• Journal of electromagnetic engineering and science
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• 제17권2호
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• pp.98-104
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• 2017

This work describes the development and comparison of two phase-locked loops (PLLs) based on a 65-nm CMOS technology. The PLLs incorporate two different topologies for the output voltage-controlled oscillator (VCO): LC cross-coupled and differential Colpitts. The measured locking ranges of the LC cross-coupled VCO-based phase-locked loop (PLL1) and the Colpitts VCO-based phase-locked loop (PLL2) are 119.84-122.61 GHz and 126.53-129.29 GHz, respectively. Th e output powers of PLL1 and PLL2 are -8.6 dBm and -10.5 dBm with DC power consumptions of 127.3 mW and 142.8 mW, respectively. Th e measured phase noise of PLL1 is -59.2 at 10 kHz offset and -104.5 at 10 MHz offset, and the phase noise of PLL2 is -60.9 dBc/Hz at 10 kHz offset and -104.4 dBc/Hz at 10 MHz offset. The chip sizes are $1,080{\mu}m{\times}760{\mu}m$ (PLL1) and $1,100{\mu}m{\times}800{\mu}m$ (PLL2), including the probing pads.

• 대한전자공학회논문지
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• 제19권5호
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• pp.55-67
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• 1982

본 논문에서는 Reddy와 Gupta가 제안한 1차 및 2차 디지탈 phase-locked loops(DPLL)에 관하여, 잡음이 없는 상태에서 위상 포착 과정을 연구하여 새로운 결과를 얻었다. 먼저 양자화단계 L과 위상 오차 상태수 N이 위상 포착 과정에서 중요한 위치를 차지하는 것을 보였다. 고정된 L단계 양자화 장치에서, N이 증가함에 따라, 포착 시간은 증가하고 동기 구속 범위는 감소하는 반면, 정상 상태에서의 위상 오차편차는 감소한다. L이 증가하는 경우에는, 포착 시간은 감소하고 동기 구속 범위가 증가하며, 또한 정상 상태에서의 위상 오차는 L의 변화에 거의 영향을 받지 않는다. 포착 과정에서 루프 필터가 미치는 영향에 관해서도 연구되었다. 필터의 변수를 크게 할수록 포착 시간을 줄이며, 구속 범위를 증가시킬 수 있다. 그러나 이 경우 정상 상태에서의 위상 오차 편차는 증가된다. 분석 결과들은 컴퓨터 시뮬레이션에 의해 입증했다.

• 전기학회논문지
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• 제60권2호
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• pp.320-324
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• 2011

A digital technique is adopted to calibrate the current mismatch of the charge pump (CP) in phase-locked loops. A 2 GHz charge pump PLL (CPPLL) is used to justify the proposed calibration technique. The proposed digital calibration technique is implemented simply using a counter. The proposed calibration technique reduces the calibration time by up to a maximum of 50% compared other with techniques. Also by using a dual-mode CP, good current matching characteristics can be achieved to compensate $0.5{\mu}A$ current mismatch in CP. It was designed in a standard $0.13{\mu}m$ CMOS technology. The maximum calibration time is $33.6{\mu}s$ and the average power is 18.38mW with 1.5V power supply and effective area is $0.1804mm^2$.

• 한국전기전자재료학회:학술대회논문집
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• 한국전기전자재료학회 2002년도 하계학술대회 논문집 Vol.3 No.2
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• pp.1132-1135
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• 2002

In this paper, we propose a phase-locked loop (PLL) with dual loops in which advantages of both loops can be combined. Frequency-locked loop (FLL) which is composed of two frequency-to-voltage converters (FVC) and an amplifier makes the frequency synchronize very fast and output signal is synchronized in phase with the input reference signal by charge pump PLL. This structure can improve the trade-off between acquisition behavior and locked behavior.

• Journal of Power Electronics
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• 제16권1호
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• pp.310-318
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• 2016

This paper presents a new orthogonal signals generator (OSG) with DC Offset rejection for implementing a phase locked loop (PLL) in single-phase grid-connected power systems. An adaptive filter (AF) based on the least mean square (LMS) algorithm is used to constitute the OSG in this study. The DC offset in the measured grid voltage signal can be significantly rejected in the developed OSG technique. This generates two pure orthogonal signals that are free from the DC offset. As a result, the DC offset rejection performance of the presented single-phase phase locked loop (SPLL) can be enhanced. A mathematical model of the developed OSG and the principle of the adaptive filter based SPLL (AF-SPLL) are presented in detail. Finally, simulation and experimental results demonstrate the feasibility of the proposed AF-SPLL.

