JP6118157B2 - Motor speed control device - Google Patents

Description

  The present invention provides a motor speed control device capable of simultaneously realizing stable high-speed rotation control, high-response speed control up to a medium speed range, and a wide constant output range even when there is a core runout of the encoder and a spindle runout. About.

  For spindles of machine tools that perform high-precision tapping, high-speed milling, high-precision tapping up to medium speed, and heavy-duty cutting at low speed are required at the same time.

  Therefore, constant power control by weak field of the induction machine is used to achieve heavy cutting at high speed and high speed rotation, and the base speed is set relatively high to reduce deterioration of characteristics due to weak field. Precision tapping processing was realized.

  FIG. 3 is a block diagram of a conventional motor speed control apparatus. The motor speed control device operates as follows.

  First, the speed command is compared with the motor rotation speed ωm from the speed calculator 15, and the speed controller 20 obtains the q-axis current command IqC from the deviation between the speed command and the motor rotation speed ωm. The motor rotation speed ωm output from the speed calculator 15 is calculated using position feedback detected by the encoder 10.

  The q-axis current command IqC is compared with the q-axis current feedback IqF from the coordinate converter 25, and the q-axis current integration controller 30 integrates the difference between the q-axis current command IqC and the q-axis current feedback IqF. The sum of the q-axis current command IqC and the q-axis current integrator output is obtained to obtain the q-axis current command IqCB after integration compensation.

  On the other hand, with reference to the motor rotation speed ωm, the necessary excitation current is given as the d-axis current command Idc, the d-axis current command IdC is compared with the d-axis current feedback IdF from the coordinate converter 25, and the d-axis current command The d-axis current integration controller 35 integrates the difference between IdC and d-axis current feedback IdF. The sum of the d-axis current command IdC and the d-axis current integrator output is obtained to obtain the d-axis current command IdCB after integration compensation.

  The slip frequency calculator 40 calculates the slip frequency command ωs from the q axis current command IqC and the d axis current command IdC. The slip frequency command ωs is added to the motor rotation speed ωm output from the speed calculator 15. The primary frequency command ω1 is obtained by adding the slip frequency command ωs and the motor rotation speed ωm. The primary frequency command ω1 is integrated by an integrator 45 and multiplied by the number of pole pairs Pm of the motor to obtain a stator position command θmc.

  The coordinate converter 50 performs coordinate conversion of the q-axis current command IqCB after integration compensation and the d-axis current command IdCB after integration compensation based on the stator position command θmc to obtain three-phase current commands Iuc, Ivc, and Iwc. .

  The phase current controller 55 controls the current of each phase based on the three-phase current commands Iuc, Ivc, Iwc and the motor currents Iu, Iv, and calculates the three-phase voltage commands Vuc, Vvc, Vwc. The three-phase voltage commands Vuc, Vvc, Vwc are supplied to the motor 80 via the PWM controller 60 and the power converter 70, and the motor 80 is driven according to the three-phase voltage commands Vuc, Vvc, Vwc.

  The q-axis current feedback IqF and the d-axis current feedback IdF are obtained by coordinate conversion of the motor currents Iu and Iv by the coordinate converter 25 based on the stator position command θmc.

  As shown in FIG. 3, the excitation current command (d-axis current command Idc) obtained by referring to the motor rotation speed ωm is constant in the constant torque region and is reduced in inverse proportion to the increase in the motor rotation speed ωm in the constant output region. Let That is, field weakening control is performed.

  In the field-weakening region where the excitation current command is reduced in inverse proportion to the increase in the motor rotation speed ωm, the magnetic flux of the motor is reduced as the excitation current command is reduced. Therefore, the torque current command (q-axis current command IqC) is actually reduced. The motor torque decreases.

  Since the response of the speed control system is determined by multiplying the relationship between the gain of the speed controller 20 and the actual motor torque with respect to the torque current command (q-axis current command IqC), the speed control system is accompanied by the field weakening. Response is reduced.

