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AD9547/PCBZ 数据表(PDF) 101 Page - Analog Devices |
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AD9547/PCBZ 数据表(HTML) 101 Page - Analog Devices |
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101 / 104 page ![]() AD9547 Rev. 0 | Page 101 of 104 Calculation of the β Register Values Using the example value of −γ = 7.50373 × 10−5 yields The quantized β coefficient consists of two components, β0 and β1, according to x = 13, so γ1 = 13 y = 80570.6873700352, so γ0 = 80571 −β ≈ βquantized = β0 × 2−(17 + β1) This leads to the following quantized value, which is very close to the desired value of 7.50373 × 10−5: where β0 and β1 are the register values. Calculation of β1 is a two-step process that leads to the calculation of β0, which is also a two-step process. γquantized = 80571 × 2−30 ≈ 7.503759116 × 10−5 Calculation of the δ Register Values x = −ceil(log2( β )) The quantized δ coefficient consists of two components, δ0 and δ1, according to β1 = min[31, max(0, x)] δ ≈ δquantized = δ0 × 2−(15 + δ1) y = round( β × 217 + β1) where δ0 and δ1 are the register values. β0 = min[131071, max(1, y)] Calculation of δ1 is a two-step process that leads to the calculation of δ0, which is also a two-step process. Using the example value of −β = 6.98672 × 10−5 yields x = 13, so β1 = 13 x = −ceil(log2(δ)) y = 75019.3347657728, so β0 = 75019 δ1 = min[31, max(0, x)] This leads to the following quantized value, which is very close to the desired value of 6.98672 × 10−5: y = round(δ × 215 + δ1) δ0 = min[32767, max(1, y)] βquantized = 75019 × 2−30 ≈ 6.986688823 × 10−5 Using the example value of δ = 0.002015399, the preceding formulas yield Calculation of the γ Register Values The quantized γ coefficient consists of two components, γ0 and γ1, according to x = 8, so δ1 = 8 y = 16906.392174592, so δ0 = 16906 −γ ≈ γquantized = γ0 × 2−(17 + γ1) This leads to the following quantized value, which is very close to the desired value of 0.002015399: where γ0 and γ1 are the register values. Calculation of γ1 is a two-step process that leads to the calculation of γ0, which is also a two-step process. δquantized = 16906 × 2−23 ≈ 0.002015352249 x = −ceil(log2( γ )) y1 = min[31, max(0, x)] y = round( γ × 217 + γ1) γ0 = min[131071, max(1, y)] |
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