IEEE 1984 Ultrasonics Symposium 1984
DOI: 10.1109/ultsym.1984.198254
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A Design for SAW-Filters with Multistrip Couplers

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Cited by 16 publications
(5 citation statements)
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“…Many excellent design techniques are available for filters with uniformly sampled IDTs. Optimization programs like linear programming [2], [3], the Remez exchange algorithm [4], and the quasi-Newton method [5] can be used for the linear design. Together with compensation procedures [6]- [9] and accurate analysis [2], [10]- [14], it is possible to design filters with accurately shaped passband and desired stopband rejection.…”
Section: Design Of the Saw Delay Linementioning
confidence: 99%
“…Many excellent design techniques are available for filters with uniformly sampled IDTs. Optimization programs like linear programming [2], [3], the Remez exchange algorithm [4], and the quasi-Newton method [5] can be used for the linear design. Together with compensation procedures [6]- [9] and accurate analysis [2], [10]- [14], it is possible to design filters with accurately shaped passband and desired stopband rejection.…”
Section: Design Of the Saw Delay Linementioning
confidence: 99%
“…Remez exchange algorithm [10] has been used to obtain impulse response coefficients for the desired response. Zeros of the filters were obtained, and then separated in two parts by the method described by Ruppel et al [11] to implement on input and output transducers. One can easily find the impulse response coefficients for each transducer by finding polynomial corresponding to zeros of the transducer.…”
Section: A Desired P-matrixmentioning
confidence: 99%
“…In such cases, it is difficult to apply the conventional decomposition procedure [6] directly, because zeros of polynomial to be calculated increase to the order of thousands. In this paper, sampled weighting decomposition procedure is employed.…”
Section: Sampling Of Tapsmentioning
confidence: 99%
“…To obtain a better approximation, the original weighting function is decomposed into two functions such that number of small weights decrease in the decomposed functions. A decomposition procedure, referred to as zero separation method [6], has been reported. However, it is difEicult to apply the procedure directly when thousands of taps are required, because zeros of polynomial to be calculated increase to the order of thousands.…”
Section: Introductionmentioning
confidence: 99%