2019
DOI: 10.1088/2399-6528/ab050b
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Master equation for operational amplifiers: stability of negative differential converters, crossover frequency and pass-bandwidth

Abstract: 0 1 - we obtain the well-known formulae equations (7) and (8) of [9], see also [20].Actually coincidence of equation (7) of [9] with equation (28) from our paper with reverse engineering gives a proof of our time dependent master equation equation (5). For frequencies much lower than the crossover frequency f crossover of the operational amplifier the amplification is in a wide band frequency independent Figure C1. Differential amplifier with a finite input resistance R a (non-zero input conductivity) of the … Show more

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Cited by 9 publications
(5 citation statements)
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“…where s ≡ jω is a widely used notation in electronics, α 0 ≡ 1/G 0 and the time constant τ = 1/ω c ≡ 1/2π f c is a convenient parametrization of the crossover frequency [7][8][9] and Ref. The schematics of the GIC analyzed in the present paper is shown in Fig.…”
mentioning
confidence: 99%
“…where s ≡ jω is a widely used notation in electronics, α 0 ≡ 1/G 0 and the time constant τ = 1/ω c ≡ 1/2π f c is a convenient parametrization of the crossover frequency [7][8][9] and Ref. The schematics of the GIC analyzed in the present paper is shown in Fig.…”
mentioning
confidence: 99%
“…in kHz to MHz range which is just our case. Further we use the basic equation of Op amps in the form [41,42,43],…”
Section: Discussionmentioning
confidence: 99%
“…The electrical impedance (Z) is from Ohm's law according to Eq. 2 [24], where there are voltage (U) and current (I). Z = U / I.…”
Section: Fig 4 Specimens With Electrodes Of Each MIX Proportionmentioning
confidence: 99%