  In high-precision milling, since the main shaft motor and the feed shaft motor are controlled synchronously, it is desired that the speed control system has a quick response. If the response of the speed control system is slow, the processing accuracy in tapping processing will decrease due to a delay in response to the command. For this reason, the lowering of the speed control response in the middle speed range of the motor is prevented by setting the base speed of the motor higher.

  4 and 5 are diagrams showing torque-rotational speed characteristics of the motor 80 during field-weakening control. FIG. 4 is a diagram showing torque-rotation speed characteristics used in conventional tapping processing. The base speed is higher than that in FIG. 5 showing the torque-rotation speed characteristics when the constant output region is wide, and the constant output region is widened. It is. In the torque-rotation speed characteristic of FIG. 4, the torque that can be output in the low speed region is smaller than that of the torque-rotation speed characteristic of FIG. For this reason, there exists a problem that the low speed heavy cutting capability which requires a big cutting torque in a low speed area | region is low.

  In recent years, further increase in torque in low-speed heavy cutting and improvement in rotational speed in high-speed cutting have been demanded, and a wider constant output range has been demanded.

  However, if the base speed is lowered to widen the constant output region, the excitation current is greatly reduced in the medium speed region. For this reason, the decrease in the actual motor torque with respect to the torque command becomes large, the decrease in the speed response in the medium speed region becomes large, and there is a problem that a highly accurate tapping process cannot be realized.

  To improve this problem, if the speed gain is increased and the constant speed range is increased by increasing the maximum rotational speed to improve milling accuracy at high speed, the motor current will be affected by the rotational speed fluctuation. It becomes easy.

  The motor 80 has a core blur due to the bearing of the motor itself and a core blur of the encoder 10, and one rotation fluctuation of the motor 80 appears in the detection of the rotation speed of the motor 80. When the error of one rotation of the motor 80 is once per rotation, the calculation result of the motor rotation speed ωm by the speed calculator 15 is a differential of the motor position. Therefore, the higher the rotation speed is, the larger the amplitude becomes. This causes one speed fluctuation.

  When the speed command is constant, the speed control system outputs a torque command so as to suppress this speed fluctuation. Since the torque is a differential amount of the speed, the torque command (q-axis current Iqc) includes a fluctuation for suppressing the speed fluctuation. In this variation, a torque command (q-axis current Iqc) variation occurs once per revolution, and the amplitude of the variation increases as the speed increases.

  Further, since the integral of the primary frequency command ω1 and the number of pole pairs multiplied is the stator position command θmc, the stator position command θmc is SINθ multiplied by the number of pole pairs per motor rotation when the slip is small. , COSθ signal. The coordinate converter 50 multiplies the stator position command θmc by the q-axis and d-axis current commands Iqc, Idc to calculate the motor current commands Iuc, Ivc, Iwc for each phase, so that the q-axis current command Iqc If there is one fluctuation in one rotation of the motor, a high frequency appears in the motor current command.

  For example, when the motor 80 has four poles, the frequencies of SINθ and COSθ are twice the motor rotation frequency. If the q-axis current command Iqc changes once per rotation, the motor current command Iuc for each phase, Three times higher frequency appears in Ivc and Iwc. When the gain of the speed controller 20 is high, a relatively large variation appears in the q-axis current command Iqc, and the high frequency of the motor current commands Iuc, Ivc, and Iwc of each phase also increases.

  FIG. 6 is a diagram showing a simulation result when the gain of the speed controller 20 is high and the q-axis current command Iqc varies once per revolution.

  As shown in the figure, the q-axis current command Iqc shows a fluctuation once per motor rotation. The frequency of SINθ is twice that fluctuation. In the U-phase current command Iuc, a harmonic fluctuation that is three times the fluctuation once per rotation of the motor appears.

  As an example in which such an encoder core blur is suppressed, there is Patent Document 1 below. The following technology is disclosed in Patent Document 1 below.

  The device of Patent Document 1 is a position control device that attaches a position detector to a rotation shaft and detects the rotation position based on a position feedback signal from the position detector in order to detect the rotation position of the rotation shaft.

