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Closed-form locking time formula applying time-variant nature of LC Oscillators

机译:采用LC振荡器随时间变化的闭式锁定时间公式

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In this work, time domain analysis is used to solve Adler's equation in order to obtain the required time, for an oscillator under external injection, reaching the steady-state condition. Mathematical approach has been applied to fully describe the transient of frequency acquisition in injection-locked LC oscillators considering their time-variant nature. Both perturbation analysis and time domain solutions are used completely describe the locking time dependencies. Also, the effect of initial phase difference of injection signal on locking time and phase noise is theoretically studied Finally, design insights are deduced which enables designers to evaluate and minimize the timing budget required to achieve injection locking in designing a fast locking oscillator. The mathematical consequences in this work explain why the initial phase shift of injection signal has no effect on the phase noise of oscillator.
机译:在这项工作中,时域分析用于求解Adler方程,以获得在外部注入下达到稳定状态的振荡器所需的时间。考虑到时变特性,已经采用数学方法来全面描述注入锁定LC振荡器中频率采集的瞬变。扰动分析和时域解决方案都可以完全描述锁定时间的依赖性。此外,理论上研究了注入信号的初始相位差对锁定时间和相位噪声的影响。最后,得出了设计见解,使设计人员能够评估并最小化实现快速锁定振荡器设计中注入锁定所需的时序预算。在这项工作中的数学结果解释了为什么注入信号的初始相移对振荡器的相位噪声没有影响。

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