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AD9551/PCBZ Datasheet(PDF) 24 Page - Analog Devices |
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AD9551/PCBZ Datasheet(HTML) 24 Page - Analog Devices |
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24 / 40 page ![]() AD9551 Rev. B | Page 24 of 40 , re en in Step 4 applies here, he constraints for NA elationship the previous example lues of N, Q, and Y constitute the respective input s input divider. If FRACx = 0, then the input division factor is an integer and the SDM is not required (it can be bypassed). () ( ) The choice of MODx affects the jitter performance of the input section in a manner similar to the feedback dividers. However, the spectral spacing of the spurs for the input SDMs is as follows: As in Step 4, use long division to convert the fraction, X/Y to an integer, N, and a proper fraction, R/Y (R and Y a integers). The same caution giv regarding the need to use long division rather than a calculator or a math program. Given the example of X = 14,867,712 and Y = 616,200, long division yields the following: N = 24 and R/Y = 78,912/616,200, which reduces to R/Y = 3,288/25,675. The only caveats are that N must meet t and NB given in the Output/Input Frequency R hat Y < 219 (524,288). section and t Next, use R and Y to compute the following: Q = 2R − Y Using R = 3288 and Y = 25,675 from yields Q = 2 × 3288 − 25,675 = −19,099 These va divider values: Nx = 24, FRACx = −19,099, and MODx = 25,675. In the example, FRACx is nonzero, so the division value i an integer plus the fractional component, FRACx/MODx. This implies that the input SDM is necessary as part of the x x x REF x FRAC N MOD f f x + + × = Δ 1 2 The input SDMs are similar to the feedback SDM in that it is desirable to scale MODx and FRACx by the integer part of 219, divided by the value of MODx that was calculated pre- viously in Step 5. In the example calculation, the value of MODx is 25,675, which leads to a scale factor of 20 (the integer part of 219/25,675). A scale factor of 20 yields the following results: FRACx = −19,099 × 20 = −381,980 and MODx = 25,675×20 = 513,500. However, these FRACx and MODx values are different from those that appear in Table 13 (A[3:0] = 0010). The reason is that a scale factor of 6 (instead of 20) was found to yield the most acceptable overall performance. A scale factor of 6 results in the following Table 13 values: FRACx = −19,099 × 6 = −114,594, and MODx = 25,675 × 6 = 154,050. LOW DROPOUT (LDO) REGULATORS The AD9551 is powered from a single 3.3 V supply and contains on-chip LDO regulators for each function to eliminate the need for external LDOs. To ensure optimal performance, each LDO output should have a 0.47 μF capacitor connected between its access pin and ground. Note that for best performance, the LDO bypass capacitors must be placed in close proximity to the device. |
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