Stray load-losses in a motor vary according to square of the load current; are caused by the leakage flux induced by load currents in laminations and account for 4% to 5% of total losses. What is the way to reduce these losses?
By careful selection of slot numbers, tooth/slot geometry and air gap
Stray load losses are a component of total losses in an electric motor that are not easily accounted for by standard calculations of core losses (hysteresis and eddy currents), stator copper losses ($I^2R_1$), and rotor copper losses ($I^2R_2$). As the question states, these losses vary approximately as the square of the load current ($I^2$), are caused by complex magnetic field distortions under load conditions due to factors like leakage flux, slotting effects, and non-uniform current distribution, and typically account for 4% to 5% of the total losses in a motor.
These losses occur because when the motor is under load, the currents in the stator and rotor windings produce leakage fluxes. The interaction of these leakage fluxes and the main flux with the slotted structure of the stator and rotor cores causes pulsating magnetic fields. These pulsations induce eddy currents in the core laminations, windings, and structural parts, leading to energy dissipation as heat. This effect is particularly pronounced at the tooth tips and in regions where flux lines are distorted.
To reduce stray load losses, which are inherently linked to the magnetic field distribution and its distortion under load, design parameters that influence these fields are crucial. Let's examine the given options:
Based on the causes of stray load losses being related to leakage flux and flux distortions influenced by the motor's magnetic circuit design, the most effective method among the given options to reduce these losses is by carefully selecting the slot numbers, tooth/slot geometry, and air gap.
Eddy current loss in a transformer can be reduced by _________.
A single-phase, 4 kVA, 200 V/100 V, 50 Hz transformer with laminated CRGO steel core has rated no-load loss of 450 W. When the high-voltage winding is excited with 160 V, 40 Hz sinusoidal ac supply, the no-load losses are found to be 320 W. When the high-voltage winding of the same transformer is supplied from a 100 V, 25 Hz sinusoidal ac source, the no-load losses will be_________ W (rounded off to 2 decimal places).
For a single phase, two winding transformer, the supply frequency and voltage are both increased by 10%. The percentage changes in the hysteresis loss and eddy current loss, respectively, are