Magnetic capacitance

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Magnetic Circuits M

Magnetomotive force \mathfrak F
Magnetic flux Φ
Magnetic tension force
Magnetic permeability μ
Zμ = zμejφ
Complex reluctance Zμ
Magnetic reluctance zμ
z_M^2 = r_M^2 + x_M^2
Magnetic impedance zM
Effective resistance rM
Reactive resistance xM
xM = xLxC
Inductive reactance xL
Capacitive reactance xC
xL = ωLM
x_C = \left(\omega C_M\right)^{-1}
Magnetic inductivity LM
Magnetic capacitivity CM

Magnetic capacitance (capacitive magnetic reactance) is the magnetic reactance to magnetic current, which is attributed by the magnetic capacitivity of the element of a magnetic circuit. For harmonic regimes it is equal to the absolute value, which is the reciprocal of the product of this magnetic capacitivity and the angular frequency.

For harmonic regimes the magnetic capacitance is denoted x_C = \frac{1}{\omega C_M} and is measured in [\frac{1}{\Omega}]. In complex form it is written as the negative imaginary number  -jx_C = -j\frac{1}{\omega C_M} = \frac{1}{j\omega C_M}. The energy, which is bounded with magnetic capacitivity, in the course of a period experiences the oscillations and transfers from source to magnetic field and back, thereby an average power for the period is equal to zero. Therefore a magnetic capacitance is named as a reactive value[1][2].

[edit] References

  1. ^ Pohl R. W. ELEKTRIZITÄTSLEHRE. – Berlin-Gottingen-Heidelberg: SPRINGER-VERLAG, 1960.
  2. ^ Popov V. P. The Principles of Theory of Circuits. – M.: Higher School, 1985, 496 p. (In Russian).
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