Arrangements of discs S, S(D), B and S ′ as described in Proposition 1.

Contexts in source publication

Context 1

... 4. Let (P, Π, ρ Λ ) be a (δ,r,t)-triple. Let S be any disc of radius at most r − D and let B := S(t ′ ) for t ′ ≥ t + D (see Figure 3). Then for any σ Λ , such that σ B = ρ B , we have ...

Context 2

... that and supp(P) ⊂ Λ and S(D) ⊂ Λ and using monotonicity of trace distance under partial trace, we thus conclude that Proposition 1. Let (P, Π, ρ Λ ) be a (δ,r,t)-triple. Let S be any disc of radius at most r − D and let S ′ := S(t ′ ) for t ′ ≥ t + 2D (see Fig. 3). ...