  Detection error data resulting from the eccentricity or attachment error of the detected object in the position detector is calculated based on the value of the output signal of the position detector. The detection error data is calculated every predetermined time from the time of generation of one rotation signal output from the position detector when the rotating shaft is rotated at a sufficiently fast constant speed that the speed loop for driving and controlling the motor does not follow. It calculates based on the value of the output signal of the position detector calculated | required.

  The calculated detection error is stored in the position control device, and the detection error data is corrected with respect to the rotation command position for the motor that drives the rotating shaft to obtain the rotation command position for the motor.

Japanese Patent Laid-Open No. 11-27973

  However, it is good if the rotation of the motor is stable, but the rotation of the motor is connected to the motor by the shaft blur due to the bearing of the motor itself, the core blur due to the encoder, the gap eccentricity, and the motor. Several elements such as machine spindle core blurring are intertwined.

  For this reason, when a stable core blur cannot be obtained, there is a problem that the effect of the core blur remains.

  In response to the increasing demands for machining performance as described above, the conventional motor speed control device can simultaneously realize stable high-speed rotation control, high-speed response control up to the middle speed range, and a wide constant output range. It was difficult.

  The present invention has been made to solve such conventional problems, and stable high-speed rotation control and high response up to the middle speed range are possible even when there is an encoder core blur or a spindle core blur. An object of the present invention is to provide a motor speed control device that can simultaneously realize a speed control and a wide constant output region.

  In order to achieve the above object, a motor speed control apparatus according to the present invention includes a speed proportional gain limit value calculator, a speed integration time constant torque command low-pass filter limit value calculator, a speed controller, and a torque command low-pass filter. .

  The speed proportional gain limit value calculator calculates a speed proportional gain limit value using the motor speed and the load inertia ratio. The speed integration time constant torque command low-pass filter limit value calculator calculates a speed integration time constant limit value and a cutoff frequency limit value using the speed proportional gain limit value. The speed controller inputs a speed command and outputs a torque command using a speed proportional gain and a speed integration time constant. The torque command low-pass filter passes a torque command having a frequency lower than the cutoff frequency, and reduces harmonics included in the torque command.

  According to the motor speed control apparatus according to the present invention configured as described above, there are various types such as a core blur due to the bearing of the motor itself, a core blur of the encoder, and a core blur of the mechanical spindle connected to the motor. Even when there is a core blur, the motor can be rotated stably up to a high speed. In addition, even if field weakening is performed, there is little decrease in the actual motor torque with respect to the torque command, high speed control response up to the medium speed range can be realized, and large low speed torque can be realized simultaneously in a wide constant output range. it can.

It is a block diagram of the speed control apparatus of the motor which concerns on this embodiment. It is a figure which shows the speed proportional gain limit value characteristic with respect to the rotational speed of a motor. It is a block diagram of the speed control apparatus of the conventional motor. It is a figure which shows the torque-rotation speed characteristic used for the conventional tapping process. It is a figure which shows the torque-rotation speed characteristic when a constant output area | region is wide. It is a figure which shows the simulation result when the gain of a speed controller is high and there exists a fluctuation | variation once per rotation in q-axis current command.

  The motor speed control device according to the present invention limits the speed controller and the torque command low-pass filter based on the motor rotation speed and the load inertia ratio. The torque limit value is calculated from the maximum primary current command and the d-axis current command, and the torque command after torque limitation is passed through a low-pass filter to suppress fluctuations due to the encoder and spindle shaft shake included in the torque command. . Further, the q-axis current calculator prevents a torque command-torque characteristic from being lowered due to the field weakening. This makes it possible to stably rotate the motor to a high speed even when there are various types of core blurring, such as core blurring due to the motor's own bearings, encoder core blurring, and mechanical spindles connected to the motor. be able to. Further, even if field weakening is performed, the actual motor torque does not decrease with respect to the torque command, a high speed control response up to the medium speed range can be realized, and a large low speed torque can be realized simultaneously in a wide constant output range.

  Next, an embodiment of a motor speed control device according to the present invention that exhibits the above characteristics will be described with reference to the drawings.

