Hybrid step motor with greater number of stator teeth than rotor teeth to deliver more torque
10855161 ยท 2020-12-01
Assignee
Inventors
- Ted T. Lin (Saratoga, CA, US)
- Harlan H. Nguyen (San Jose, CA, US)
- Nicholas A. Vergara (Campbell, CA, US)
Cpc classification
H02K1/146
ELECTRICITY
International classification
Abstract
A step motor comprises both a rotor and a stator winding assembly. The rotor has a plurality Nr of rotor teeth. The rotor fits within the stator winding assembly and is seated by bearings on an axial shaft to rotate within the stator winding assembly. The stator winding assembly includes a stator with a plurality of stator poles and is wound with coils that can be driven in a series of phases to magnetically interact with the rotor. Each stator pole has a plurality of stator teeth. The total number Ns of stator teeth on all poles of the stator is equal to or greater than the number of rotor teeth (NsNr) to deliver more torque. Various embodiments of two-phase, three-phase and five-phase bipolar step motors having 8, 9 and 10 stator poles, respectively, and different numbers of teeth are provided, including two embodiments with nonuniform stators.
Claims
1. A 2-phase bipolar hybrid step motor, comprising: a rotor with a plurality of rotor teeth in two offset sections sandwiching a magnet, the total number of teeth N.sub.r times four equaling the number of steps per revolution and the number of rotor teeth divided by eight N.sub.r/8 having a decimal value of n.75, where n is an integer, the rotor fitting within a stator winding assembly and seated by bearings on an axial shaft to rotate within the stator winding assembly; and the stator winding assembly including a stator with eight stator poles wound with coils that can be driven in a series of phases to magnetically interact with the rotor, the stator poles having sets of stator teeth N.sub.s, the stator characterized by the number of stator teeth N.sub.sN.sub.r.
2. The step motor as in claim 1, wherein the motor is a two-phase bipolar motor with 8 uniform stator poles.
3. The step motor as in claim 1, the number of stator teeth N.sub.s=16, and the number of rotor teeth N.sub.r=14.
4. The step motor as in claim 1, the number of stator teeth N.sub.s=24, and the number of rotor teeth N.sub.r=22.
5. The step motor as in claim 1, wherein the number of stator teeth N.sub.s=32, and the number of rotor teeth N.sub.r=30.
6. The step motor as in claim 1, the number of stator teeth N.sub.s=16, and the number of rotor teeth N.sub.r=16, six adjacent pairs of the stator poles having a center-to-center separation of 39.375 and two pairs of adjacent stator poles on opposite sides of the stator having center-to-center separation of 61.875.
Description
BRIEF DESCRIPTION OF THE DRAWINGS
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(6) (Ns=32)>(Nr=30)
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DETAILED DESCRIPTION
(11) With reference to
(12) As seen in
(13) For example, a 56-stepper, 64-stepper, 88-stepper, 120-stepper, 90-stepper and 160-stepper, for a standard stator ID=1.375 (35 mm), has: Number of rotor teeth of a 56 stepper=14, the number of stator teeth=16 (
(14) These examples have 8 stator poles except for the last two, which have 9 and 10 poles respectively. Since 8-stator pole, 9-stator pole and 10-stator pole are efficient designs and easy for manufacturing, we are focus on designs for these numbers of stator poles.
(15) Let's define the total number of stator teeth Ns, and the total number for rotor teeth=Nr.
(16) The design constraint for a uniform 8-stator pole (2-phase bipolar) is Nr/8 must be a decimal of n.25 or n.75 (or: Nr=8.Math.k2, where k is an integer); for a uniform 9-stator pole (3-phase bipolar motor) is Nr/9 must be an irrational number of n.33333 . . . or n.666666 . . . (Nr=9.Math.k3); for a uniform 10-stator pole (5-phase bipolar) is Nr/10 must be a decimal of n.1, n.9, n.4 or n.6 (Nr 10.Math.k1 or 10.Math.k4), where n is any integer including zero.
(17) Since standard pitch angle P=360/Nr, the constraint of Nr/8 can be re-written as 360/P/8. The 360/8 can be expressed as a general term of the angle (Sa) between center lines of the poles of the adjacent stator poles. Thus, Nr/8 or Nr/9 or Nr/10 can be expressed by a general term Sa/P.
