Abstract

This thesis provides a theoretical and experimental study of injection locking and reconfigurable charge-domain sampling mixers and filters for data communications over wireless channels. On injection-locking, the intrinsic relation between the characteristics of injection signals such as sinusoidal or square, single-tone or multi-tone, the type of oscillators under injection such as harmonic oscillators (passive or active LC oscillators) or non-harmonic oscillators (ring or relaxation oscillators), and the lock range of the oscillators under injection was investigated. For the very first time, we discovered the intrinsic relation between the lock range and the phase of multiple injections of harmonic oscillators. In addition, we obtained the closed-form expression of the lock range of harmonic oscillators with square-wave injections. Moreover, we obtained the distinct characteristics of the lock range of harmonic and non-harmonic oscillators and that of different types of non-harmonic oscillators. These theoretical findings were not known before and were validated using simulation results. On reconfigurable charge-domain sampling mixers and filters for software-defined radio, a novel quadrature charge-domain down-conversion sampling mixer with embedded finite-impulse-response (FIR), infinite-impulse-response (IIR), and 4-path bandpass filters was developed. An in-depth investigation of the principles of periodic impulse sampling, periodic windowed sampling, and periodic N-path windowed sampling was presented and a detailed mathematical treatment of charge-domain windowed samplers with built-in sinc, FIR and IIR filters was provided. The proposed quadrature charge-domain sampler with embedded FIR, IIR, and 4-path band-pass filters was implemented in IBM 130 nm 1.2V CMOS technology and its performance was validated both using simulation results and on-wafer measurement.

Highlights

  • 1.1 BackgroundCommunication systems are the foundation of information transfer

  • The missing points will be added in the following chapters, including 1) an analytical treatment of the intrinsic relation between the phases of the multiple injection signals, which is essential in design of non-harmonic oscillators with multiple injections in order to yield a large lock range, 2) the intrinsic relation between the lock range of non-harmonic oscillators with single injection and that with multiple injections, though fundamentally important in understanding why non-harmonic oscillators with multiple injections can yield a large lock range, and 3) a comprehensive study of lock range for single-tone and multi-tone injections for non-harmonic oscillators, which was not appeared in any publications

  • The quadrature charge-domain sampler with embedded FIR, IIR, and 4-path bandpass filters was implemented in IBM cmrf8sf 130 nm 1.2 V CMOS technology

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Summary

Noise Bandwidth of Sampling Mixer with 4-path Bandpass, sinc, FIR, and ix

2.5 (a) Injection-locked oscillators. (b) Block diagram of injection-locked oscillators. 21 x. 2.13 Asymmetry of the lock range of injection-locked active-inductor oscillator. 3.16 Simulated dependence of the lock range of relaxation oscillator with a two-tone sinusoidal injection and double two-tone injections on injection strength. 3.16 Simulated dependence of the lock range of relaxation oscillator with a two-tone sinusoidal injection and double two-tone injections on injection strength. . . 61

N-path filter
Background
Injection-Locked Active Inductor Oscillators
Injection-Locked Non-Harmonic Oscillators
Motivation and Objectives for Charge-Domain Sampling Circuits with Tunable Band-Pass Filter
Injection-Locked Oscillators
Tunable Band-Pass Filter Embedded Charge-Domain Sampling Circuits
Thesis Organization
H Vout o
Active Inductor Oscillators
Lock Range of Generic LC Oscillators
Lock Range and Tank Impedance Variation
Comparison of Injection-Locked LC Oscillators and Active Inductor Oscillators
Summary
Representation of Non-Harmonic Oscillators
Single-Tone Injection
Multi-Tone Injection
Harmonic Oscillators with Multiple Injections
Non-Harmonic Oscillators with Multiple Injections
Lock Range of Non-Harmonic Oscillators with Multiple Single-Tone Injections
Simulations
Lock Range of Non-Harmonic Oscillators with Multiple Multi-Tone Injections
Single Injection Differential Injection
Sinlge Injection
Square−wave Injection Sine−wave Injection
Periodic Impulse Sampling
Periodic Windowed Sampling
Periodic N-Path Windowed Sampling
Sinc Low-Pass Filter
FIR Filter
IIR Filter
Circuit Design and Analysis
Performance
Effect of Nonidealities
Measurement Results
Hight-Order FIR Filter
Simulation Results
Conclusions
Future Work
Full Text
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