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MICRF505BML Datasheet(PDF) 24 Page - Micrel Semiconductor |
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MICRF505BML Datasheet(HTML) 24 Page - Micrel Semiconductor |
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24 / 27 page ![]() MICRF505 Micrel M9999-051304 24 May 13, 2004 Modulator Current The current used during the rise- and fall times can be programmed with the Mod_I4..Mod_I0 bit, the last one being LSB. Figure 15 shows two waveforms generated with two different currents, where Mod_Ia > Mod_Ib. Higher current will give a higher frequency deviation and vice versa. The effect of modulator clock and MOD_1 is illustrated by To avoid saturation in the modulator it it important not to exceed maximum Mod_I. Max Mod_I for a given fMOD_clk is given by: where min() returns the value of the smallest argument and int() returns the integer part of the argument. where int(x): integer and and f_MOD_CLK: Modulater clk frequency. Mod_la Mod_lb Mod_la > Mod_lb Figure 17. Two Different Modulator Current Settings Modulator Attenuator A third way to set the deviation is by programming the modulator attenuator, Mod_A2..Mod_A0, the last being LSB. The purposes of the attenuator is to allow small deviations when the bit rate is small and/or the BT is small (these settings will give a relatively slow modulator clock, and therefore long rise- and fall times, which in turn results in large frequency deviations). In addition, the attenuator will improve the reso- lution in the modulator. Mod_Aa Mod_Ab Mod_Ab > Mod_Ab Figure 18. Two different modulator attenuator settings The attenuation is given by: where VMOD2 and VMOD1 is the modulator amplitude after and before the attenuator, respectively. Figure 16 shows two waveforms with different attenuator setting; Mod_Aa < Mod_Ab. If Mod_A is increased, the frequency deviation is lowered and vice versa. Modulator Filter To reduce the high-frequency components in the generated waveform, a filter with programmable cut-off frequency can be enabled. This is done using Mod_F2..Mod_F0, the last one being LSB. The Mod_F should be set according to the formula: MOD_F BitRate = ¥ 150 10 3 Mod_filter on Mod_filter off Figure 19. Modulator Waveform with and Without Filtering Mod_F=0 disables the modulator filter and Mod_F=7 gives most filtering. Figure 18 shows a waveform with and without the filter. Calculation of the Frequency Deviation The parameters influencing the frequency deviation can be summarized in the following equations: f f Refclk_K 2 MOD_CLK XCO = ¥ ¥ () 7 Mod clkS _ where : fDEV: Single sided frequency deviation [Hz] fXCO: Crystal oscillator frequency [Hz] fRF: Center frequency [Hz] Refclk_K: 6 bit divider, values between 1 and 63 Mod_clkS: Modulator clock setting, values between 0 and 7 fMOD_CLK: Modulator clock frequency, derived from the crystal frequency, Refclk_K and Mod_clkS Mod_I: Modulator current setting, values between 0 and 31 Mod_A: Modulator attenuator setting, values between 0 and 15 f MOD_1 f DEVIATION MOD_CLK a MOD_Imax INT(f_MOD_CLK 28e - 6) - 1 = ◊ V 1 1 MOD_A MOD2 a + f MOD_I f 1 MOD_A f DEV MOD_CLK RF = ◊ + ◊ - ◊◊ () 1 44 28 10 72 9 . |
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