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ADF4355BCPZ датащи(PDF) 32 Page - Analog Devices |
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ADF4355BCPZ датащи(HTML) 32 Page - Analog Devices |
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32 / 36 page ![]() Data Sheet ADF4355 Rev. A | Page 31 of 35 OPTIMIZING JITTER For lowest jitter applications, use the highest possible PFD frequency to minimize the contribution of in-band noise from the PLL. Set the PLL filter bandwidth such that the in-band noise of the PLL intersects with the open-loop noise of the VCO, minimizing the contribution of both to the overall noise. Use the ADIsimPLL™ design tool for this task. SPUR MECHANISMS This section describes the two different spur mechanisms that arise with a fractional-N synthesizer and how to minimize them in the ADF4355. Integer Boundary Spurs One mechanism for fractional spur creation is the interactions between the RF VCO frequency and the reference frequency. When these frequencies are not integer related (the purpose of a fractional-N synthesizer), spur sidebands appear on the VCO output spectrum at an offset frequency that corresponds to the beat note or the difference in frequency between an integer multiple of the reference and the VCO frequency. These spurs are attenuated by the loop filter and are more noticeable on channels close to integer multiples of the reference where the difference frequency can be inside the loop bandwidth (thus the name, integer boundary spurs). Reference Spurs Reference spurs are generally not a problem in fractional-N synthesizers because the reference offset is far outside the loop bandwidth. However, any reference feedthrough mechanism that bypasses the loop may cause a problem. Feedthrough of low levels of on-chip reference switching noise, through the prescaler back to the VCO, can result in reference spur levels as high as −80 dBc. LOCK TIME The PLL lock time divides into a number of settings. All of these are modeled in the ADIsimPLL design tool. Faster lock times than those detailed in this data sheet are possible; contact your local Analog Devices, Inc., sales representative for more information. Lock Time—A Worked Example Assuming fPFD = 61.44 MHz, VCO Band Div = Ceiling(fPFD/2,400,000) = 26 where Ceiling() rounds up to the nearest integer. By combining the following two equations: ALC Wait > (50 µs × fPFD)/Timeout Synthesizer Lock Timeout > (20 µs × fPFD)/Timeout The following is found: ALC Wait = 2.5 × Synthesizer Lock Timeout Maximize ALC Wait (to reduce Timeout to minimize time) so that ALC Wait = 30 and Synthesizer Lock Timeout = 12. Finally, ALC Wait > (50 µs × fPFD)/Timeout, is rearranged as Timeout = Ceiling((fPFD × 50 µs)/ALC Wait) Timeout = Ceiling((61.44 MHz × 50 µs)/30) = 103 Synthesizer Lock Timeout The synthesizer lock timeout ensures that the VCO calibration DAC, which forces VTUNE, has settled to a steady value for the band select circuitry. The timeout and synthesizer lock timeout variables programmed in Register 9 select the length of time the DAC is allowed to settle to the final voltage before the VCO calibration process continues to the next phase, which is VCO band selection. The PFD frequency is used as the clock for this logic, and the duration is set by Frequency PFD Timeout Lock r Synthesize Timeout × The calculated time must be equal to or greater than 20 µs. VCO Band Selection Use the PFD frequency again as the clock for the band selection process. Calculate this value by PFD/(VCO Band Selection × 16) < 150 kHz The band selection takes 11 cycles of the previously calculated value. Calculate the duration by 11 × (VCO Band Selection × 16)/PFD Frequency Automatic Level Calibration Timeout Use the automatic level calibration (ALC) function to choose the correct bias current in the ADF4355 VCO core. Calculate the time taken by 5 × 11 × ALC Wait × Timeout/PFD Frequency PLL Low-Pass Filter Settling Time The time taken for the loop to settle is inversely proportional to the low-pass filter bandwidth. The settling time is also modeled in the ADIsimPLL design tool. The total lock time for changing frequencies is the sum of the four separate times (synthesizer lock, VCO band selection, ALC timeout, and PLL settling time) and is all modeled in the ADIsimPLL design tool. |
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