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MT-075 Datasheet(PDF) 2 Page - Analog Devices |
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MT-075 Datasheet(HTML) 2 Page - Analog Devices |
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2 / 9 page ![]() MT-075 VOCM = ( VOUT+ + V OUT– ) / 2. Eq. 4 ~ RF RF R G RG V OUT– VOUT+ + – GAIN = RF RG V IN+ V IN– (B) EQUIVALENT CIRCUIT: VOCM + – + – – + + – RF RF R G R G V IN+ V IN– V OUT+ V OUT– VOCM V+ V– (A) FUNCTIONAL DIAGRAM V OCM VOCM R IN, sem= R G 1 – R F 2 × (R F + RG) RIN, dm = 2 RG Figure 1: AD813x, AD493x Differential ADC Driver Functional Diagram and Equivalent Circuit The AD813x and ADA493x uses two feedback loops to separately control the differential and common-mode output voltages. The differential feedback, set with external resistors, controls only the differential output voltage. The common-mode feedback controls only the common- mode output voltage. This architecture makes it easy to arbitrarily set the output common-mode level in level shifting applications. It is forced, by internal common-mode feedback, to be equal to the voltage applied to the VOCM input, without affecting the differential output voltage. The result is nearly perfectly balanced differential outputs of identical amplitude and exactly 180° apart in phase over a wide frequency range. The circuit can be used with either a differential or a single-ended input, and the voltage gain is equal to the ratio of RF to RG. The circuit can be analyzed using the assumptions and procedures summarized in Figure 2. As in the case of op amp circuit dc analysis, one can first make the assumption that the currents into the inverting and non-inverting input are zero (i.e., the input impedances are high relative to the values of the feedback resistors). The second assumption is that feedback forces the non- inverting and inverting input voltages to be equal. The third assumption is that the output voltages are 180° out of phase and symmetrical about VOCM. Page 2 of 9 |
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