2014
DOI: 10.1080/0020739x.2014.902133
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An efficient algorithm for computing the roots of general quadratic, cubic and quartic equations

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Cited by 3 publications
(2 citation statements)
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“…By means of this correction, it is guaranteed that the desired return losses are achieved at the central frequency of both pass bands. The analytical solution of this quartic equation 23, using an efficient algorithm proposed in [33], is described in Appendix B. Consequently, once the specifications of the dual-band bandpass filter are known, equations (22a) and (22b) can be used along with (23) to determine the design parameters of the filter. values for prototype I, depending on the fractional bandwidth (FWB) and the frequency ratio (r), calculated using (19).…”
Section: ) Prototype IImentioning
confidence: 99%
“…By means of this correction, it is guaranteed that the desired return losses are achieved at the central frequency of both pass bands. The analytical solution of this quartic equation 23, using an efficient algorithm proposed in [33], is described in Appendix B. Consequently, once the specifications of the dual-band bandpass filter are known, equations (22a) and (22b) can be used along with (23) to determine the design parameters of the filter. values for prototype I, depending on the fractional bandwidth (FWB) and the frequency ratio (r), calculated using (19).…”
Section: ) Prototype IImentioning
confidence: 99%
“…For further details, please refer to [30]. For X NAND, when ε * < ε < 1/2, the system also has a stable fixed point solution, by solving the equation z 0 = 1 − ε + (2ε − 1)z 2 0 , then we get…”
Section: Fault Tolerant Ability Analysis 41 Analysis Of Gate Error Tmentioning
confidence: 99%