Double Revolving Field Theory (Construction & Principle of Operation)
⚡ Double Revolving Field Theory (Construction & Principle of Operation)
Single-phase induction motors are not inherently self-starting. To explain their operation, we use the Double Revolving Field Theory, which is fundamental to understanding how torque is produced.
🔧 Construction
Stator:
Equipped with a single-phase winding (main winding).
When connected to AC supply, it produces a pulsating magnetic field.
Rotor:
Usually a squirrel-cage type.
Conductors are short-circuited, allowing induced currents when exposed to the stator’s magnetic field.
📐 Principle of Operation
A single-phase AC supply produces a pulsating magnetic field in the stator.
According to Double Revolving Field Theory, this pulsating field can be resolved into two rotating fields of equal magnitude:
One rotating forward (clockwise).
One rotating backward (counterclockwise).
Each rotating field induces currents in the rotor, producing torque:
The forward field produces forward torque.
The backward field produces backward torque.
At standstill, these torques are equal and opposite → net torque = 0 (motor cannot start on its own).
Once the rotor is given a small push (or aided by auxiliary winding/capacitor), the forward torque becomes dominant, and the motor accelerates in that direction.
As speed increases, the backward torque diminishes, leaving only the forward torque to drive the motor.
📊 Key Points
Explains why a single-phase induction motor is not self-starting.
Justifies the need for starting methods (split-phase, capacitor start, etc.).
At synchronous speed, only the forward field contributes significantly to torque.
🌀 Torque-Speed Characteristic (Based on Double Revolving Field Theory)
At zero speed: Forward torque = Backward torque → Net torque = 0.
At slip > 0: Forward torque > Backward torque → Motor accelerates.
At near synchronous speed: Backward torque ≈ 0 → Motor runs smoothly with forward torque only.
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