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AN2972 数据表(PDF) 9 Page - STMicroelectronics |
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AN2972 数据表(HTML) 9 Page - STMicroelectronics |
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9 / 25 page ![]() AN2972 Basic principles and equations Doc ID 15629 Rev 6 9/25 The antenna is a wire, so its equivalent electrical circuit is a wire with a resistance symbolized by Rant. The antenna also has an inductance denoted by Lant. The capacitance Cant is the representation of parasitic elements (produced by the bridge). Figure 7. Equivalent circuit of the M24LRxx and its antenna In first-order equations, Rchip, Cant and Rant are negligible. This is why the basic equations that follow will only take Lant and Ctun into consideration. 1.3 Basic equations Resonant frequency The resonant frequency of the LC circuit is defined by the equation: LC ω² = 1 where: ● L is the inductance in Henry ● C is the capacitance in Farad ● ω is the angular frequency in radians per second (ω = 2 × π × f, with f = frequency in Hz) 1.4 Optimum antenna tuning The total impedance of an LC loop is given by the sum of the inductive and capacitive impedances: Z = ZL + ZC By writing the inductive impedance as ZL = jωL and the capacitive impedance as ZC = 1/jωC, and then substituting in the previous equation, you have: Z = j ωL + 1/jωC Now, extracting a common denominator yields: Z = (1 – LC ω²) /jωC Note: The total impedance Z is zero at the resonant frequency of the LC circuit (the numerator is zero when LC ω² = 1). The resonant frequency corresponds to the maximum current received by the [L,C] loop; in this case, the M24LRxx (capacitor C) and the antenna (inductor L). Consequently, the dual interface device’s antenna must be tuned so that its resonating frequency matches the RFID reader antenna’s tuning frequency as much as possible. At this ai17178b Rchip Ctun A B Rant Cant Lant M24LRxx External antenna |
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