[Configuration of Motor Speed Control Device 100]
FIG. 1 is a block diagram of a motor speed control apparatus 100 according to the present embodiment.

  The motor speed control device 100 is a system that provides a q-axis voltage command VqC, and includes a speed controller 120, a load inertia ratio storage unit 121, a speed proportional gain limit value calculator 122, a speed integration time constant torque command low pass filter limit value calculation. 123, speed proportional gain set value storage unit 124, speed proportional gain calculator 125, speed integral time constant torque command low pass filter set value storage unit 126, limiter 130, maximum primary current command unit 132, torque limit value calculator 134, A torque command low-pass filter 135, a q-axis current calculator 140, and a q-axis current controller 145 are included.

  The speed controller 120 compares the speed command with the motor speed ωm, and inputs the difference between the speed command and the motor speed ωm. The speed controller 120 is composed of a PI controller. The motor speed ωm is calculated by the speed calculator 115 using the position signal of the encoder 110 that detects the rotation of the motor 180. The speed controller 120 inputs a speed command and outputs a torque command using the speed proportional gain KVP and the speed integration time constant t.

  The load inertia ratio storage unit 121 stores the ratio of load inertia JL and motor inertia JM, JL / JM. This is because the limit value of the speed proportional gain is changed in accordance with the magnitude of the load inertia ratio. The speed proportional gain limit value calculator 122 calculates a speed proportional gain limit value according to the motor speed ωm and the load inertia ratio JL / JM. The speed integration time constant torque command low-pass filter limit value calculator 123 calculates a speed integration time constant limit value and a torque command low-pass filter limit value based on the speed proportional gain limit value.

  The speed proportional gain setting value storage unit 124 stores a speed proportional gain setting value. The speed proportional gain calculator 125 calculates the speed proportional gain KVP using the speed proportional gain limit value based on the speed proportional gain setting value. The speed integration time constant torque command low pass filter set value storage unit 126 stores a speed integration time constant t and a torque command low pass filter fc. The speed integration time constant torque command low-pass filter setting value calculation unit 127 uses the speed integration time constant limit value and the torque command low-pass filter fc limit value based on the speed integration time constant and torque command low-pass filter setting value. The time constant and the torque command low pass filter fc are calculated. The speed controller 120 outputs a torque command using a difference between the input speed command and the motor speed ωm, a speed proportional gain KVP, and a speed integration time constant TVI.

  The limiter 130 limits the magnitude of the torque command output from the speed controller 120. Maximum primary current command unit 132 outputs maximum primary current IPC that power converter 170 can output. The torque limit value calculator 134 calculates the torque limit value TLIM using the d-axis current command IdC, the maximum primary current IPC, and the magnetic flux φ2 output from the magnetic flux calculator 225 described later. Torque limit value TLIM is set in limiter 130.

  Therefore, limiter 130 limits the magnitude of the input torque command so as to fall within ± TLIM. In the torque command low-pass filter 135, the cutoff frequency of the torque command low-pass filter 135 calculated by the speed integration time constant torque command low-pass filter set value calculator 127 is set. Therefore, the torque command low-pass filter 135 allows a torque command having a frequency lower than the set cutoff frequency to pass, and suppresses fluctuations in harmonics due to the encoder and spindle center blur included in the torque command. To do. The torque command low-pass filter 135 is composed of a secondary low-pass filter.

  The q-axis current calculator 140 calculates a q-axis current command IqC from the torque command after passing through the torque command low-pass filter 135. The q-axis current limiter 145 receives the deviation between the q-axis current command IqC output from the q-axis current calculator 140 and the q-axis current feedback IqF output from the coordinate converter 155, and outputs the q-axis voltage command VqC. . The q-axis current limiter 145 is composed of a proportional integration controller.

  Further, the motor speed control apparatus 100 includes a field weakening unit 220, a magnetic flux calculator 225, a magnetic flux controller 240, and a d-axis current controller 245 as a system that provides the d-axis voltage command VdC.

