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Новая страница: «== Общая теория == * Классификация задач * Методы решения задач теории расписаний * [[Пр...»
== Общая теория ==
* [[Классификация задач]]
* [[Методы решения задач теории расписаний]]
* [[Правило Лаулера]]
== Задачи с одним станком ==
* [[1sumu|<tex>1 \mid \mid \sum U_{i}</tex>]]
* [[1sumwu|<tex> 1 \mid\mid \sum w_i U_i </tex>]]
* [[1sumwT|<tex> 1 \mid\mid \sum w_i T_i </tex>]]
* [[1p1sumu|<tex>1 \mid p_{i} = 1 \mid \sum U_{i}</tex>]]
* [[1ridipi1|<tex>1 \mid r_{i}, d_{i}, p_{i} = 1 \mid -</tex>]]
* [[1pi1sumwu|<tex>1 \mid p_{i} = 1 \mid \sum w_{i}U_{i}</tex>]]
* [[1ripi1sumwc|<tex>1 \mid r_{i}, p_i=1\mid \sum w_{i}C_{i}</tex>]]
* [[1ripi1sumf|<tex>1 \mid r_i, p_i = 1 \mid \sum f_i</tex>]]
* [[1ripipsumwu|<tex> 1 \mid r_i,p_i=p \mid \sum w_i U_i</tex>]]
* [[1ripippmtnsumwu| <tex> 1 \mid r_i,p_i=p, pmtn \mid \sum w_i U_i</tex>]]
* [[1ripmtnsumwu|<tex>1 \mid r_i, pmtn \mid \sum w_{i}U_{i}</tex>]]
* [[1outtreesumwc | <tex>1 \mid outtree \mid \sum w_i C_i</tex>]]
* [[1precpmtnrifmax|<tex>1 \mid prec, pmtn, r_i \mid f_{\max}</tex>]]
* [[1precripi1Lmax|<tex>1 \mid prec; r_i; p_i = 1 \mid L_{max}</tex>]]
== Специальные случаи задач для двух станков ==
* [[P2precpi1Lmax|<tex>P2 \mid prec, p_i = 1 \mid L_{\max}</tex>]]
* [[R2Cmax|<tex>R2 \mid \mid C_{max}</tex>]]
* [[F2Cmax|<tex>F2 \mid \mid C_{max}</tex>]]
* [[O2Cmax|<tex>O2 \mid \mid C_{max}</tex>]]
* [[J2ni2Cmax|<tex>J2 \mid n_{i} \leqslant 2 \mid C_{max}</tex>]]
* [[J2pij1Lmax| <tex>J2\mid p_{ij} = 1\mid L_{max}</tex>]]
== Задачи для произвольного числа станков ==
* [[Flow shop]]
* [[Fpij1sumwu|<tex>F \mid p_{ij} = 1 \mid \sum w_i U_i</tex>]]
* [[PSumCi|<tex>P \mid \mid \sum C_{i}</tex>]]
* [[Pintreepi1Lmax|<tex>P \mid intree, p_{i} = 1 \mid L_{max}</tex>]]
* [[PpmtnriLmax|<tex>P \mid pmtn, r_i \mid L_{max}</tex>]]
* [[Ppi1sumwu|<tex>P \mid p_i=1 \mid \sum w_i U_i</tex>]]
* [[Ppi1riintegerLmax|<tex>P \mid p_i=1; r_i - integer \mid L_{max}</tex>]]
* [[RSumCi|<tex>R \mid \mid \sum C_i</tex>]]
* [[RpmtnCmax|<tex>R \mid pmtn \mid C_{max}</tex>]]
* [[QpmtnCmax|<tex>Q \mid pmtn \mid C_{max}</tex>]]
* [[QpmtnSumCi|<tex> Q \mid pmtn \mid \sum C_i </tex>]]
* [[QpmtnriLmax|<tex>Q \mid pmtn, r_{i} \mid L_{max}</tex>]]
* [[QSumCi|<tex>Q\mid\mid\sum{C_i}</tex>]]
* [[Opi1sumu|<tex>O \mid p_{ij} = 1 \mid \sum U_i</tex>]]
* [[Opij1di|<tex>O \mid p_{ij} = 1, d_i \mid - </tex>]]
* [[Opij1sumwu|<tex> O \mid p_{i,j} = 1 \mid \sum w_{i} U_{i} </tex>]]
* [[Opij1SumTi|<tex> O \mid p_{i,j} = 1 \mid \sum T_{i} </tex>]]
* [[Opij1Cmax|<tex> O \mid p_{ij} = 1 \mid C_{max} </tex>]]
* [[Opij1Sumwc|<tex> O \mid p_{ij} = 1 \mid \sum w_i C_i </tex>]]
