From the principle, ie any alternating quantity can be resolved into two quantities which rotate in opposite directions and have half of the magnitudes.
DOUBLE
FIELD REVOLVING THEORY
From
the principle, ie any alternating quantity can be resolved into two quantities
which rotate in opposite directions and have half of the magnitudes. The
alternating sinusoidal flux (ϕm) produced in the single phase
induction motor can be represented by two revolving fluxes, each equal to half
the value of (ϕm/2) the alternating flux and each Ns =
120ƒ/p in opposite directions by shown in fig 3.66.
The
vectors a and b have been rotated by an angle +Ɵ and -Ɵ is shown in fig 3.67.
The
resultant flux would be 2 × ϕm/2 × cos 2Ɵ/2
=
ϕm cos Ɵ
After
the quarter cycle of rotation that means Ɵ = 90°, fluxes a and b will be
oppositely directed as shown in fig 3.68.
Now
the resultant flux is zero.
After
the half cycle rotation, which meansƟ = 180°, fluxes a and b will have
resultant of -2 × ϕm/2 = -ϕm, is shown in fig 3.69
After
three quarter of a cycle, that is Ɵ = 270°, again the resultant flux is zero is
shown in fig 3.70.
Basic Electrical and Electronics Engineering: Unit II: Electrical Machines : Tag: : - Double Field Revolving Theory
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