  As shown in the figure, the field weakening unit 220 stores the relationship of the magnetic flux command φ2C with respect to the motor speed ωm, and outputs the magnetic flux command φ2C based on the motor speed ωm. The magnetic flux calculator 225 calculates the magnetic flux φ2 using the d-axis current feedback IdF output from the coordinate converter 155.

  The magnetic flux controller 240 inputs a deviation between the magnetic flux command φ2C output from the field weakening unit 220 and the magnetic flux φ2 output from the magnetic flux calculator 225, and outputs a d-axis current command IdC. The d-axis current controller 245 receives a deviation between the d-axis current command IdC output from the magnetic flux controller 240 and the d-axis current feedback IdF output from the coordinate converter 155, and outputs a d-axis voltage command VdC. The magnetic flux controller 240 and the d-axis current controller 245 are constituted by a proportional integral controller. The q-axis current feedback IqF and the d-axis current feedback IdF are obtained by coordinate conversion of the motor currents Iu and Iv by the coordinate converter 155 based on a stator position command θmc described later.

  Furthermore, the motor speed control apparatus 100 includes a slip frequency calculator 230, an integrator 255, and coordinate converters 150 and 155 as a system for performing coordinate conversion.

  The slip frequency calculator 230 receives the q-axis current command IqC output from the q-axis current calculator 140 and the magnetic flux command φ2 output from the magnetic flux calculator 225, and calculates the slip frequency command ωs. The integrator 255 inputs a primary frequency command ω1 obtained by adding the slip frequency command ωs output from the slip frequency calculator 230 and the motor rotation speed ωm output from the speed calculator 115, and receives the primary frequency command ω1. Is integrated. The integrated primary frequency command is multiplied by the number Pm of motor pole pairs to obtain a stator position command θmc. Stator position command θmc is output to coordinate converters 150 and 155.

  The coordinate converter 150 performs coordinate conversion of the q-axis voltage command VqC and the d-axis voltage command VdC based on the input stator position command θmc to obtain three-phase voltage commands Vuc, Vvc, and Vwc.

  The coordinate converter 155 performs coordinate conversion of the motor currents Iu and Iv based on the input stator position command θmc, and obtains a q-axis current feedback IqF and a d-axis current feedback IdF.

  Further, the motor speed control apparatus 100 includes a PWM controller 160 and a power converter 170 as a system for driving the motor 180.

  The PWM controller 160 receives the three-phase voltage commands Vuc, Vvc, Vwc output from the coordinate converter 150, and switches the power converter 170 based on the input three-phase voltage commands Vuc, Vvc, Vwc. The PWM signal is output.

  The power converter 170 inputs the PWM signal output from the PWM controller 160, switches the semiconductor switching element provided therein, and drives the motor 180.

[Operation of Motor Speed Control Device 100]
First, the speed proportional gain limit value calculator 122 calculates the speed proportional gain limit value KVPLIM by the following equation using the motor speed ωm output from the speed calculator 115 and the load inertia ratio stored in the load inertia ratio storage unit 121. Ask.

KVPLIM = {KVPLIM ₂ −K ₂ (| ωm | −ω ₂ )} / (JL / JM)
However, (ω ₂ <| ωm |)
Here, KVPLIM ₂ : Speed proportional limit value at rotational speed ω ₂ , JL: Load inertia, JM: Motor inertia, (JL / JM): Load inertia ratio The speed proportional gain limit value is obtained when the rotational speed is ω ₂ or more. As shown in the above equation, it is increased in proportion to the rotational speed and decreased in inverse proportion to the load inertia ratio (JL / JM).

Further, the speed proportional gain limit value is reduced as the rotational speed increases when the rotational speed is from ω ₁ to ω ₂ . The speed proportional gain limit value KVPLIMB before the speed inverse proportion is obtained by the following formula.

KVPLIMB = {KVPLIM ₂ + K ₁ (ω ₂ − | ωm |)}
However, (ω ₁ <| ωm | ≦ ω ₂ )
Here, K ₁ : A coefficient for reducing the speed proportional gain limit value between ω _{1 and} ω ₂ Next, as shown in the following equation, the calculation is performed to make the speed inversely proportional to the rotational speed and inversely proportional to the load inertia ratio. A limit value KVPLIM is obtained.

