PPT-Total Tardiness (1)
Author : pamella-moone | Published Date : 2016-08-15
1 T j NP hard in the ordinary sense There is a pseudo polynomial time algorithm to solve the problem Properties of the solution If p j p k and d j d k holds
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Total Tardiness (1): Transcript
1 T j NP hard in the ordinary sense There is a pseudo polynomial time algorithm to solve the problem Properties of the solution If p j p k and d j d k holds then there exists an optimal sequence in which job j is scheduled before job k. ka ka ka ka ka ka ma km km for ki ki ki km ki ka ki ki ki ki ji S Core Equity CH0C 08677 46106 54783 1290 09466 50297 59763 1407 Russell US Small Cap Equity CH2C 01462 18101 19563 669 01595 19747 21342 729 Russell US Mid Cap Equity CHVC 03986 06741 10727 832 04348 07354 11702 908 Russell US Large Cap Equity CHLK 18 200301 3391829 12784 038 199002 1405574 2774 020 200302 3394147 12636 037 199003 1418570 2827 020 200303 3399535 12483 037 199004 1430090 3009 021 200304 3405264 12157 036 199005 1440591 2925 020 200305 3416510 11918 035 199006 1447961 3054 021 20 All rights reserved The information in this document is the property of Morningstar Inc Reproduction or transcription by any means in whole or in part without the prior consent of Morningstar Inc is prohibited Performance attribution is a wellrecogn Answer The total di64256erential at the point y z is dw y z dx y z dy y z dz In our case 3 yz y x z x x y 1 Substituting in the point 1 3 we get 1 3 20 w 1 3 w 1 3 Thus dw 20 dx 4 dy 3 dz Suppose yz xy and cos t sin t 2 t dw Compute and eva 1 || . . T. j . : NP hard in the ordinary sense.. There is a pseudo polynomial time algorithm to solve the problem.. Properties of the solution:. If p. j. p. k. and d. j. d. k. holds then there exists an optimal sequence in which job j is scheduled before job k.. Operations Management. Dr. Ron . Lembke. Kinds of Scheduling. Job shop scheduling. Personnel scheduling. Facilities scheduling. Vehicle scheduling. Vendor scheduling. Project scheduling. Dynamic vs. static scheduling. Eval Total Functional Total Emotional Total Physical TOTAL SCORE Reassess #1 Reassess #2 Reassess #3 Reassess #4 AlwaysP = physicalSometimes = 2E = emotional SubscalesNo = 0F = functional It IS your problem. Why be on time?. Demonstrates that you are diligent and dependable. Indicates that you honor your commitments and can be trusted. Shows that you have respect for other people and that you care as much about their time as you do your own. Ashleigh Stambaugh. Salem College. May 2,2016. Introduction. Attendance issues have always been a problem placed on teachers in the 21. st. century. Addressing attendance earlier should be a priority for teachers and other education professionals.. Kecheng. Yang. James H. Anderson. Dept. of Computer Science. UNC-Chapel Hill. Tardiness Bounds . for Global EDF Scheduling on a Uniform Multiprocessor. Kecheng. Yang. James H. Anderson. Dept. of Computer Science. Ruyue Xu, Michelle Liu, Tian Liang, Shuyin Hua. Executive Summary. Objective Functions. Algorithms. Example and Analysis. Conclusion. Objective functions. Cmax – makespan. . Landing . time of the last . Total. Total. Total . Hits. 0. - Miss . X. - Hit. Shooter ID . :. Signatures. Country: . Control Sticker/Stamp/Sig.. Pellet. Velocity: . Date: . Field . Target Score Card. Black. Course. II II II II 2125398 2131420 2132189 2145416 2152049 111608 116255 158265 191562 200444 210840 214772 219193 221702 227215 230718 When the 2100259 2125398 2131420 2145416 2152
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