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MATHEMATICAL STRUCTURES IN COMPUTER SCIENCE

MATHEMATICAL STRUCTURES IN COMPUTER SCIENCE期刊基本信息

  • 簡稱:MATH STRUCT COMP SCI
  • 大類:工程技術
  • 小類:計算機:理論方法
  • ISSN:0960-1295
  • IF值:0.592
  • 周期:Bimonthly
  • 是否SCI:SCIE
  • 是否OA:No
  • 出版地:ENGLAND
  • 年文章數(shù):64
  • 審稿速度:>12周,或約稿
  • 平均錄用比例:容易
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MATHEMATICAL STRUCTURES IN COMPUTER SCIENCE中文簡介

《計算機科學中的數(shù)學結構》是一本理論計算機科學期刊,側重于從數(shù)學結構和數(shù)學邏輯的角度將思想應用于計算機科學。雜志旨在橋之間的差距理論貢獻和軟件設計,發(fā)布一個高標準的原始論文和廣泛調查與原始視角在各領域的計算,提供了思想或結果的邏輯,代數(shù)、幾何、類別或其他領域的邏輯理論和數(shù)學形式的基礎工作。該雜志歡迎應用計算的基礎上使用特定的數(shù)學結構(如拓撲和順序理論結構),以及證明理論的概念或結果。該雜志還將接受在連接計算機科學、量子物理、數(shù)學和信息理論的新跨學科領域的貢獻。特別是關于量子信息處理和通信以及量子語言設計相關問題的論文將被考慮。該雜志還對表觀遺傳學現(xiàn)象的計算模型、蛋白質-蛋白質相互作用、分子級聯(lián)中的隨機性等方面的論文感興趣。在胚胎發(fā)生和進化的后基因組觀的大框架內(nèi),將歡迎用數(shù)學方法研究系統(tǒng)生物學。

MATHEMATICAL STRUCTURES IN COMPUTER SCIENCE英文簡介

Mathematical Structures in Computer Science is a journal of theoretical computer science which focuses on the application of ideas from the structural side of mathematics and mathematical logic to computer science. The journal aims to bridge the gap between theoretical contributions and software design, publishing original papers of a high standard and broad surveys with original perspectives in all areas of computing, provided that ideas or results from logic, algebra, geometry, category theory or other areas of logic and mathematics form a basis for the work. The journal welcomes applications to computing based on the use of specific mathematical structures (e.g. topological and order-theoretic structures) as well as on proof-theoretic notions or results. The journal will also accept contributions in new interdisciplinary fields bridging computer science, quantum physics, mathematics and information theory. In particular, papers on quantum information processing and communication, as well as on the related issues in quantum language design will be considered. The journal is also interested in papers on computational modelling of epigenetics phenomena, protein-protein interaction, stochasticity in molecular cascades. Mathematical approches to System Biology will be welcomed, within the broad frame of post-genomic views of embryogenesis and evolution.

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