KVPLIM = KVPLIMB × ω ₂ / | ωm | / (JL / JM)
However, (ω ₁ <| ωm | ≦ ω ₂ )
The speed proportional gain limit value is a constant value at a rotational speed equal to or lower than the rotational speed ω ₁ as shown in the following equation.

KVPLIM = KVPLIM ₁
Note that ω ₁ is a rotational speed that is approximately twice the base speed, and the speed proportional gain does not decrease from speed 0 to ω ₁ .
Then, the upper limit of the speed proportional gain is limited to KVPLIM.

FIG. 2 is a diagram showing a speed proportional gain limit value characteristic with respect to the rotational speed of the motor. As shown in the figure, the medium speed region ω ₁ up to about twice the base speed ω ₀ is limited to a constant high speed gain KVPLIM ₁ to improve the accuracy in tapping. In medium-speed range omega ₁ or more, reduces the speed proportional gain with an increase in rotational speed .omega.m, suppress harmonics of the motor current, reducing the heat generation of the motor. In addition, when the load inertia ratio (JL / JM) is large (for example, JL / JM = 2), the torque command for suppressing the speed fluctuation caused by the core blur increases, so the speed proportional gain limit value decreases. (JL / JM = 2 graph in the figure) to suppress generation of current harmonics.

  The speed integration time constant limit value is calculated by the following formula based on KVPLM.

TVILIM = 1 / KVPLIM
The lower limit of the speed integration time constant is limited to this value.

  The cut-off frequency limit value of the torque command low-pass filter is calculated by the following formula based on KVPLIM.

TCLPFLIM = KVPLIM × KTCL
The upper limit of the cutoff frequency of the torque command low-pass filter is limited to this value.

  This coefficient KTLC is as small as possible within a range in which no hump occurs in the gain of the frequency response characteristic of the speed control system. In this embodiment, it is 5. As a result, the torque command low-pass filter is set to the lowest possible value at a frequency exceeding the response of the speed control system, and once per rotation that appears in the torque command after the torque command low-pass filter, together with the limitation of the speed proportional gain. It suppresses fluctuations, suppresses the generation of high frequencies due to coordinate transformation, and keeps the heat generated by the motor within the allowable loss.

  In addition, by setting appropriate speed integration time constant limit value according to each speed gain value and cut-off frequency limit value of torque command low pass filter, speed control system characteristics are made appropriate characteristics that do not cause overshoot. . When the load inertia ratio is known, the value is used to calculate the speed gain limit value, and when the load inertia ratio is unknown, the speed inertia ratio is calculated from the torque command and the motor speed using a sequential least square method or the like. Further, the speed controller 120 may be configured by a similar controller such as an IP controller, and the torque command low-pass filter 135 may be configured by a similar filter such as a third-order low-pass filter. Further, instead of calculating from the speed proportional gain limit value, the calculation may be performed in order from the cutoff frequency limit value or the speed integration time constant limit value of the torque command low pass filter 135.

Then, the weak field magnet portion 220 calculates a magnetic flux command φ2C by the following formula based on the motor speed ωm speed calculator 115 is output, the field weakening in the base speed omega ₀ or more rotational speed.

φ2C = φ2CB (when 0 ≦ | ωm | ≦ ω ₀ )
φ2C = φ2CB · ω ₀ / | ωm | (ω ₀ <| ωm |)
The magnetic flux command φ2C calculated as described above is compared with the magnetic flux φ2 output from the magnetic flux calculator 225, and the magnetic flux controller 240 outputs the d-axis current command IdC from the deviation between the magnetic flux command φ2C and the magnetic flux φ2.

  The torque limit value calculator 134 calculates the torque limit value TLIM based on the following equation from the d-axis current command IdC and the maximum primary current command IPC that can be output by the inverter. The calculated torque limit value TLIM is set in the limiter 130, and the limiter 130 limits the torque command output from the speed controller 120 to ± TLIM or less.

