ECE 325 Electric Energy System Components 6 Three Phase Induction Motors. Instructor: Kai Sun Fall 2016

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ECE 325 Electric Energy System Components 6 Three Phase Induction Motors Instructor: Kai Sun Fall 2016 1

Content (Materials are from Chapters 13-15) Components and basic principles Selection and application Equivalent circuits 2

Understanding the Nameplate 3-phase, 60Hz, AC induction motor Rated power: 30.0 hp (=22.4kW) Service factor: 1.15 (i.e. 115% of rated power for short-term use) Rated full-load current: 35.0A Rated voltage: 460V Rated speed: 1765rpm Continuous duty at ambient 40 o C Full-load nominal efficiency: 93.0% Frame size: shaft height of 28/4=7 inches; body s length of 6 Insulation class: F (155 o C for 20,000 hours lifetime) NEMA design: B (normal starting torque combined with a low current) Start inrush kva: G (5.60-6.29kVA) http://www.pdhonline.org/courses/e156/e156content.pdf 3

Principal components Stator (stacked laminations) Rotor (stacked laminations) Wound rotor Squirrel-cage rotor Air gap (0.4mm-4mm) 4

Stator Hollow, cylindrical core made up of stacked laminations. Stator winding is placed in the evenly spaced slots punched out of the internal circumference of the laminations. (Source: EASA.com) 5

Wound Rotor Has a 3-phase winding (usually in Y-connection) uniformly distributed in rotor slots, similar to the stator winding Rotor winding terminals are connected to three slip-rings which revolve with the rotor. 3 stationary brushes connect the rotor winding to external resistors during the start-up period and are short-circuited during normal operations. 6

Squirrel Cage Rotor More adopted in induction motors Instead of a winding, copper bars are pushed into the slots in the laminations Welded to two copper end-rings, all bars are short-circuited at two ends, so as to resemble a squirrel cage In small and medium motors, the cage (bars and end-rings) are made of aluminum. 7

Principle of Operation: Faraday s Law and Lorentz Force A magnet moving above a conducting ladder induces a voltage E=Blv and a current I in the conductor underneath according to Faraday s law (the right-hand rule). Cut by the moving flux, the current-carrying conductor experiences a Lorentz force (the left-hand rule) always acting in a direction to drag it along the moving magnet When the system reaches a steady state, the ladder moves in the same direction as the magnet but has a lower speed <v (why?) Roll up the ladder into a cylindrical squirrel-cage rotor and replace the magnet by a stator an induction motor Parallel conductors are short-circuited by end-bars A and B Conductors are short-circuited by end-rings A and B) 8

Rotating magnetic field Consider a stator having 6 salient poles with Y-connected stator windings carrying balanced 3-phase alternating currents. i ( t) 10 cos 10 cos( t) a i ( t) 10cos( 120 ) 10cos( t 120 ) b i ( t) 10cos( 120 ) 10cos( t 120 ) c Positive currents: always flowing into terminals A, B and C 9

Rotating Magnetic Field: Instant 1 =0: 6 poles together produce a magnetic field having essentially one broad N pole and one broad S pole 10

Rotating Magnetic Field: Instant 2 60 o : the magnetic field moves CW by 60 o ; its angular speed equals 11

Rotating Magnetic Field: Instant 3 120 o : the magnetic field moves CW by 120 o ; its angular speed equals 12

Rotating Magnetic Field The stator produces a magnetic field having one pair of N-S poles The field rotates 360 o during one cycle of the stator current. The speed of the rotating field is synchronized with the frequency f of the source, so it is called synchronous speed =60f (r/min) or 2 f (rad/s) With the phase sequence A-B-C (CW), the magnetic field rotates CW. If we interchange any two of the three lines connected to the stator, the new phase sequence will be A-C-B (CW) and the magnetic field will rotate CCW at the synchronous speed 13

Phase group and Synchronous Speed In practice, instead of using a single coil per pole, the coil is sub-divided into 2 or more coils lodged and staggered in adjacent slots connected in series as a phase group Each phase group produces one N/S pole, so using more phase groups allows us to increase a number (denoted by p) of poles No. of groups = No. of phases No. of poles = 3 p Synchronous speed n s =120f / p [r/min] n s =120f / 4 =30f =1800r/min n s =120f / 8 =15f =900r/min 14

Starting of an induction motor 1. The magnetic field produced by the stator current rotates CW at synchronous speed n s. 2. Relative to the magnetic field, the rotor rotates CCW. 3. According to Faraday s Law (right-hand rule), the rotor windings (bars) have induced voltages in the directions as indicated. 4. Large circulating currents are created in rotor windings (bars) by the induced voltages 5. The currents have the maximum values at the staring point because the rotor has the maximum speed relative to the magnetic field. 6. The rotor windings start to rotate CW subjected to Lorentz forces (left-hand rule) in the directions as indicated 7. The rotor will accelerate until the total Lorentz force equals the friction 8. Once the rotor starts rotating CW, its speed relative to the filed will decrease, so its winding currents and Lorentz forces will decrease Can the rotor reach n s? No, the rotor s speed n<n s at a steady state (if n=n s, then its currents and Lorentz forces would be zero and friction would slow the rotor down). Since friction is very small, the rotor speed n n s at no load conditions 15

Slip Slip: is the difference between synchronous speed n s and rotor speed n, expressed as a per unit or percent of synchronous speed. ns n s r f2 s (pu) n f s f: frequency of the source connected to the stator [Hz] f 2 : frequency of the voltage and current induced in the rotor [Hz] n s =120f / p: synchronous speed [r/min] n: rotor speed [r/min] r =2 (f -f 2 )= n/30, s =2 f= n s /30 [rad/s] corresponding angular speeds of n and n s s 16