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L6258 数据表(PDF) 10 Page - STMicroelectronics |
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L6258 数据表(HTML) 10 Page - STMicroelectronics |
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10 / 18 page ![]() RC network connected between the output and the negative input of the same. For the evaluation of the stability of the system, we have to consider the open loop gain of the current control loop: Aloop = ACerr ⋅ ACpw ⋅ ACload ⋅ ACsense where AC... is the gain of the blocks that refers to the error, power and sense amplifier plus the at- tenuation of the load block. The same formula in dB can be written in this way: AloopdB = ACerrdB + ACpwdB + ACloaddB + ACsensedB So now we can start to analyse the dynamic char- acteristics of each single block, with particular at- tention to the error amplifier. Power Amplifier The power amplifier is not a linear amplifier, but is a circuit driving in PWM mode the output stage in full bridge configuration. The output duty cycle variation is given by the comparison between the voltage of the error am- plifier and two triangular wave references Tri_0 and Tri_180. Because all the current control loop is referred to the Vr reference, the result is that when the output voltage of the error amplifier is equal to the Vr voltage the two output Out_A and Out_B have the same phase and duty cycle at 50%; increasing the output voltage of the error amplifier above the Vr voltage, the duty cycle of the Out_A increases and the duty cycle of the Out_B decreases of the same percentage; on the contrary decreasing the voltage of the error ampli- fier below the Vr voltage, the duty cycle of the Out_A decreases and the duty cycle of the Out_B increases of the same percentage. The gain of this block is defined by the amplitude of the two triangular wave references; more pre- cisely the gain of the power amplifier block is a re- versed proportion of the amplitude of the two ref- erences. In fact a variation of the error amplifier output volt- age produces a larger variation in duty cycle of the two outputs Out_A and Out_B in case of low amplitude of the two triangular wave references. The duty cycle has the max value of 100% when the input voltage is equal to the amplitude of the two triangular references. The transfer function of this block consist in the relation between the output duty cycle and the amplitude of the triangular references. Vout = 2 ⋅ VS ⋅ (0.5 - DutyCycle) ACpwdB = 20 ⋅ log ∆Vout ∆Vin = 2 ⋅ VS Triangular Amplitude ACpw|dB = 20 ⋅ log 2 ⋅ 24 1.6 = 29.5dB Moreover, having the two references Tri_0 and Tri_180 a triangular shape it is clear that the transfer function of this block is a linear constant gain without poles and zeros. Load Attenuation The load block is composed by the equivalent cir- cuit of the motor winding (resistance and induc- tance) plus the sense resistor. We will considered the effect of the Bemf voltage of the motor in the next chapter. The input of this block is the PWM voltage of the power amplifier and as output we have the volt- age across the sense resistor produced by the current flowing into the motor winding. The rela- tion between the two variable is : Vsense = Vout RL + RS ⋅ RS so the gain of this block is: ACload = Vsense Vout = RS RL + RS ACloaddB = 20 ⋅ log RS RL + RS ACloaddB = 20 ⋅ log 0.33 12 + 0.33 = − 31.4dB where: RL = equivalent resistance of the motor winding RS = sense resistor Because of the inductance of the motor LL, the load has a pole at the frequency : Fpole = 1 2 π ⋅ LL RL + RS Fpole = 1 6.28 ⋅ 12 ⋅ 10−3 12 + 0.33 = 163Hz Before analysing the error amplifier block and the sense transconductance block, we have to do this consideration : L6258 10/18 |
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