2003
DOI: 10.1109/jssc.2003.815906
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G-band (140-220-GHz) InP-based HBT amplifiers

Abstract: We report tuned amplifiers designed for the 140-220-GHz frequency band. The amplifiers were designed in a transferred-substrate InP-based heterojunction bipolar transistor technology that enables efficient scaling of the parasitic collector-base junction capacitance. A single-stage amplifier exhibited 6.3-dB small-signal gain at 175 GHz. Three-stage amplifiers were subsequently fabricated with one design demonstrating 12.0-dB gain at 170 GHz and a second design exhibiting 8.5-dB gain at 195 GHz.

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Cited by 18 publications
(4 citation statements)
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“…Consequently, this frequency band is expected as a carrier frequency for wireless communications. [46][47][48][49] The materials developed herein should be useful as millimeter wave absorbing materials for unnecessary electromagnetic waves, which cause electromagnetic interference.…”
Section: Discussionmentioning
confidence: 99%
“…Consequently, this frequency band is expected as a carrier frequency for wireless communications. [46][47][48][49] The materials developed herein should be useful as millimeter wave absorbing materials for unnecessary electromagnetic waves, which cause electromagnetic interference.…”
Section: Discussionmentioning
confidence: 99%
“…From these results, we can make the following observations, at low frequencies corresponding to operating wavelengths much larger than the device width, the gain increases steadily with increasing device widths. To confirm the theory defined for the transistor analysis by using the iterative method, we propose to determine the transmission and reflected coefficients of an tuned-amplifier designs in a transferredsubstrate HBT technology contain a MESFET [9], the transistor used in the amplifier designs had emitter junction area of 0.4 lm 3 0.6 lm and collector junction dimensions of 0.4 lm 3 0.6 lm, the seven element of the intrinsic model are: [10]. The cell dimension of design is 0.6 mm 3 0.35 mm.…”
Section: Results and Illustrationsmentioning
confidence: 99%
“…Content may change prior to final publication. Citation information: DOI 10.1109/ACCESS.2020.3044849, IEEE Access To find the approximation of the SNR formula in (15), we start from (7) and perform asymptotic expansion of the numerator and denominator with respect to variable γ in . To simplify the analysis we let Ξ(•) be a function that contains the gains, the nonlinearities, the beamforming vector w, and the random vectors V and D as follows,…”
Section: Appendix B Proof Of (9)mentioning
confidence: 99%