By Edward M. Purcell.
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12 which demonstrates the efficiency of Taguchi’s method. 2. The S21 of the BSF optimized by Taguchi’s method, the S21 of the BSF optimized by the gradient method , the S21 of the original prototype BSF, and the design specification S21,d are all shown in Fig. 5. The desired frequency response of S21 is achieved, which demonstrates the validity of Taguchi’s method. 4 COPLANAR WAVEGUIDE BAND STOP FILTER A coplanar waveguide (CPW) line with a compact BSF , as shown in Fig. 7, is used as the second example to demonstrate the validity of Taguchi’s method in filter design.
046], as shown in Fig. 3. 2: Null controlled pattern of an optimized 20-element linear array. 4º. From , copyright © IEEE 2007. 3: Optimized excitation magnitudes of the linear antenna array with a null-controlled pattern shown in Fig. 2. From , copyright © IEEE 2007. 4: Convergence curve of the fitness value of the 20-element, equally spaced linear array for the null-controlled pattern design. From , copyright © IEEE 2007. Linear Antenna Array Designs 37 curve of the fitness value is plotted in Fig.
A comparison of the Gaussian reduced function and the previous exponential reduced function is shown in Fig. 9. 10). Optimized results are shown in Fig. 10, where two fitness curves for two reduced functions are plotted. 5 times as discussed before. 0001. After 42 iterations, the global minimum is obtained using the proposed Gaussian reduced function. In contrast, 71 iterations are required to reach the same solution with the traditional RR function, as shown in Fig. 10. 9: Different reduced functions versus iteration number.
Berkeley Physics Course Tomo 2 - Electricidad y Magnetismo by Edward M. Purcell.