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STV0196 数据表(PDF) 8 Page - STMicroelectronics |
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STV0196 数据表(HTML) 8 Page - STMicroelectronics |
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8 / 23 page ![]() The natural frequency and the damping factor may be calculated by the following formulas : fn = ωn 2 π = Fs 2 π √ β K0 Kd where β is programmed by the timing register : β= 2beta_tmg. K0 is the constant of the VCO : K0 = ∆f 2 26 . Kd is the phase detector ; its value depends on the roll-off value and on the power of the signal. :Kd = 0.977m 2 (in Mode A), or Kd = 0.564m 2 (in Mode B). where m is the programmed reference level (see AGC part), reset value : m = 24 Fs is the symbol frequency, ∆f is the half range of the VCO Therefore fn = 19.2 10−6 ⋅ m ⋅ Fs ⋅ √ ∆f2beta_tmg (Mode A) or fn = 14.6 10−6 ⋅ m ⋅ Fs ⋅ √ ∆f2beta_tmg (Mode B) The damping factor is : ξ= α 2 √ K0Kd β with α= 2 alpha_tmg + 12 or ξ= 0.247 ⋅ m ⋅√∆f ⋅ 2 alpha_tmg √ 2 beta_tmg (Mode A) or ξ= 0.188 ⋅ m ⋅√∆f ⋅ 2alpha_tmg √ 2 beta_tmg (Mode B). beta_tmg can only take value from 0 to 9 ; if beta_tmg = 0, the loop becomes a first order one. alpha_tmg can take any value from 1 to 6 ; if both alpha_tmg and beta_tmg are null, the loop is open ; the duty cycle of the CLKREC output is controlled by writting the timing frequency register. The next curve shows the natural frequency for a symbol frequency of 20Mbd, in Mode A, with nominal reference level m = 24 as a function of the VCO relative frequency half range ∆f, for different values of the register value beta_tmg. The followingchart gives the value of the damping factor as a function of the VCO relative range, for different combinations of alpha_tmg and beta_tmg, noticing that the damping factor only depends on the value of α √β or (2 . alpha_tmg - beta_tmg ). FUNCTIONAL DESCRIPTION (continued) STV0196B 8/23 |
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