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ECONIS (ZBW)
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1
On the tractability of hard scheduling problems with
generalized
due-dates
with respect to the number of different due-dates
Mosheiov, Gur
;
Oron, Daniel
;
Shabtay, Dvir
- In:
Journal of scheduling : JOS
25
(
2022
)
5
,
pp. 577-587
Persistent link: https://www.econbiz.de/10013453936
Saved in:
2
Revisit the scheduling problem with assignable or
generalized
due
dates
to minimize total weighted late work
Chen, Rubing
;
Gao, Yuan
;
Geng, Zhichao
;
Yuan, Jinjiang
- In:
International journal of production research
61
(
2023
)
22
,
pp. 7630-7648
Persistent link: https://www.econbiz.de/10014383411
Saved in:
3
Minimizing tardiness scheduling measures with
generalized
due-dates
and a maintenance activity
Atsmony, Matan
;
Mor, Baruch
;
Mosheiov, Gur
- In:
Computers & operations research : and their …
152
(
2023
),
pp. 1-8
Persistent link: https://www.econbiz.de/10014266466
Saved in:
4
Minimizing total late work on a single machine with
generalized
due-dates
Mosheiov, Gur
;
Oron, Daniel
;
Shabtay, Dvir
- In:
European journal of operational research : EJOR
293
(
2021
)
3
,
pp. 837-846
Persistent link: https://www.econbiz.de/10012533764
Saved in:
5
Single machine scheduling to maximize the number of on-time jobs with
generalized
due-dates
Gerstl, Enrique
;
Mosheiov, Gur
- In:
Journal of scheduling : JOS
23
(
2020
)
3
,
pp. 289-299
Persistent link: https://www.econbiz.de/10012229009
Saved in:
6
Strong NP-hardness of minimizing total deviation with generalized and periodic due dates
Choi, Byung-Cheon
;
Min, Yunhong
;
Park, Myoung-Ju
- In:
Operations research letters
47
(
2019
)
5
,
pp. 433-437
Persistent link: https://www.econbiz.de/10012110608
Saved in:
7
Unary NP-hardness of minimizing total weighted tardiness with
generalized
due
dates
Gao, Yuan
;
Yuan, Jinjiang
- In:
Operations research letters
44
(
2016
)
1
,
pp. 92-95
Persistent link: https://www.econbiz.de/10011455580
Saved in:
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