Enabling Research through the SCIP Optimization Suite 8.0

IF 2.7 1区数学 Q2 COMPUTER SCIENCE, SOFTWARE ENGINEERING ACM Transactions on Mathematical Software Pub Date : 2023-03-10 DOI:10.1145/3585516

Ksenia Bestuzheva, Mathieu Besançon, Weikun Chen, Antonia Chmiela, Tim Donkiewicz, Jasper van Doornmalen, L. Eifler, Oliver Gaul, Gerald Gamrath, A. Gleixner, Leona Gottwald, Christoph Graczyk, Katrin Halbig, A. Hoen, Christopher Hojny, R. V. D. Hulst, T. Koch, M. Lübbecke, Stephen J. Maher, Frederic Matter, Erik Mühmer, Benjamin Müller, M. Pfetsch, D. Rehfeldt, Steffan Schlein, Franziska SchlÃŰsser, Felipe Serrano, Y. Shinano, Boro Sofranac, Mark Turner, Stefan Vigerske, Fabian Wegscheider, Philip A. Wellner, Dieter Weninger, Jakob Witzig

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引用次数: 15

Abstract

The SCIP Optimization Suite provides a collection of software packages for mathematical optimization centered around the constraint integer programming framework SCIP. The focus of this article is on the role of the SCIP Optimization Suite in supporting research. SCIP’s main design principles are discussed, followed by a presentation of the latest performance improvements and developments in version 8.0, which serve both as examples of SCIP’s application as a research tool and as a platform for further developments. Furthermore, this article gives an overview of interfaces to other programming and modeling languages, new features that expand the possibilities for user interaction with the framework, and the latest developments in several extensions built upon SCIP.

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通过SCIP优化套件8.0实现研究

SCIP优化套件提供了以约束整数规划框架SCIP为中心的数学优化软件包集合。本文的重点是SCIP优化套件在支持研究中的作用。讨论了SCIP的主要设计原则，然后介绍了最新的性能改进和8.0版本的发展，这些都是SCIP作为研究工具和进一步开发平台的应用示例。此外，本文还概述了与其他编程和建模语言的接口、扩展用户与框架交互可能性的新特性，以及基于SCIP构建的几个扩展的最新发展。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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来源期刊

ACM Transactions on Mathematical Software 工程技术-计算机：软件工程

CiteScore

5.00

自引率

3.70%

发文量

审稿时长

>12 weeks

期刊介绍： As a scientific journal, ACM Transactions on Mathematical Software (TOMS) documents the theoretical underpinnings of numeric, symbolic, algebraic, and geometric computing applications. It focuses on analysis and construction of algorithms and programs, and the interaction of programs and architecture. Algorithms documented in TOMS are available as the Collected Algorithms of the ACM at calgo.acm.org.