[[Категория: Алгоритмы и структуры данных]]
[[Категория: Теория расписаний]]
* [[Классификация задач]]
* [[Методы решения задач теории расписаний]]
* [[Правило Лаулера]]
== Задачи с одним станком ==
* [[1sumu|<tex>1 \mid \mid \sum U_{i}</tex>]]
* [[1sumwu|<tex> 1 \mid\mid \sum w_i U_i </tex>]]
* [[1sumwT|<tex> 1 \mid\mid \sum w_i T_i </tex>]]
* [[1p1sumu|<tex>1 \mid p_{i} = 1 \mid \sum U_{i}</tex>]]
* [[1ridipi1|<tex>1 \mid r_{i}, d_{i}, p_{i} = 1 \mid -</tex>]]
* [[1pi1sumwu|<tex>1 \mid p_{i} = 1 \mid \sum w_{i}U_{i}</tex>]]
* [[1ripi1sumwc|<tex>1 \mid r_{i}, p_i=1\mid \sum w_{i}C_{i}</tex>]]
* [[1ripi1sumf|<tex>1 \mid r_i, p_i = 1 \mid \sum f_i</tex>]]
* [[1ripipsumwu|<tex> 1 \mid r_i,p_i=p \mid \sum w_i U_i</tex>]]
* [[1ripippmtnsumwu| <tex> 1 \mid r_i,p_i=p, pmtn \mid \sum w_i U_i</tex>]]
* [[1ripmtnsumwu|<tex>1 \mid r_i, pmtn \mid \sum w_{i}U_{i}</tex>]]
* [[1outtreesumwc | <tex>1 \mid outtree \mid \sum w_i C_i</tex>]]
* [[1precpmtnrifmax|<tex>1 \mid prec, pmtn, r_i \mid f_{\max}</tex>]]
* [[1precripi1Lmax|<tex>1 \mid prec; r_i; p_i = 1 \mid L_{max}</tex>]]
== Специальные случаи задач для двух станков ==
* [[P2precpi1Lmax|<tex>P2 \mid prec, p_i = 1 \mid L_{\max}</tex>]]
* [[R2Cmax|<tex>R2 \mid \mid C_{max}</tex>]]
* [[F2Cmax|<tex>F2 \mid \mid C_{max}</tex>]]
* [[O2Cmax|<tex>O2 \mid \mid C_{max}</tex>]]
* [[J2ni2Cmax|<tex>J2 \mid n_{i} \leqslant 2 \mid C_{max}</tex>]]
* [[J2pij1Lmax| <tex>J2\mid p_{ij} = 1\mid L_{max}</tex>]]
== Задачи для произвольного числа станков ==
* [[Flow shop]]
* [[Fpij1sumwu|<tex>F \mid p_{ij} = 1 \mid \sum w_i U_i</tex>]]
* [[PSumCi|<tex>P \mid \mid \sum C_{i}</tex>]]
* [[Pintreepi1Lmax|<tex>P \mid intree, p_{i} = 1 \mid L_{max}</tex>]]
* [[PpmtnriLmax|<tex>P \mid pmtn, r_i \mid L_{max}</tex>]]
* [[Ppi1sumwu|<tex>P \mid p_i=1 \mid \sum w_i U_i</tex>]]
* [[Ppi1riintegerLmax|<tex>P \mid p_i=1; r_i - integer \mid L_{max}</tex>]]
* [[RSumCi|<tex>R \mid \mid \sum C_i</tex>]]
* [[RpmtnCmax|<tex>R \mid pmtn \mid C_{max}</tex>]]
* [[QpmtnCmax|<tex>Q \mid pmtn \mid C_{max}</tex>]]
* [[QpmtnSumCi|<tex> Q \mid pmtn \mid \sum C_i </tex>]]
* [[QpmtnriLmax|<tex>Q \mid pmtn, r_{i} \mid L_{max}</tex>]]
* [[QSumCi|<tex>Q\mid\mid\sum{C_i}</tex>]]
* [[Opi1sumu|<tex>O \mid p_{ij} = 1 \mid \sum U_i</tex>]]
* [[Opij1di|<tex>O \mid p_{ij} = 1, d_i \mid - </tex>]]
* [[Opij1sumwu|<tex> O \mid p_{i,j} = 1 \mid \sum w_{i} U_{i} </tex>]]
* [[Opij1SumTi|<tex> O \mid p_{i,j} = 1 \mid \sum T_{i} </tex>]]
* [[Opij1Cmax|<tex> O \mid p_{ij} = 1 \mid C_{max} </tex>]]
* [[Opij1Sumwc|<tex> O \mid p_{ij} = 1 \mid \sum w_i C_i </tex>]]
[[Категория: Алгоритмы и структуры данных]]
[[Категория: Теория расписаний]]
