1999 IEEE MTT-S International Microwave Symposium Digest (Cat. No.99CH36282)
DOI: 10.1109/mwsym.1999.779549
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Effect of out-of-band terminations on intermodulation distortion in common-emitter circuits

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Cited by 105 publications
(64 citation statements)
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“…This relatively low frequency signal can be attenuated by keeping the impedance of the bias path at the amplifier input as small as possible at low frequencies. However, it has been shown that the optimum value of the impedance seen at low frequencies is not zero, but finite and complex [19]. Also, the second harmonic of the RF signal is fed from the output back to input via the collector-base capacitance, where it mixes with the fundamental tones thereby generating thirdorder IM distortion.…”
Section: Linearitymentioning
confidence: 99%
“…This relatively low frequency signal can be attenuated by keeping the impedance of the bias path at the amplifier input as small as possible at low frequencies. However, it has been shown that the optimum value of the impedance seen at low frequencies is not zero, but finite and complex [19]. Also, the second harmonic of the RF signal is fed from the output back to input via the collector-base capacitance, where it mixes with the fundamental tones thereby generating thirdorder IM distortion.…”
Section: Linearitymentioning
confidence: 99%
“…Recently, new design techniques were introduced for the linearization of bipolar transistor stages, which are based on the use of proper even harmonic terminations [5], [6]. The following nonlinear analysis shows how we obtain the required optimum out-of-band terminations for IM3 cancellation.…”
Section: Linearity Optimizationmentioning
confidence: 99%
“…The load impedance is not taken into account in the analysis, which is a fair assumption since the LNA stage is unilateral. To calculate the optimum out-of-band source terminations of this network, we use the expressions for IM3 as defined in [5], which state that the magnitude of IM3 is proportional to a factor , given by (16) where and , which is valid for small . The Taylor coefficients of the nonlinear collector current up to the third-order are defined as (17) The first term in is responsible for the direct third-order nonlinearity and the second term describes how the second-order nonlinearity mixes with the fundamental signal again, producing an indirect third-order nonlinearity.…”
Section: A Nonlinear Analysismentioning
confidence: 99%
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“…, is used as a shunt resonant circuit. The main goal of this transmission line is to isolate the undefined second-harmonic impedance of the generator [6], behaving as a short circuit; however, it works as an open circuit for the fundamental component and, consequently, it does not affect the LNA performance. When this technique is used, the 1-dB power-gain compression, power gain, and noise figure are not altered, but IIP3 is enhanced by almost 1.3 dB, as compared with the first structure.…”
Section: Circuit Designmentioning
confidence: 99%