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Exact(1)
If, in addition, the assumptions of weak duality hold for all feasible solutions ( x, μ, w, v, s, t, y ˜, p ) of (DM2), then ( x ∗, μ ∗, w ∗, v ∗, s ∗, t ∗, y ˜ ∗, p ∗ = 0 ) is an optimal solution of (DM2).
Similar(59)
That duality held firm for much of the ensuing half century.
Hence -strong duality holds.
So, ϵ-strong duality holds.
that is, -weak duality holds.
Then the stable total Lagrange duality holds.
(In projective space geometry, duality holds for points and planes).
The stable strong duality holds between ((tilde{P})) and (D).
(ii) The strong duality holds between (P) and (D).
The strong duality holds between (P) and (D).
(i) The strong duality holds between ((tilde{P})) and (D).
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