• 대한전자공학회논문지
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• 제23권5호
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• pp.605-615
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• 1986

The phase-locked loop(PLL) is a communication receiver which operates as a coherent detector by continuously correcting the phase error. In this paper analysis for the Phase-error behavior of analog phase-locked loop (APLL) in the presence of additive white gaussian noise has been done theoretically and experimentally. A close form solution of the first-order loop is obtained and approximate solutions are derived for the second-order loops with RC, leadlag and perfect integrator filters. The perdormance of APLL's and their characteristics are also thoroughly investigated through experiments. In order to analyze the effect of the stochastic nature on nonlinear dynamics characteristics of the second order APLL, the phase error distribution and its variance have been obtained by using the Fokker-Planck equation. Theoretical results agree closely with those of experiment.

• Journal of Power Electronics
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• 제17권1호
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• pp.262-271
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• 2017

This paper studies the performances of five typical Phase-locked Loops (PLLs) for distorted and unbalanced grid, which are the Decoupled Double Synchronous Reference Frame PLL (DDSRF-PLL), Double Second-Order Generalized Integrator PLL (DSOGI-PLL), Double Second-Order Generalized Integrator Frequency-Lock Loop (DSOGI-FLL), Double Inverse Park Transformation PLL (DIPT-PLL) and Complex Coefficient Filter based PLL (CCF-PLL). Firstly, the principles of each method are meticulously analyzed and their unified small-signal models are proposed to reveal their interior relations and design control parameters. Then the performances are compared by simulations and experiments to investigate their dynamic and steady-state performances under the conditions of a grid voltage with a negative sequence component, a voltage drop and a frequency step. Finally, the merits and drawbacks of each PLL are given. The compared results provide a guide for the application of current control, low voltage ride through (LVRT), and unintentional islanding detection.

• ETRI Journal
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• 제30권4호
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• pp.546-554
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• 2008

Phase-locked loops (PLLs) are among the most important mixed-signal building blocks of modern communication and control circuits, where they are used for frequency and phase synchronization, modulation, and demodulation as well as frequency synthesis. The growing popularity of PLLs has increased the need to test these devices during prototyping and production. The problem of distinguishing and classifying the responses of analog integrated circuits containing catastrophic faults has aroused recent interest. This is because most analog and mixed signal circuits are tested by their functionality, which is both time consuming and expensive. The problem is made more difficult when parametric variations are taken into account. Hence, statistical methods and techniques can be employed to automate fault classification. As a possible solution, we use the back propagation neural network (BPNN) to classify the faults in the designed charge-pump PLL. In order to classify the faults, the BPNN was trained with various training algorithms and their performance for the test structure was analyzed. The proposed method of fault classification gave fault coverage of 99.58%.

• 한국정보통신학회논문지
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• 제20권4호
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• pp.819-825
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• 2016

본 논문에서는 기존의 위상 고정 루프를 병렬 형태로 이중 루프를 구성하였다. 두 개의 루프를 통해서 전달 특성에 따라 원하는 크기의 대역폭을 만든다. 대역 폭의 형태는 동작하는 주파수 대역에서 잡음을 최소화 할 수 있는 위상 고정 루프를 설계하였다. 제안한 위상고정루프는 두 가지 필터를 제어하기 위하여 두 개의 기울기 값을 가지는 전압제어 발진기를 사용하였다. 또한 정확한 위상 고정을 위하여 위상 고정 상태 표시기를 사용하였다. 전체적인 위상 고정 루프가 안정적인 동작하기 위하여 각 각의 루프가 각각 $58.2^{\circ}$, $49.4^{\circ}$의 위상 여유를 가지고 있으며 두 개의 루프를 합쳤을 때에도 $45^{\circ}$이상의 안정적인 위상 여유를 가지는 것을 확인 할 수 있다. 제안된 위상 고정 루프는 1.8V 0.18um CMOS 공정을 이용하여 설계 되었다. 시뮬레이션 결과는 이중 루프를 가지고 위상고정루프의 구조가 원하는 출력 주파수를 생성하며 안정적으로 동작하는 것을 보여 주었다.

• Journal of Communications and Networks
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• 제6권3호
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• pp.197-202
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• 2004

This work presents a stability analysis of the synchronous state for one-way master-slave time distribution networks with single star topology. Using bifurcation theory, the dynamical behavior of second-order phase-locked loops employed to extract the synchronous state in each node is analyzed in function of the constitutive parameters. Two usual inputs, the step and the ramp phase perturbations, are supposed to appear in the master node and, in each case, the existence and the stability of the synchronous state are studied. For parameter combinations resulting in non-hyperbolic synchronous states the linear approximation does not provide any information, even about the local behavior of the system. In this case, the center manifold theorem permits the construction of an equivalent vector field representing the asymptotic behavior of the original system in a local neighborhood of these points. Thus, the local stability can be determined.