The decreased contact resistance of strands close to the edges
of a cable is usually unavoidable. One has therefore to include this
influence on the coupling losses, mainly for flat structures. In addition, the
concept of a cable with higher stability is a challenging
opportunity to design more reliable cables using a practical approach. Namely, some
additional conducting edge layer (occurring naturally or included artificially
at the cable edges) increases the amount of current, which can be transferred
from one strand to another, thus increasing the stability of the cable against
electromagnetic perturbations. Therefore, we calculate the total losses of
such structures by including all contributions to the coupling losses. We show
that, in spite of the increased coupling losses, by introducing the additional
well conducting layer close to the edges, one can compensate for the losses by
producing
a much higher increase in the current transfer factor between the strands. This can
lead to a more stable cable design for ac fields and currents. However, it seems
that the well conducting edge layer should be cut into segments whose lengths do
not exceed the cabling or twist pitch. Otherwise, the increased edge losses
would be too high and detrimental to the stability. The crucial question for
cables with such segmented edge layers is whether the increased coupling
loss density close to the edges (about four times the maximum loss
density in cables without edge sheath) is still tolerable from the cooling
point of view.