2007 European Microwave Conference 2007
DOI: 10.1109/eumc.2007.4405436
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Derivation of a behavioral RF power amplifier model with low normalized mean-square error

Abstract: In this paper a behavioral power amplifier model with substantially lower normalized mean-square error than the well-known and widely used parallel Hammerstein or tapped delay line model is presented. This is significant since the parallel Hammerstein model currently must be considered to be the baseline for behavioral power amplifier modeling efforts. The proposed model does also have at least as low total error as any other model known to the authors for measurements on class-AB LDMOS power amplifiers. Furth… Show more

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Cited by 6 publications
(13 citation statements)
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“…Slightly more complex than the MP, and exhibiting an exponential dependence, is the VBW model (dotdashed and downward triangles). The model of [6] presents the same dependence, but with a significant increase in the number of parameters. The RPV model (continuous line and left-pointed triangles) has moderate complexity, and thanks to its linear behavior, the number of coefficients is maintained below that of the model of [6] for Q ≥ 4.…”
Section: Complexity Of the Proposed Modelsmentioning
confidence: 79%
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“…Slightly more complex than the MP, and exhibiting an exponential dependence, is the VBW model (dotdashed and downward triangles). The model of [6] presents the same dependence, but with a significant increase in the number of parameters. The RPV model (continuous line and left-pointed triangles) has moderate complexity, and thanks to its linear behavior, the number of coefficients is maintained below that of the model of [6] for Q ≥ 4.…”
Section: Complexity Of the Proposed Modelsmentioning
confidence: 79%
“…Other discrete-time complex envelope models based on a priori knowledge of the PA circuit model have been recently presented [5], [6], [7]. In [5], the authors propose a model for wideband amplifiers deduced under the assumption of transfer functions with a flat response in all harmonic zones except at dc where the (even) nonlinear transfer functions cannot be considered flat, because of low-frequency dispersive effects and load impedance dependence on baseband frequency.…”
Section: Introductionmentioning
confidence: 99%
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