinct coefficients and can be implemented using 3 multiplication operations as shown in Fig. 9.35. The 2-parallel filter will not require more than 6 multiplication operations. Design the structure of a 2-parallel implementation of this filter. Show the coefficients of all multipliers in your structure.

- Design a 3-parallel filter structure using the transpose of the 3-parallel filter algorithm presented in Section 9.2.2.1.
- Using the following 3-parallel linear convolution:
*Fig. 9.35*Figure for Problem 2.obtain a 3-parallel filter that requires 5 subfiltering operations.

- Use ...

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