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)
Circuitos Magn´eticos
Transformador
M´aquina S´ıncrona
Circuitos magn´eticos: Ley de Ampere y de Faraday
Teorema de Stokes: Dice que el flujo de un campo rotacional a trav´es
de una superficie abierta Σ, es igual a su circulaci´on en la frontera de
dicha superficie ∂Σ. El uso de este teorema permite convertir una
integral de superficie en una de l´ınea o de contorno y viceversa.
I
∂Σ
H · dl =
Z
Σ
∇ × H · da =
Z
Σ
J · da
Irvin L. UEA: Transformadores y M´aquinas S´ıncrona 7 / 25