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L6223 Datasheet(PDF) 19 Page - STMicroelectronics |
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L6223 Datasheet(HTML) 19 Page - STMicroelectronics |
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19 / 33 page ![]() 2) Back EMF (BEMF) equal to 80% of its peak during the phase change and equal to 50% of its peak during the chopping period. 3) Constant slope of the current during tON,tOFF and for power calculation during the phase change (See t1 in Fig. 27). 4) Current imbalance supposed to be zero. 5) Current ripple during the chopping neglegible. As was previously stated, the current chopping is obtained by means of one PWM Loop that con- trols the charge time tON of the inductance of the windings, A and B for example in fig.22. This time starts each clock pulse and stops when Q5 is switched OFF because of the condition: Vref =2 RSIp. A factor 2 is required because the single sensing resistor RS is crossed by the peak current Ip flow- ing through each of the two energized windings (A of MA; B of MB). This configuration can produce an imbalance be- tween the two peak currents because at the phase change the BEMF of one winding (MA) can be out of phase with respect to the BEMF of the other one (MB); in addition, an imbalance may also occur at the phase change when the Power Supply Voltage selected is too low and/or when one motor is driven with too large Lm/Rm ratio. Nevertheless in most of the applications the dissi- pated power is not increased and there is no sig- nificant change in torque. During tON the current Ip, flowing through the phase A (seg. Fig. 24), is defined by VON VON ≅ VS -Rtot Ip - BEMF where Rtot =RS +Rm +RDSON tot in which Rm is the winding resistance of the phase A and RDSON tot is the sum of the RDSON of Q1 and Q5: Rm and BEMF are not shown on the Figure 24. At the end of tON, the current starts its slow decay and jumps to Ip/2 (see Fig. 25) since the total in- ductance becomes four times Lm (perfect cou- pling) that is the inductance of the phase A alone. The recirculation time tOFF is defined by: VOFF ≅ 2BEMF + IP (Rm +RDSONQ1) since RDSONQ1 =RDSONOQ2. The current through Q1 is shown in Fig. 26: the current ripple is on lp and IP/2 during tON and tOFF respectively. It can be obtained the Duty Cycle: DC = VOFF / (2VON +VOFF) since 2VON tON =VOFF tOFF The slow decay allows a small current ripple as earlier It is considered equal to zero. The current through the phases A and B can be seen in Fig. 27 where the InA and InB signals (see Fig. 22) are shown as well. These two signals are 90 ° out of phase with each other and they are 180 ° out of phase with the cor- responding inputs of the IC. In A and In B are not shown in the Figure. During the time Tp the motor goes through four steps and the rotation speed Vrot (step/sec) can be given by: Vrot = 4/Tp. By considering what was stated above, the follow- ing can be applied: 1) Dissipated power by the 4 sink power DMOS (Q1 to Q4). PdL ≅ 4RDSONQ1 Ip 2 TP T1 3 + Tp 2 + T 1 1 + DC 2 2) Dissipated power by Q5 (PdH). PdH ≅ 4RDSONQ5Ip2 DC + T1 Tp 4 3 − 4DC where the phase change duration is: T1 = − Lm Rtot loge 1 − 2Rtot Ip Vs − 1.6 BEMF + Rtot IP The chopping produces little power dissipation. It’s value can be approximated by: 3) Pdch ≅ 8 ⋅ 10-3 Vs Ip The sum of 1) + 2) + 3) gives the dissipated power of the output stage. To obtain the total amount of dissipated power it’s necessary to in- clude the power dissipation produced by the qui- escent currents IS (from the power stage) and ISS (from the Logical circuits): Pdo =VS IS +VSS ISS, considering IS constat versus VS. Finally: Ptot = PdL + PdH + Pdch + Pdo Example Supply Voltage VS = 36V Logic Voltage VSS =5V Peak current (per phase)Ip = 0.7A Motor resistance Rm =9 Ω Motor inductance Lm = 6mH at Tamb =50 °C Rotation speed Vrot = 500 step/sec (const) Peak of the BEMF BEMF = 1 Vp Max ambient temperature Tamb =50 °C Max junction temperature Tj = 125 °C From the Electrical Characteristics of the L6223 (Typical value): Internal Reference Voltage Vref = 0.5V Sink DMOS RDSON RDSON L = 1.2 Ω at Source DMOS RDSON RDSON H = 0.7 Ω Tj= 25°C Power Supply Current IS = 4 mA Worst Logic Supply Current ISS = 20 mA Case From Fig. 3 (see pag. 6) the following is obtained: α ≅ 1.65 at Tj = 125°C. The DMOS ON-Resistances become (worst case): L6223 19/33 |
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