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MICRF004 Arkusz danych(PDF) 12 Page - Micrel Semiconductor |
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MICRF004 Arkusz danych(HTML) 12 Page - Micrel Semiconductor |
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12 / 16 page ![]() MICRF004/RF044 Micrel MICRF004 12 February 9, 2000 t i m s n a r T y c n e u q e r F f X T r o t a l l i c s O e c n e r e f e R y c n e u q e r F f T z H M 5 7 6 . 9 4 1z H M 8 1 3 6 . 4 z H M 5 2 2 . 4 8 1z H M 0 1 0 7 . 5 Table 2. Common Transmitter Frequencies Selecting REFOSC Frequency f T (Sweep Mode) Selection of the reference oscillator frequency f T in sweep mode is much simpler than in fixed mode due to the LO sweeping process. Also, accuracy requirements of the fre- quency reference component are significantly relaxed. In sweep mode, f T is given by Equation 3: (3) f f 32.25 T LO = Connect a ceramic resonator of frequency f T to the REFOSC pin on the MICRF004. Two-decimal-place accuracy is gener- ally adequate. A crystal may be used. A crystal may be mandatory in some cases to reduce receive frequency ambi- guity if the transmit frequency ambiguity is excessive. Use Equation 3a to compute sweep-mode frequency band coverage (f BC): (3a) f 0.5f 2f f BC TIF BW =+ + Example: fMHz TX = 170 f 5 MHz T = .27 f 170 150 0.86MHz IF = f 170 150 0.43MHz BW = then: f 5.07MHz BC = centered symmetrically about 170MHz. Selecting Capacitor C TH The first step in the process is selection of a data-slicing-level time constant. This selection is strongly dependent on sys- tem issues including system decode response time and data code structure (that is, existence of data preamble, etc.). This issue is covered in more detail in Application Note 22. Source impedance of the CTH pin is given by equation (4), where f T is in MHz: (4) R 124k 4.65 f SC T =Ω Assuming that a slicing level time constant τ has been established, capacitor C TH may be computed using equation (5) C R TH SC = τ A standard ±20% X7R ceramic capacitor is generally suffi- cient. Selecting C AGC Capacitor in Continuous Mode Selection of C AGC is dictated by minimizing the ripple on the AGC control voltage by using a sufficiently large capacitor. Factory experience suggests that C AGC should be in the vicinity of 0.47 µF to 4.7µF. Large capacitor values should be carefully considered as this determines the time required for the AGC control voltage to settle from a completely dis- charged condition. AGC settling time from a completely discharged (zero-volt) state is given approximately by Equa- tion 6: (6) ∆t 1.333C 0.44 AGC =− where: C AGC is in µF, and ∆t is in seconds. Selecting CAGC Capacitor in Duty-Cycle Mode Use of 0.47 µF or greater is strongly recommended for best range performance. Use low-leakage type capacitors (dipped tantalum, ceramic, or polyester)for duty-cycled operation to minimize AGC control voltage droop. Generally, droop of the AGC control voltage during shutdown should be replenished as quickly as possible after the IC is “turned-on”. As described in the functional description, for about 10ms after the IC is turned on, the AGC push-pull currents are increased to 45 times their normal values. Consideration should be given to selecting a value for C AGC and a shutdown time period such that the droop can be replenished within this 10ms period. Polarity of the droop is unknown, meaning the AGC voltage could droop up or down. Worst-case from a recovery stand- point is downward droop, since the AGC pullup current is 1/10th magnitude of the pulldown current. The downward droop is replenished according to the Equation 7: (7) I C V t AGC = ∆ ∆ where: I = AGC pullup current for the initial 10ms (67.5 µA) C AGC = AGC capacitor value ∆t = droop recovery time ∆V = droop voltage For example, if user desires ∆t = 10ms and chooses a 4.7µF C AGC, then the allowable droop is about 144mV. Using the same equation with 200nA worst case pin leakage and assuming 1 µA of capacitor leakage in the same direction, the maximum allowable ∆t (shutdown time) is about 0.56s for droop recovery in 10ms. |
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