ENGINEERING WITH COMPUTERS
ENGINEERING WITH COMPUTERS
期刊ISSN: 0177-0667
E-ISSN: 1435-5663
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自引率: 6.1%
SCI期刊JCR分区
SCI期刊JCR分区等级:1区
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COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Q1
ENGINEERING, MECHANICAL
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COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
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ENGINEERING, MECHANICAL
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《新锐期刊分区表》(2026年3月发布)
大类学科
工程技术
2区
小类学科
计算机:跨学科应用
3区
工程:机械
2区
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综述期刊
最新中科院SCI期刊分区(2025年3月升级版)
大类学科
工程技术
2区
小类学科
计算机:跨学科应用
2区
工程:机械
2区
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期刊简介
Aims and scope Engineering with Computers is an international journal for simulation-based engineering. It publishes original papers and authoritative state-of-the-art reviews on the technologies supporting simulation-based engineering. The journal welcomes novel cutting-edge research and algorithm-based software development with broad impact, encouraging submissions that make codes available. Manuscripts focusing on application of established methods, algorithms and workflows, especially manuscripts reporting results of running commercial software packages, are not encouraged. A partial list of the covered technical areas includes adaptive simulation techniques, data-driven and hybrid modeling methods, design through analysis workflows, engineering software development, large-scale simulation methods, mesh generation, simulation-based optimization, simulation interactivity, and visualization techniques. Topics/categories on the submission website (the submitter can select one or more): adaptive simulation techniques data-driven and hybrid modeling methods design through analysis workflows engineering software development large-scale simulation methods mesh generation simulation-based optimization simulation interactivity visualization techniques other computational methods
出版信息
出版商
Springer London
涉及的研究方向
工程技术-工程:机械
刊期
Quarterly
年文章数
172
出版国家或地区
GERMANY
是否OA
Cite Score(2025年最新版)
Cite Score SJR SNIP 排名
18.6 1.11 1.629
学科
大类学科:Mathematics
小类学科:Modeling and Simulation
分区
Q1
学科
大类学科:Mathematics
小类学科:General Engineering
分区
Q1
学科
大类学科:Mathematics
小类学科:Software
分区
Q1
学科
大类学科:Mathematics
小类学科:Computer Science Applications
分区
Q1
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