Abstract

This paper presents a four-phase passive mixer-first receiver using a common-gate (CG) trans-impedance amplifier (TIA), instead of a conventional shunt-feedback amplifier. The four-transistor TIA used in this work combines current-reuse with cross-coupled $g_{m}$ -boosting to achieve a reduced noise figure (NF) at low power levels. Moreover, complementary derivative-superposition (CDS) linearization within the TIA helps to improve the linearity with no additional power overhead. A prototype receiver is implemented in a 180 nm CMOS technology. The receiver operates from 0.3 to 1.3 GHz with a conversion gain of 21.9 dB. In measurements, the receiver achieved a noise figure of 5.8 dB and an in-band (IB) IIP3 of +7.2 dBm while consuming 0.34 mW power per TIA at 1 GHz. The measured spurious-free dynamic range (SFDR) at 1 GHz is 76.9 dB.

Highlights

  • S EVERAL new wireless communication standards are being proposed to satisfy the ever-increasing user requirements

  • The dynamic power consumption is due to the clock buffers driving the mixer switches, while the static power consumption is due to the radio frequency (RF) low noise amplifier (LNA) [8]–[11] and the baseband (BB) trans-impedance amplifier (TIA)

  • Typical trade-offs involved in the design of the TIA for a mixer-first receiver are shown in Fig. 1(b) [40]

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Summary

INTRODUCTION

S EVERAL new wireless communication standards are being proposed to satisfy the ever-increasing user requirements. Various techniques are proposed in [13]–[15], [34]–[36] to reduce the power consumption in passive mixer-first receivers. The objective of the current work is to investigate a TIA topology that is suitable for a high-linearity and low power mixer-first receiver. PROPOSED RECEIVER ARCHITECTURE Fig. 2 shows the block diagram of the implemented fourphase mixer-first receiver using the CCC-CCG TIA in the baseband. The intrinsic third-order nonlinearity of the TIA can be reduced by biasing the pMOS and nMOS transistors near the zero-crossings of gmp and gmn, respectively.

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LINEARITY
CONCLUSION

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