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Mathematics of Operations Research

eISSN: 1526-5471pISSN: 0364-765X

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宗旨和范围

Mathematics of Operations Research is a quarterly peer-reviewed scientific journal established in February 1976. It focuses on areas of mathematics relevant to the field of operations research such as continuous optimization, discrete optimization, game theory, machine learning, simulation methodology, and stochastic models. The journal is published by INFORMS (Institute for Operations Research and the Management Sciences). the journal has a 2017 impact factor of 1.078. Less

关键指标

CiteScore
3.6
Impact Factor
< 5
SJR
Q2Mathematics (all)
SNIP
2.23

期刊详情

Indexed in the following public directories

  • Web of Science Web of Science
  • Scopus Scopus
  • SJR SJR
概况
  • 出版商
    INFORMS
  • 出版语言
    English
  • 出版频率
    Quarterly
基本信息
收起

Topics Covered

Central limit theorem
Inventory system
Systemic risk
Optimal decision
Comparative statics
Competitive equilibrium
Price of anarchy
Approximation algorithm
Semidefinite programming
Online algorithm
Markov decision process
Diffusion limit
Storage model
Matrix games
Choquet integral
Nash equilibrium
Multi-armed bandit
Dynamic programming
Lost sales
Polynomial optimization

年度发行情况

常见问题

Mathematics of Operations Research 是从何时开始发行的? Faqs

Mathematics of Operations Research 自1976开始发行至今。

Mathematics of Operations Research 多久发行一次? Faqs

Mathematics of Operations Research 为Quarterly。

Mathematics of Operations Research 的出版商是谁? Faqs

Mathematics of Operations Research 的出版商是INFORMS。

我在哪里查看 Mathematics of Operations Research 的宗旨和范围? Faqs

查看 Mathematics of Operations Research 的宗旨和范围,请点击此处。

我如何在意得辑上查看Mathematics of Operations Research 的指标? Faqs

查看 Mathematics of Operations Research 的指标,请单击此处。

Mathematics of Operations Research 的 eISSN和pISSN 号分别是什么? Faqs

1526-5471 的 eISSN 为 0364-765X,pISSN 为 Mathematics of Operations Research 。

该期刊重点关注哪些主题? Faqs

本期刊关注的主题范围广泛,包括 Central limit theorem, Inventory system, Systemic risk, Optimal decision, Comparative statics, Competitive equilibrium, Price of anarchy, Approximation algorithm, Semidefinite programming, Online algorithm, Markov decision process, Diffusion limit, Storage model, Matrix games, Choquet integral, Nash equilibrium, Multi-armed bandit, Dynamic programming, Lost sales, Polynomial optimization。

为什么搜索适合我研究的期刊很重要? Faqs

选择与您研究领域紧密相关的期刊,有助于确保您的学术成果能够触及最合适的读者群体, 从而最大化您的学术影响力和对该领域的贡献。

对期刊的选择会影响我的学术事业吗? Faqs

当然。在知名期刊上发表论文可提升您的学术形象, 使您在获取资助、终身教职和其他职业机会方面更具竞争力。

只考虑具有高影响力的期刊是否明智? Faqs

虽然高影响力的期刊知名度高,但投稿竞争也相对激烈。因此, 关键在于权衡考虑期刊的影响因子与论文被接受的可能性。

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