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MATHEMATICAL METHODS OF OPERATIONS RESEARCH

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期刊基本信息

期刊名称:MATHEMATICAL METHODS OF OPERATIONS RESEARCH

出版国家或地区:GERMANY

是否OA:No

期刊ISSN:1432-2994

期刊官方网站:http://www.springer.com/mathematics/journal/186

期刊投稿网址:https://www.editorialmanager.com/mmor/

通讯方式:SPRINGER HEIDELBERG, TIERGARTENSTRASSE 17, HEIDELBERG, GERMANY, D-69121

涉及的研究方向:数学-应用数学

出版周期:Bimonthly

期刊数据表:

最新中科院JCR分区
大类(学科)
小类(学科)
JCR学科排名
管理科学
MATHEMATICS, APPLIED(数学,应用) 4区 OPERATIONS RESEARCH & MANAGEMENT SCIENCE(运筹学和管理科学) 4区
158/252 70/84
最新的影响因子
1
最新公布的期刊年发文量
年度总发文量 年度论文发表量 年度综述发表量
47 47 0
总被引频次 971
特征因子 0.001770

MATHEMATICAL METHODS OF OPERATIONS RESEARCH英文简介:

This journal is jointly sponsored by Gesellschaft fuer Operations Research (The German OR Society) and the Nederlands Genootschap voor Besliskunde (The Dutch OR Society). It features contributions to mathematics, statistics, and computer science that have special relevance to operations research.This peer reviewed journal publishes original and high-quality articles on important mathematical and computational aspects of operations research, in particular in the areas of continuous and discrete mathematical optimization, stochastics, and game theory. Theoretically oriented papers are supposed to include explicit motivations of assumptions and results, while application oriented papers need to contain substantial mathematical contributions. Suggestions for algorithms should be accompanied with numerical evidence for their superiority over state-of-the-art methods. Articles must be of interest for a large audience in operations research, written in clear and correct English, and typeset in LaTeX. A special section contains invited tutorial papers on advanced mathematical or computational aspects of operations research, aiming at making such methodologies accessible for a wider audience.

MATHEMATICAL METHODS OF OPERATIONS RESEARCH中文简介:

本杂志由德国Gesellschaft fuer运筹学研究所(德国或学会)和荷兰Genootschap voor Besliskunde(荷兰或学会)联合主办。它的特点是对数学、统计学和计算机科学的贡献,与运筹学有特殊的相关性。该同行评议期刊出版了关于运筹学重要的数学和计算方面的原创和高质量的文章,特别是在连续和离散数学优化、随机学和博弈论领域。理论导向的论文应该包括假设和结果的明确动机,而应用导向的论文需要包含大量的数学贡献。对算法的建议应该伴随着数字证据,以证明它们优于最先进的方法。文章必须对运筹学的广大读者感兴趣,用清晰正确的英语写作,并使用LaTeX排版。一个特别部分载有关于运筹学的高级数学或计算方面的应邀指导论文,旨在使更广泛的读者能够使用这些方法。

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