Programação de Horários em Instituições Educacionais ... - Decom

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p d h ′′ − h ′ + 1 h ′′ h=h ′ ˜ppdh = h ′′ − h ′ + 1 {h ′ , . . . , h ′′ − 1} ⊆ Gpd h ′′ −1 yptdh ≤ vpd |{h ′ , . . . , h ′′ }| t∈T h=h ′ t d h ′ , . . . , h ′′ p∈P h∈ b Gpd∩{h ′ ,...,h ′′ −1} yptdh ≤ 2 {h ′ , . . . , h ′′ } 2 p d t h h1∈ b Gpd\{h,h−1} yptdh1 + xptdh ≤ vpd d∈D vpd ≥ max t∈T ˜rpt |H| ˜rpt , max t∈T ˜mpt P ∀p ∈ P t∈T rpt |H| d p d h∈H ˜ppdh < |H| ˙ppk k p k k k=1 ˙ppk ≥ t∈T ˜rpt | k ˙ppk ≥ k=1 t∈T vpd ≥ k ∀p ∈ P, k ∈ D d∈D k−1 ˜rpt ∧ (k − 1 = 0 ∨ k=1 ˙ppk < t∈T ˜rpt) XXXIX SBPO [2868]
max p k k k=1 ˙ppk ≥ t∈T ˜rpt d ′ k−1 k=1 ˙ppk + h∈H ˜ppd ′ h < t∈T ˜rpt | k d ′′ =1 ˙ppd vpd ≥ d∈D ′′ ≥ ˜rpt ∧ (k − 1 = 0 ∨ t∈T k−1 k ′′ =1 k−1 d ′′ =1 ˙pk ′′ + h∈H t∈T (k + 1)xptd ′ h ∀p ∈ P, d ′ ∈ D ˙ppd ′′ < ˜rpt), t∈T ˜ppd ′ h < t∈T ˜rpt) t { ˙pt1, . . . , ˙pt5} {5, 5, 4, 2, 2} t xptdh ˜mptvpd ≥ xptdh ∀p ∈ P, t ∈ T, d ∈ D h∈H ˘ bpdh ˘ bpdh h h + 2 h + 1 p d Bpd XXXIX SBPO [2869]
Page 1 and 2: XXXIX SBPO [2827]
Page 3 and 4: ×
Page 9 and 10: P p ∈ P 1, . . . , |P | T
Page 11 and 12: × ×
Page 13 and 14: X X p∈P d∈D w ′ p.bpd + X X p
Page 15 and 16: n
Page 17 and 18: N Ei i ∈ 1, . . . , N B
Page 21 and 22: i i
Page 23 and 24: Qm×p m p p = |D| |P
Page 25 and 26: P1 1 -1 P2 P4 P3 P3 P4 -1 H1 H2 H1
Page 27 and 28: P1 P2 P3 P4 P5 H1 H2 H3 H4 H5 0 -2
Page 29 and 30: i i k k 0 c j (k,k)
Page 31 and 32: II(Q, f(.)) Q f1(Q) = 0 Q
Page 33 and 34: T1 T2 |T1| < |T
Page 35 and 36: ×
Page 37 and 38: Q, ativDiv, itDiv, validTabu, ϕ Q
Page 39 and 40: P s∗ s ∗ ← arg min s
Page 41: F1 h ′ , . . .
Page 45 and 46: p∈P j∈ ˘ Ppd j∈ ˘ Ppd d∈D
Page 47 and 48: h p t
Page 49 and 50: F ′ 2

Programação de Horários em Instituições Educacionais ... - Decom

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