Help understanding Partial Mutual Inductance

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SUMMARY

This discussion focuses on the calculation of partial mutual inductance in a single-phase system involving two conductors. The key equation for partial inductance per unit length of wire 1 is highlighted, emphasizing the importance of estimating mutual flux linkage. The participants clarify that the mutual flux linkage is represented by the flux through the GREEN area in the provided image, as opposed to the RED area, which does not contribute to the mutual inductance between the two wires.

PREREQUISITES
  • Understanding of inductance and mutual inductance concepts
  • Familiarity with transmission line theory
  • Basic knowledge of electromagnetic fields and flux linkage
  • Ability to interpret electrical engineering diagrams
NEXT STEPS
  • Study the derivation of mutual inductance equations in transmission lines
  • Learn about the impact of conductor geometry on inductance calculations
  • Explore the concept of flux linkage in multi-conductor systems
  • Review advanced electromagnetic theory related to inductive coupling
USEFUL FOR

Electrical engineers, students studying electromagnetic theory, and professionals involved in transmission line design and analysis will benefit from this discussion.

Frank Coutinho
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I'm sure you are all familiar with calculating the inductance of a long transmission line.

We first calculate the partial self inductance and we add to the partial mutual inductance due to the current in the other conductors.

Looking at the image of a single-phase system, where I1 + I2 = 0.

Doubt_1.png


The partial inductance per unit of length of wire 1 is given by this equation:

Doubt_2.png


Here is my question:

Why do we estimate the MUTUAL flux linkage as the flux going through the GREEN area in the image and not the RED area?

I don't see how the flux outside both wires accounts for the mutual inductance of these two wires.
 
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