TLIM = Pm × M / L ₂ × φ2 × (IqC ² −IdC ² ) ^1/2
L ₂ : Secondary inductance
M: Mutual inductance
Pm: Number of pole pairs The torque command from the speed controller 120 is passed through the limiter 130 based on the torque limit value TLIM, and further passed through the torque command low-pass filter 135 to obtain the torque command after passing through the low-pass filter. The q-axis current command IqC is obtained by the q-axis current calculator 140 to which the torque command after passing through the low-pass filter is input. Then, the q-axis current calculator 145 calculates a q-axis current command based on the following formula.

IqC = L ₂ / (Pm × M × φ2) × (torque command after passing through low-pass filter)
Thus, since the q-axis current command is calculated by dividing by the magnetic flux φ2, when the magnetic flux is reduced by the field weakening, the q-axis current command is increased so that the torque characteristic with respect to the torque command is not reduced by the field weakening. I have to.

  The q-axis current command is compared with the q-axis current feedback, and a q-axis voltage command VqC is given through the q-axis current controller 145. The d-axis current command is compared with the d-axis current feedback, and a d-axis voltage command VdC is given through the d-axis current controller 245.

  From the q-axis current command IqC output from the q-axis current calculator 140 and the magnetic flux φ2 output from the magnetic flux calculator 225, the slip frequency calculator 230 determines the slip frequency command ωs based on the following equation. calculate.

ωs = M × R ₂ / L ₂ × (IqC / φ2)
Then, the calculated slip frequency command ωs and the motor speed ωm are added to obtain the primary frequency command ω1.

  The primary frequency command ω1 is integrated and further multiplied by the number of pole pairs Pm of the motor to obtain a fixed value position command θmc.

  The coordinate converter 150 performs coordinate conversion of the q-axis voltage command VqC and the d-axis voltage command VdC based on the stator position command θmc to obtain three-phase voltage commands Vuc, Vvc, and Vwc. Three-phase voltage commands Vuc, Vvc, and Vwc are supplied to motor 180 via PWM controller 160 and power converter 170, and motor 180 is driven in accordance with three-phase voltage commands Vuc, Vvc, and Vwc.

  The q-axis current feedback IqF and the d-axis current feedback IdF are obtained by coordinate conversion of the motor currents Iu and Iv by the coordinate converter 155 based on the stator position command θmc.

  The magnetic flux calculator 225 calculates the magnetic flux φ2 from the d-axis current feedback IdF by the following formula.

φ2 = 1 / (1 + L ₂ / R ₂ × S) × M × IdF
A non-interference controller may be mounted on the d-axis voltage command and the q-axis voltage command to control interference between the d-axis and the q-axis. Further, the interior of the d-axis and q-axis current control systems may be configured by a three-phase current control system.

  As described above, with the conventional motor speed control device, it has been difficult to simultaneously realize stable high-speed rotation, high-response speed control up to the middle speed range, and securing a wide constant output range. However, in the motor speed control device according to the present invention, the speed controller and the torque command low-pass filter are limited based on the motor rotation speed and the load inertia ratio, and the torque limit is determined from the maximum primary current command and the d-axis current command. The value is calculated, and the torque command after torque limitation is passed through a low-pass filter, so that fluctuations caused by the shake of the encoder and the spindle included in the torque command are suppressed. Further, the q-axis current calculator prevents the torque command-torque characteristic from being lowered due to the field weakening.

  This makes it possible to stably rotate the motor to a high speed even when there are various types of core blurring, such as core blurring due to the motor's own bearings, encoder core blurring, and mechanical spindles connected to the motor. be able to. Further, even if field weakening is performed, the actual motor torque does not decrease with respect to the torque command, a high speed control response up to the medium speed range can be realized, and a large low speed torque can be realized simultaneously in a wide constant output range.

