2019
DOI: 10.1109/access.2019.2943512
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Theory and Design of Impedance Matching Network Utilizing a Lossy On-Chip Transformer

Abstract: In this paper, we present a study on a transformer-based impedance matching network. We use a simplified transformer model comprising two magnetically coupled coils, which are driven by a source and terminated by a load. The formulae of the load and the source impedance for conjugate matching of both sides of the transformer are presented, and a figure of merit is proposed for the evaluation of the power transfer efficiency of the transformer under conjugate matching conditions. Analytical expressions are prov… Show more

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Cited by 15 publications
(11 citation statements)
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“…Here Qp/Qs is quality-factor of primary/secondary coil, k is coupling coefficient of coils. It can be seen that high Q and k values lead to high passive efficiency, and a higher efficiency corresponds to a lower loss [33,34]. The loss of TF is mainly related to metal and substrate loss, as well as the mutual coupling.…”
Section: Design Of Output Transformermentioning
confidence: 97%
“…Here Qp/Qs is quality-factor of primary/secondary coil, k is coupling coefficient of coils. It can be seen that high Q and k values lead to high passive efficiency, and a higher efficiency corresponds to a lower loss [33,34]. The loss of TF is mainly related to metal and substrate loss, as well as the mutual coupling.…”
Section: Design Of Output Transformermentioning
confidence: 97%
“…In our previous work, we employed a 1:2 TF at the output stage to obtain a high power-efficiency in the X-band PA design [22]. However, a large transformation ratio (n) typically results in a small mutual coupling factor (k) of the realized TF, which results in a degradation of its efficiency which is proportional to k 2 [30]. Moreover, it is difficult to implement a high-efficiency voltage mode power combiner with n>1 because the long routing path of the secondary coil may reduce its self-resonance frequency (SRF), causing imbalances between the combined signals.…”
Section: A Architecture Considerationmentioning
confidence: 99%
“…In the real case, the winding coils composing the TF have their own resistive losses, and the mutual coupling factor is smaller than 1. Typically, a TF can be modeled by its lowfrequency model with 5 parameters including L1, L2, R1, R2, and M standing for the primary and secondary inductances, the primary and secondary resistances, and the mutual coupling inductance, respectively [30]. The effective quality factors of the two TF coils at a specific frequency ω are defined to be Q1= ωL1/R1 and Q2=ωL2/R2.…”
Section: Device Sizing and Impedance Matchingmentioning
confidence: 99%
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