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DESIGN AND ANALYSIS OF ANALOG FILTERS A Signal ...

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Chapter<br />

TABLE <strong>OF</strong> CONTENTS (continued)<br />

3. BUTTERWORTH <strong>FILTERS</strong><br />

3.1<br />

3.2<br />

3.3<br />

3.4<br />

3.5<br />

3.6<br />

3.7<br />

Maximally-Flat Magnitude<br />

Filter Selectivity and Shaping Factor<br />

Determination of Order<br />

Pole Locations<br />

Phase Response, Phase Delay, and Group Delay<br />

Time-Domain Response<br />

Chapter 3 Problems<br />

4. CHEBYSHEV TYPE I <strong>FILTERS</strong><br />

4.1<br />

4.2<br />

4.3<br />

4.4<br />

4.5<br />

4.6<br />

4.7<br />

4.8<br />

4.9<br />

Equiripple Passband Magnitude<br />

Filter Selectivity and Shaping Factor<br />

Determination of Order<br />

Chebyshev Polynomials<br />

Pole Locations<br />

Phase Response, Phase Delay, and Group Delay<br />

Time-Domain Response<br />

Comparison with Butterworth Filters<br />

Chapter 4 Problems<br />

5. CHEBYSHEV TYPE II <strong>FILTERS</strong><br />

5.1<br />

5.2<br />

5.3<br />

5.4<br />

5.5<br />

5.6<br />

5.7<br />

5.8<br />

5.9<br />

Equiripple Stopband Magnitude<br />

Filter Selectivity and Shaping Factor<br />

Determination of Order<br />

Inverse Chebyshev Polynomials<br />

Location of the Poles and Zeros<br />

Phase Response, Phase Delay, and Group Delay<br />

Time-Domain Response<br />

Comparison with Butterworth<br />

and Chebyshev Type I Filters<br />

Chapter 5 Problems<br />

6. ELLIPTIC <strong>FILTERS</strong><br />

6.1<br />

6.2<br />

6.3<br />

6.4<br />

6.5<br />

6.6<br />

Introduction<br />

Elliptic Integrals and Jacobian Elliptic Functions<br />

Equiripple Passband and Stopband Magnitude<br />

Computing Given N and<br />

Filter Selectivity and Shaping Factor<br />

Determination of Order<br />

x<br />

Page<br />

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