100 motor speed control device,
10, 110 encoder,
15, 115 Speed calculator,
20, 120 speed controller,
25, 50, 150, 155 coordinate converter,
30 q-axis current integration controller,
35 d-axis current integration controller,
45, 255 integrator,
55 phase current controller,
60, 160 PWM controller,
70, 170 power converter,
80, 180 motor,
121 Load inertia ratio storage unit,
122 Speed proportional gain limit value calculator,
123 Speed integration time constant Torque command low pass filter limit value calculator,
124 Speed proportional gain setting value storage unit,
125 Speed proportional gain calculator,
126 speed integration time constant torque command low pass filter set value storage unit,
127 Speed integration time constant Torque command low pass filter set value calculator,
130 limiter,
132 Maximum primary current command section,
134 Torque limit value calculator,
135 Torque command low pass filter,
140 q-axis current calculator,
145 q-axis current controller,
220 field weakening,
225 magnetic flux calculator,
230 slip frequency calculator,
240 magnetic flux controller,
245 d-axis current controller.

Claims (5)

A speed proportional gain limit value calculator that calculates a speed proportional gain limit value using the motor speed and the load inertia ratio;
A speed integration time constant torque command low-pass filter limit value calculator for calculating a speed integration time constant limit value and calculating a cutoff frequency limit value using the speed proportional gain limit value;
A speed controller that inputs a speed command and outputs a torque command using a speed proportional gain and a speed integration time constant;
A torque command low-pass filter that passes a torque command having a frequency lower than the cutoff frequency and reduces harmonics included in the torque command;
I have a,
The speed proportional gain limit value calculator is:
The velocity proportional gain limit value, the omega ₂ or more motor speed, with decreasing in proportion to the motor speed is inversely proportional to the magnitude of the load inertia ratio is decreased, while omega ₂ from slow omega ₁ than the omega ₂ The motor speed control apparatus is characterized in that the motor speed is decreased as the motor speed increases, and the motor speed is limited to a constant value at a motor speed of ω ₁ or less . A speed proportional gain limit value calculator that calculates a speed proportional gain limit value using the motor speed and the load inertia ratio;
A speed integration time constant torque command low-pass filter limit value calculator for calculating a speed integration time constant limit value and calculating a cutoff frequency limit value using the speed proportional gain limit value;
A speed controller that inputs a speed command and outputs a torque command using a speed proportional gain and a speed integration time constant;
A torque command low-pass filter that passes a torque command having a frequency lower than the cutoff frequency and reduces harmonics included in the torque command;
I have a,
The speed integration time constant torque command low-pass filter limit value calculator is:
A value obtained by multiplying the speed proportional gain limit value by a fixed magnification is a cutoff frequency limit value,
The motor speed control apparatus is characterized in that the constant magnification is selected to be as small as possible without causing a hump in the frequency response characteristic gain of the speed control. A speed proportional gain limit value calculator that calculates a speed proportional gain limit value using the motor speed and the load inertia ratio;
A speed integration time constant torque command low-pass filter limit value calculator for calculating a speed integration time constant limit value and calculating a cutoff frequency limit value using the speed proportional gain limit value;
A speed controller that inputs a speed command and outputs a torque command using a speed proportional gain and a speed integration time constant;
A torque command low-pass filter that passes a torque command having a frequency lower than the cutoff frequency and reduces harmonics included in the torque command;
I have a,
further,
A q-axis current calculator that calculates a q-axis current command from a torque command after passing through the torque command low-pass filter, and a magnetic flux controller that outputs a d-axis current command from a deviation between the magnetic flux command and the magnetic flux according to the motor speed; Have
further,
A torque limit value calculator for calculating a torque limit value using the d-axis current command, the magnetic flux and the maximum primary current;
A limiter that limits the magnitude of the torque command output from the speed controller to the torque command low-pass filter,
Driving the motor using the q-axis current command and the d-axis current command;
The motor speed control device, wherein the limiter is set with the torque limit value . The load inertia ratio is stored in a load inertia ratio storage unit,
The load inertia ratio, the load inertia JL and the motor inertia JM and ratio, JL / motor speed control device according to any one of claims 1, wherein 3 to that LM is. The speed integration time constant torque command low-pass filter limit value calculator is:
Motor speed control device according to any one of 4 the reciprocal of the velocity proportional gain limit value from claim 1, characterized in that the said speed integration time constant limit value.