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http://cs.brown.edu/people/claire/Publis/waoa2010.pdf
Abstract. We consider the train delivery problem which is a generaliza-tion of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem with unsplittable demands. The problem is also equivalent to the problem of minimizing the makespan on a single batch machine with non-identical job sizes.Author: Aparna Das, Claire Mathieu, Shay Mozes
http://web.lemoyne.edu/dasa/train.pdf
The Train Delivery Problem - Vehicle Routing Meets Bin Packing Aparna Das ∗†Claire Mathieu Shay Mozes∗ Abstract We consider the train delivery problem which is a generalization of the bin packing problem and is equivalent to a one dimensional version of …
http://www.faculty.idc.ac.il/smozes/train.pdf
The Train Delivery Problem - Vehicle Routing Meets Bin Packing Aparna Das yClaire Mathieu Shay Mozes Abstract We consider the train delivery problem which is a generalization of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem …
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.296.4962
CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): We consider the train delivery problem which is a generalization of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem with unsplittable demands. The problem is also equivalent to the problem of minimizing the makespan on a single batch machine with non-identical …
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.185.1688
CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Abstract. We consider the train delivery problem which is a generalization of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem with unsplittable demands. The problem is also equivalent to the problem of minimizing the makespan on a single batch machine with non ...
https://link.springer.com/chapter/10.1007/978-3-642-18318-8_9
Abstract. We consider the train delivery problem which is a generalization of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem with unsplittable demands. The problem is also equivalent to the problem of minimizing the makespan on a single batch machine with non-identical job sizes.Author: Aparna Das, Claire Mathieu, Shay Mozes
http://cs.brown.edu/people/claire/Publis/icalpsubmission.pdf
Abstract. We consider the train delivery problem which is a generaliza-tion of the bin packing problem and is equivalent to a one dimensional version of the vehicle routing problem with unsplittable demands. The train delivery problem is strongly NP-Hard and does not admit an approximation ratio better than 3/2. We design two types of approxima-
https://www.coursera.org/learn/delivery-problem
We start this module with the definition of mathematical model of the delivery problem — the classical traveling salesman problem (usually abbreviated as TSP). We'll then review just a few of its many applications: from straightforward ones (delivering goods, planning a trip) to less obvious ones (data storage and compression, genome assembly).4.6/5(14)
http://www.newgre.org/example-problems/sample-math-problem-trains-leave-station/
Nov 12, 2012 · “It’s not GREek!” will present you with question types you are likely to see on the GRE, as well as a brief explanation on how to arrive at the answer for each question. This week we will turn our attention toward a sample GRE Math problem. Ah, the dreaded train problem. Surely these kinds of questions must be the the most infamous of all inane word problems.
https://developers.google.com/optimization/routing/
Mar 10, 2020 · The most famous routing problem is the Traveling Salesman Problem (TSP): find the shortest route for a salesman who needs to visit customers at different locations and return to the starting point. A TSP can be represented by a graph, in which the nodes correspond to the locations, and the edges (or arcs) denote direct travel between locations.
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