Remaining traffic

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Traffic balance in communication theory

Residual traffic referred to in the traffic theory that part of the range , the performance exceeds and is rejected. The remaining traffic is defined for loss systems. ${\displaystyle A}$ ${\displaystyle y}$ ${\displaystyle R}$

It applies

${\displaystyle \mathbf {R=A-y} }$(in Erlang )

with and inserted results ${\displaystyle A=C_{a}\cdot t_{m}}$ ${\displaystyle y=C_{y}\cdot t_{m}}$

${\displaystyle \mathbf {R=(C_{a}-C_{y})\cdot t_{m}} }$

${\displaystyle C_{a}}$ = Number of occupancy requests at a specific time

${\displaystyle C_{y}}$ = Number of actual occupancies at a specific point in time

${\displaystyle t_{m}}$ = average occupancy