JOURNAL OF KNOT THEORY AND ITS RAMIFICATIONS 期刊简介
This Journal is intended as a forum for new developments in knot theory, particularly developments that create connections between knot theory and other aspects of mathematics and natural science. Our stance is interdisciplinary due to the nature of the subject. Knot theory as a core mathematical discipline is subject to many forms of generalization (virtual knots and links, higher-dimensional knots, knots and links in other manifolds, non-spherical knots, recursive systems analogous to knotting). Knots live in a wider mathematical framework (classification of three and higher dimensional manifolds, statistical mechanics and quantum theory, quantum groups, combinatorics of Gauss codes, combinatorics, algorithms and computational complexity, category theory and categorification of topological and algebraic structures, algebraic topology, topological quantum field theories).
Papers that will be published include:
-new research in the theory of knots and links, and their applications;
-new research in related fields;
-tutorial and review papers.
With this Journal, we hope to serve well researchers in knot theory and related areas of topology, researchers using knot theory in their work, and scientists interested in becoming informed about current work in the theory of knots and its ramifications.
该期刊旨在作为纽结理论新发展的论坛,特别是在纽结理论与数学和自然科学的其他方面之间建立联系的发展。由于学科的性质,我们的立场是跨学科的。结理论作为一门核心数学学科,受到许多形式的概括 (虚拟结和链接,高维结,其他流形中的结和链接,非球形结,类似于结的递归系统)。结生活在更广泛的数学框架中 (三维和更高维流形的分类,统计力学和量子理论,量子群,高斯码的组合,组合,算法和计算复杂性,拓扑和代数结构的类别理论和分类,代数拓扑,拓扑量子场论)。
即将发表的论文包括:
-结和链接理论的新研究,及其应用;
-相关领域的新研究;
-教程和评论论文。
通过本期刊,我们希望为纽结理论和拓扑相关领域的研究人员,在工作中使用纽结理论的研究人员以及有兴趣了解纽结理论及其后果的当前工作的科学家提供良好的服务。
期刊ISSN
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0218-2165 |
影响指数
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0.375 |
最新CiteScore值
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0.80 查看CiteScore评价数据 |
最新自引率
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37.50% |
官方指定润色网址
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https://www.deeredit.com/?type=ss1 |
投稿语言要求
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Improve the quality of the paper, eliminate grammar and spelling errors, increase readability, ensure accurate communication of viewpoints, enhance academic reputation, and increase the chances of the paper being accepted. 建议点击这个网址:https://www.deeredit.com/?type=ss2,资深审稿专家为您评估稿件质量,提供针对性改进建议,最终可助您极大提升目标期刊录用率 |
期刊官方网址
hot |
https://www.peipusci.com/?type=9 |
杂志社征稿网址
hot |
https://www.peipusci.com/?type=10 |
通讯地址
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WORLD SCIENTIFIC PUBL CO PTE LTD, 5 TOH TUCK LINK, SINGAPORE, SINGAPORE, 596224 |
偏重的研究方向(学科)
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数学-数学 |
出版周期
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Monthly |
出版年份
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0 |
出版国家/地区
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SINGAPORE |
是否OA
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No |
SCI期刊coverage
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Science Citation Index Expanded(科学引文索引扩展) |
NCBI查询
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PubMed Central (PMC)链接 全文检索(pubmed central) |
最新中科院JCR分区
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大类(学科)
小类(学科)
综述期刊
数学
MATHEMATICS(数学)4区
否
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最新的影响因子
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0.375 | |||||
最新公布的期刊年发文量 |
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总被引频次 | 29 | |||||
影响因子趋势图 |
近年的影响因子趋势图(整体平稳趋势)
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2022年预警名单预测最新
最新CiteScore值
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0.80
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年文章数 | 136 | ||||||||||
SJR
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0.552 | ||||||||||
SNIP
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0.768 | ||||||||||
CiteScore排名
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CiteScore趋势图 |
CiteScore趋势图
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本刊同领域相关期刊
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|
期刊名称 | IF值 |
JOURNAL OF COMPLEXITY | 1.383 |
THEORY OF COMPUTING SYSTEMS | 0.576 |
JOURNAL OF GEOMETRY AND PHYSICS | 1.237 |
CALCOLO | 2.135 |
Filomat | 0.836 |
ASTERISQUE | 1.503 |
POSITIVITY | 1.02 |
MATHEMATIKA | 0.836 |
COMBINATORICA | 1.054 |
本刊同分区等级的相关期刊
|
|
期刊名称 | IF值 |
THEORY OF COMPUTING SYSTEMS | 0.576 |
JOURNAL OF GEOMETRY AND PHYSICS | 1.237 |
Filomat | 0.836 |
MATHEMATIKA | 0.836 |
SEMIGROUP FORUM | 0.76 |
ACTA ARITHMETICA | 0.602 |
ARS COMBINATORIA | 0.26 |
Open Mathematics | 0.953 |
RAMANUJAN JOURNAL | 0.829 |
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