A geometrically constructed surface-area phase is proven to dress any solution of the finite-N N=1 SYM superloop hierarchy and produces a rectangular Wilson phase exp(-iσLT) with arbitrary positive σ.
Agishtein and Alexander A
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Superloop Equations and Minimal Surfaces I: Confining minimal surface in $4D, N=1$ SYM
A geometrically constructed surface-area phase is proven to dress any solution of the finite-N N=1 SYM superloop hierarchy and produces a rectangular Wilson phase exp(-iσLT) with arbitrary positive σ.