1 |
Gupta J N D, Gupta S K. Single facility scheduling with nonlinear processing times[J]. Computers and Industrial Engineering, 1988, 14(4): 387-393.
|
2 |
Alidaee B. A heuristic solution procedure to minimize makespan on a single machine with non-linear cost function[J]. Journal of the Operation Research Society, 1990, 41(11): 1065-1068.
|
3 |
Kunnathur A S, Gupta S K. Minimizing the makespan with late start penalties added to processing times in a single facility scheduling problem[J]. European Journal of Operation Research, 1990, 47(1): 56-64.
|
4 |
Wang Jibo, Gao Wenjun, Wang Liyan, et al. Single machine group scheduling with general linear deterioration to minimize the makespan[J]. The International Journal of Advance Manufacturing Technology, 2009, 43(1-2): 146-150.
|
5 |
Miao Cuixia, Xia Yunjie, Zhang Yuzhong, et al. Batch scheduling with deteriorating jobs to minimize the total complete time[J]. Journal of the Operations Research Society of China, 2013,1(3): 377-383.
|
6 |
苗翠霞, 孟凡晓. 基于退化效应的两台机器流水作业可拒绝排序[J]. 运筹学学报, 2017, 21(2): 66-72.
|
|
Miao Cuixia, Meng Fanxiao. Two-machine flow-shop scheduling with deterioration and rejection[J]. Operations Research Transactions, 2017, 21(2): 66-72.
|
7 |
Sun Xinyu, Geng Xinna. Single-machine scheduling with deteriorating effects and machine maintenance[J]. International Journal of Production Research, 2019, 57(10): 3186-3199.
|
8 |
Huang Xue, Yin Na, Liu Weiwei, et al. Common due window assignment scheduling with proportional linear deterioration effects[J]. Asia-Pacific Journal of Operational Research, 2020, 37(1): 1950031.
|
9 |
Gawiejnowicz S. Models and algorithms of time-dependent scheduling[M]. Berlin: Springer, 2020.
|
10 |
Kramer F J, Lee C Y. Common due-window scheduling[J]. Production and Operations Management, 1993, 2(4): 262-275.
|
11 |
张扬,但斌,高华丽.带工期指派的产品服务系统订单随机调度问题研究[J].中国管理科学,2019,27(2): 93-106.
|
|
Zhang Yang, Dan Bin, Gao Huali. Stochastic scheduling of product service system orders with due date assignment[J]. Chinese Journal of Management Science, 2019, 27(2): 93-106.
|
12 |
Wan Guohua, Yen B P C. Single machine scheduling to minimize total weighted earliness subject to minimal number of tardy jobs[J]. European Journal of Operational Research, 2009, 195(1): 89-97.
|
13 |
Yeung W K, Oguz C, Cheng T C E. Minimizing weighted number of early and tardy jobs with a common due window involving location penalty[J]. Annals of Operations Research, 2001, 108(1-4): 33-54.
|
14 |
Sun Xinyu, Geng Xinna, Liu Tao. Due-window assignment scheduling in the proportionate flow shop setting[J]. Annals of Operations Research, 2020, 292(1): 113-131.
|
15 |
Wang Jibo, Zhang Bo, Li Lin, et al. Due window assignment scheduling problems with position-dependent weights on a single machine[J]. Engineering Optimization, 2020, 52(2): 185-193.
|
16 |
Mosheiov G. A due-window determination in minmax scheduling problems[J]. Information Systems and Operational Research, 2001, 39(1):107-123.
|
17 |
Mosheiov G, Sarig A. Minmax scheduling problems with a common due-window[J]. Computers and Operations Research, 2009, 36(6): 1886-1892.
|
18 |
Gerstl E, Mosheiov G. Minmax due-date assignment with a time window for acceptable lead-times[J]. Annals of Operations Research, 2013, 211(1): 167-177.
|
19 |
刘春来,王建军,赵传立.具有退化工件和工期窗口安排的排序问题[J]. 运筹与管理, 2015, 24(4): 116-121.
|
|
Liu Chunlai, Wang Jianjun, Zhao Chuanli. Common due-date assignment and scheduling problems with deteriorating jobs[J]. Operations Research and Management Science, 2015, 24(4): 116-121.
|
20 |
罗成新, 张庚. 工期窗口指派可控处理时间资源约束最大费用最小化排序问题[J]. 重庆大学学报(自然科学版), 2020, 37(1): 52-59.
|
|
Luo Chengxin, Zhang Geng. Minmax scheduling problem with common due-date and controlled processing times and resource restriction[J]. Journal of Chongqing Normal University (Natural Science), 2020, 37(1): 52-59.
|
21 |
Janiak A, Janiak W A, Krysiak T, et al. A survey on scheduling problems with due windows[J]. European Journal of Operational Research, 2015,242(2): 347-357.
|
22 |
Kononov A. Single machine scheduling problems with processing times proportional to an arbitrary function[J]. Discrete Analysis and Operations Research, 1998, 5(3): 17-37.
|