Sun, Bo and Yang, Lin and Hajiesmaili, Mohammad and Wierman, Adam and Lui, John C. S. and Towsley, Don and Tsang, Danny H. K. (2022) The Online Knapsack Problem with Departures. . (Unpublished) https://resolver.caltech.edu/CaltechAUTHORS:20230316-204008302
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Abstract
The online knapsack problem is a classic online resource allocation problem in networking and operations research. Its basic version studies how to pack online arriving items of different sizes and values into a capacity-limited knapsack. In this paper, we study a general version that includes item departures, while also considering multiple knapsacks and multi-dimensional item sizes. We design a threshold-based online algorithm and prove that the algorithm can achieve order-optimal competitive ratios. Beyond worst-case performance guarantees, we also aim to achieve near-optimal average performance under typical instances. Towards this goal, we propose a data-driven online algorithm that learns within a policy-class that guarantees a worst-case performance bound. In trace-driven experiments, we show that our data-driven algorithm outperforms other benchmark algorithms in an application of online knapsack to job scheduling for cloud computing.
Item Type: | Report or Paper (Discussion Paper) | ||||||||||||||||
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Record Number: | CaltechAUTHORS:20230316-204008302 | ||||||||||||||||
Persistent URL: | https://resolver.caltech.edu/CaltechAUTHORS:20230316-204008302 | ||||||||||||||||
Usage Policy: | No commercial reproduction, distribution, display or performance rights in this work are provided. | ||||||||||||||||
ID Code: | 120095 | ||||||||||||||||
Collection: | CaltechAUTHORS | ||||||||||||||||
Deposited By: | George Porter | ||||||||||||||||
Deposited On: | 16 Mar 2023 22:13 | ||||||||||||||||
Last Modified: | 16 Mar 2023 22:13 |
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