2002 IEEE Radio Frequency Integrated Circuits (RFIC) Symposium. Digest of Papers (Cat. No.02CH37280)
DOI: 10.1109/rfic.2002.1011939
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Highly linear SiGe BiCMOS LNA and mixer for cellular CDMA/AMPS applications

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Cited by 22 publications
(11 citation statements)
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“…Even though both LNA designs include two different gain modes, they are competitive compared to recently published LNAs [6], [9]- [10]. He is author or co-author over two hundred international and national conference and journal publications on analog integrated circuits.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Even though both LNA designs include two different gain modes, they are competitive compared to recently published LNAs [6], [9]- [10]. He is author or co-author over two hundred international and national conference and journal publications on analog integrated circuits.…”
Section: Resultsmentioning
confidence: 99%
“…In this design, the value of the degeneration inductance is 1.5 nH in HG core for low NF and a larger 3.5-nH inductance is selected for the LG core to reduce gain and to improve linearity. In addition, the LNA core in LG mode is biased by using an external inductance in order to improve linearity [6]. In this design, the base inductors are implemented using bond wires.…”
Section: Dual Input Lnamentioning
confidence: 99%
“…In Eqn (4.42), the product (A 2 þ B 2 )Ggcos(u m t) is of great interest. 5 When fed through the mixer, as shown in Figure 4.8, the term appears at baseband in the desired signal band as distortion. This demodulation of AM components serves to further corrupt the received signal.…”
Section: Degradation Effects Due To Second Order Nonlinearitymentioning
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%
“…We can achieve cancellation of the direct and indirect third-order nonlinearity by finding the proper baseband and second-harmonic source impedances and , which make . Note that in this analysis , since the impedance of is negligible for small , and therefore, can be approximated by (19) In this way, can be solved by setting in (16) and by substituting the Taylor coefficients and given in (17) and (19), respectively:…”
Section: A Nonlinear Analysismentioning
confidence: 99%