2008 Asia-Pacific Microwave Conference 2008
DOI: 10.1109/apmc.2008.4958327
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A simple procedure for evaluating the impedance matrix of the Peano-Gosper fractal array

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“…The evidence is that Kuhirun [5] attempted to develop a recursive procedure for evaluating the impedance matrix of the Peano-Gosper fractal array but fail to fully formulate a recursive relation. Therefore, Kuhirun [6] developed a simple procedure for evaluating the impedance matrix of the PeanoGosper fractal array. Extended from [6], this paper presents a simple procedure for evaluating the impedance matrix of fractal and fractile arrays, a further development of the recursive procedure for the impedance matrix investigated by Werner et al [4] and Kuhirun [5].…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…The evidence is that Kuhirun [5] attempted to develop a recursive procedure for evaluating the impedance matrix of the Peano-Gosper fractal array but fail to fully formulate a recursive relation. Therefore, Kuhirun [6] developed a simple procedure for evaluating the impedance matrix of the PeanoGosper fractal array. Extended from [6], this paper presents a simple procedure for evaluating the impedance matrix of fractal and fractile arrays, a further development of the recursive procedure for the impedance matrix investigated by Werner et al [4] and Kuhirun [5].…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, Kuhirun [6] developed a simple procedure for evaluating the impedance matrix of the PeanoGosper fractal array. Extended from [6], this paper presents a simple procedure for evaluating the impedance matrix of fractal and fractile arrays, a further development of the recursive procedure for the impedance matrix investigated by Werner et al [4] and Kuhirun [5]. The simple procedure enables us to evaluate the impedance matrix without formulating an explicit recursive relation for the impedance matrix of fractal and fractile arrays; fractile arrays are defined in [7] to be any array which has a fractal boundary contour that tiles the plane without gaps and overlaps.…”
Section: Introductionmentioning
confidence: 99%