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L6258 Datasheet(PDF) 12 Page - STMicroelectronics |
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L6258 Datasheet(HTML) 12 Page - STMicroelectronics |
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12 / 18 page ![]() In order to cancel the pole of the load, the zero of the Bx block must be located at the same fre- quency of 163Hz; so now we have to find a com- promise between the resistor and the capacitor of the compensation network. Considering that the resistor value defines the gain of the Bx block at the zero frequency, it is clear that this parameter will influence the total bandwidth of the system because, annulling the load pole with the error amplifier zero, the slope of the total transfer function is -20dB/decade. So the resistor value must be chosen in order to have an error amplifier gain enough to guarantee a desired total bandwidth . In our example we fix at 35dB the gain of the Bx block at zero frequency, so from the formula: Bx_gain@zero freq. = 20 ⋅ log Rc Rb where: Rb = 20K Ω we have : Rc = 1.1M Ω Therefore we have the zero with a 163Hz the ca- pacitor value : Cc = 1 2 π ⋅ Fzero ⋅ Rc = 1 6.28 ⋅ 163 ⋅ 1.1 ⋅ 10 6 = 880pF Now we have to analyse how the new Aloop transfer function with a compensation network on the error amplifier is. The following bode diagram shows : - the Ax function showing the position of the load pole - the open loop transfer function of the Bx block - the transfer function of the Bx with the RC com- pensation network on the error amplifier - the total Aloop transfer function that is the sum of the Ax function plus the transfer function of the compensated Bx block. We can see that the effect of the load pole is can- celled by the zero of the Bx block ; the total Aloop cross a the 0dB axis with a slope of -20dB/dec- ade, having in this way a stable system with an high gain at low frequency and a bandwidth of around 8KHz. To increase the bandwidth of the system, we should increase the gain of the Bx block, keeping the zero in the same position. In this way the re- sult is a shift of the total Aloop transfer function up to a greater value. Effect of the Bemf of the stepper motor on the current control loop stability In order to evaluate what is the effect of the Bemf voltage of the stepper motor we have to look at the load block : The schematic now shows the equivalent circuit of the stepper motor including a sine wave volt- age generator of the Bemf. The Bemf voltage of the motor is not constant, its value changes de- pending on the speed of the motor. Increasing the motor speed the Bemf voltage in- creases : Bemf = Kt ⋅ ω where: Kt is the motor constant ω is the motor speed in radiant per second The formula defining the gain of the load consid- ering the Bemf of the stepper motor becomes: ACload = Vsense Vout = (VS − Bemf) ⋅ RS RL + RS VS ACload = VS − Bemf VS ⋅ RS RL + RS OUT+ Bemf R L L L OUT- R S to Sense Amplifier L6258 12/18 |
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