Broadband Matching: Theory and Implementations: 3rd Edition by Wai-Kai Chen

By Wai-Kai Chen

The 3rd variation offers a unified, updated and designated account of broadband matching conception and its functions to the layout of broadband matching networks and amplifiers. a different characteristic is the addition of effects which are of direct useful price. they're layout curves, tables and particular formulation for designing networks having Butterworth, Chebyshev or elliptic, Bessel or maximally flat group-delay reaction. those effects are tremendous invaluable because the layout strategies may be diminished to basic math. case stories in the direction of the tip of the ebook are meant to illustrate the functions to the sensible layout of contemporary clear out circuits.

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Additional info for Broadband Matching: Theory and Implementations: 3rd Edition

Example text

This leads to the relation The coefficient matrix Y(s) is called the short-circuit admittance matrix or simply the admittance matrix of the n-port N. 27). 3. The excitation variables are either the port voltages or currents, and the response variables are their complements. As before, they can be determined by the relations Again, consider the two-port network of Fig. 8. 34) yields the hybrid matrix Another type of mixed variables is defined by the relation whose coefficient matrix is called the transmission or chain matrix, its elements being the transmission or chain parameters.

This may be determined by factoring it or by the use of Sturm’s theorem, which can be found in most texts on elementary theory of equations. A rational function f(s) is positive-real if and only if We illustrate the above results by the following example. Test the following function to see if it is positive-real. 2. Condition (i) is clearly satisfied. Thus, the function f(s) is positive-real. These conditions will be employed to obtain fundamental limitations on the behavior and utility of active devices.

To extend this optimal power-matching condition to the entire complex frequency plane, which assures the maximum energy absorption by the one-port under arbitrary excitation (transient or steady-state), we appeal to the theory of analytic continuation. A one-port network characterized by its impedance Z(s). In other words, the maximum energy absorption by the one-port under arbitrary excitation is attained when z(s) = z*(s). The assumption is necessary since, as will be shown shortly, the scattering parameter provides a quantitative measure of the deviation of the actual power-matching behavior of the network from the optimal powermatched condition, which cannot be meaningfully defined if r(s) = 0.

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