# Supplied conductors application: post-processing quantities

## Solving process: reminder

With the application Supplied conductors, the solving process requires two steps, as presented in the table below.

PEEC computation (independent on the application)
computation of resistances and partial self-inductances (R, L) of each element of the conductor,

computation of partial mutual inductances (M) among all the parallel elements of the conductor

Computation of the current
solving the electric equations ⇒ value of the current in each element
Post-processing
magnetic flux density, Joule losses, Laplace force,…

## Local quantities

The local quantities issued from computation are presented in the table below.

Quantity Unit Explanation
Current density in conductors: complex vector A/m2
Magnetic flux density: complex vector T Analytical (or semi- analytical): Biot and Savart
Power losses density in conductors (by Joule effect): dP real scalar W/m3
Laplace force density: average component real vector N/m3
Laplace force density: pulsating component complex vector N/m3

## Global quantities

The global quantities issued from the computation are presented in the table below.

Quantity Unit Explanation
Total current carrying the conductor: complex scalar A
Power losses in the conductor (by Joule effect): P real scalar W
Laplace Force on the conductor: average component real vector N
Laplace Force on the conductor: pulsating component complex vector N