(18) 1. Starting with 2 teeth per stator pole, the Ns=16. To satisfy the design constraints, the Nr less than 16 will be 14. (Nr/8=1.75) It is a 56 steps per revolution stepper shown in
(19) 2. Next with 3 teeth per stator pole, Ns=24. To satisfy the design constraints, the Nr less than 24 will be 22. (Nr/8=2.75) It is an 88 steps per revolution stepper shown in
(20) 3. Next with 4 teeth per stator pole, Ns=32. To satisfy the design constraints, the Nr less than 32 will be 30. (Nr/8=3.75) It is a 120 steps per revolution stepper shown in
(21) 4. There is an example for a 3-phase bipolar stepper having 9 stator poles with 2 teeth per pole, i.e., Ns=18. To satisfy the design constraints, the Nr will be 15. (Nr/9=1.666 . . . ) It is a 90 steps per revolution stepper shown in
(22) 5. There is also an example for a 5-phase bipolar stepper having 10 stator poles with 2 teeth per pole, i.e., Ns=20. To satisfy the design constraints, the Nr less than 20 should be 16. (Nr/10=1.6) It is a 160 steps per revolution stepper shown in
(23) 6. There are a few special examples of non-uniform stator pole design of the invention:
(24) 6.1 A 2-phase bipolar stepper having 8 non-uniformed stator poles with 2 teeth per stator pole, Ns=16. In order to make Nr=Ns=16, the Sa must be modified to satisfy the design constraint. They are 39.375 (6 places) and 61.875 (2 places). P=360/16=22.5, Sa/P=39.375/22.5=1.75 and 61.875/22.5=2.75 and (639.375)+(261.875)=360. It is a 64 steps per revolution stepper shown in
6.2 A 5-phase bipolar stepper having 10 non-uniform of stator poles with 5 teeth per pole, Ns=50. To make Nr=Ns, the Sa must likewise be modified to satisfy the design constraint. They are 35.28 (9 places) and 42.48 (1 place). P=360/50=7.2, Sa/P=35.28/7.2=4.9 and 42.48/7.2=5.9 and (935.28)+(142.48)=360. It is a 500 steps per revolution stepper shown in
(25) To have NsNr, the design constraint needs to narrow to: Nr/8 or Sa/P must be a decimal of n.75 for a 2-phase bipolar stepper. Nr/9 or Sa/P must be an irrational number of n.666 . . . for a 3-phase bipolar stepper. Nr/10 or Sa/P must be a decimal of n.4, n.6 or n.9 for a 5-phase bipolar stepper.
(26) Here are some lists of a few uniform stator pole designs of the invention where NsNr:
(27) TABLE-US-00001 2-phase bipolar motor 8 uniform stator poles Design # of steps # of rotor # of stator constraint per teeth Nr teeth Ns Nr/8 = n.75 revolution 6 8 0.75 24 14 16 1.75 56 22 24 2.75 88 30 32 3.75 120 38 40 4.75 152 46 48 5.75 184 54 56 6.75 216 62 64 7.75 248 70 72 8.75 280 78 80 9.75 312 86 88 10.75 344 94 96 11.75 376 3-phase bipolar motor 9 uniform stator poles Design # of steps # of rotor # of stator constraint per teeth Nr teeth Ns Nr/9 = n.666 . . . revolution 6 9 0.666 . . . 36 15 18 1.666 . . . 90 24 27 2.666 . . . 144 33 36 3.666 . . . 198 42 45 4.666 . . . 252 51 54 5.666 . . . 306 60 63 6.666 . . . 360 69 72 7.666 . . . 414 78 81 8.666 . . . 468 87 90 9.666 . . . 522 96 99 10.666 . . . 576 5-phase bipolar motor 10 uniform stator poles Design constraint # of steps # of rotor # of stator Nr/10 = n.4 per teeth Nr teeth Ns or n.6 or n.9 revolution 6 10 0.6 60 9 10 0.9 90 14 20 1.4 140 16 20 1.6 160 19 20 1.9 190 24 30 2.4 240 26 30 2.6 260 29 30 2.9 290 34 40 3.4 340 36 40 3.6 360 39 40 3.9 390 44 50 4.4 440 46 50 4.6 460 49 50 4.9 490 54 60 5.4 540 56 60 5.6 560 59 60 5.9 590 64 70 6.4 640 66 70 6.6 660 69 70 6.9 690 74 80 7.4 740 76 80 7.6 760 79 80 7.9 790 84 90 8.4 840 86 90 8.6 860 89 90 8.9 890 94 100 9.4 940 96 100 9.6 960 Note: the # of steps per revolution shown in bold have rational step angles, which though not essential for operability, are especially desired by customers.