杂志简称：j logic comput
中文译名：《逻辑与计算杂志》
收录属性：scie（2024版）, 目次收录（维普）, 目次收录（知网）,英文期刊,
自引率：10.60%
投稿方向：计算机科学、computer science, theory & methods计算机、理论方法、logic逻辑学
SCI/E期刊基本信息
出版周期：年8期 地区：英国
中科院分区：3区
是否TOP：非TOP期刊
是否综述：非综述期刊
是否OA：非OA期刊
国际标准刊号：ISSN 0955-792X；EISSN 1465-363X
杂志语言：英语
出版国家：英国
杂志官网 联系方式
出版地址：OXFORD UNIV PRESS,GREAT CLARENDON ST,OXFORD,ENGLAND,OX2 6DP
杂志邮箱：
杂志官方网址：https://academic.oup.com/logcom
出版商网址：http://www.oxfordjournals.org
杂志投稿要求
投稿须知【杂志社官方网站信息】
Journal of Logic and Computation
Submission Guidelines
Introduction
Contributions falling within the scope of the journal are invited, and electronic submission of a PDF file with a separate covering message with "JLC Submission" in the subject line can be made to Jane Spurr (jane@janespurr.net).
Contributions will be acknowledged in all cases; referees' comments and the decision of the Editorial Board will be forwarded to contributors as soon as possible after submission.
The submission of any manuscript will imply that the content is original, has not been previously published in a journal and is not being considered for publication elsewhere.
This Journal takes publication ethics very seriously. If misconduct is found or suspected after the manuscript is published, the journal will investigate the matter and this may result in the article subsequently being retracted.
In addition to regular submissions, the Journal has a number of "Corners", a list of which is found below.
Corners cover hot and important frontline topics. Whereas the traditional practice of publishing a special issue is limited over space and time, the corner functions as a family of related open-ended special issues stretched linearly over time.
Submissions that fall into the scope of the corners are invited, and should submitted in PDF format to Jane Spurr (jane@janespurr.net) using "JLC Submission" as the subject line, and stating clearly in the covering note which corner the submission is intended for.
'Corner' articles
AI Logic
Beishui Liao and Leendert Van der Torre
Big Data and machine leaning techniques have been widely used in various forms of artificial intelligence, such as big data intelligence, swarm intelligence, cross media intelligence, man-machine hybrid enhanced intelligence and autonomous intelligence systems, etc., in which the role of logic has been more or less neglected. However, in an open, dynamic and real environment, to enable machines to make rational decisions, provide effective explanations to human beings, and behave ethically and legally, logic is an essential tool to build various sophisticated models, with or without combining with machine learning approaches. The ‘AI Logic’ corner welcomes contributions that cover in all aspects of the use of logics in artificial intelligence, and submissions that combine knowledge-based approaches and machine learning-based approaches are particularly encouraged.
Algebraic and Coalgebraic Logic
Robin Hirsch and Yde Venema
Coalgebras are rapidly gaining ground as fundamental structures for modelling the concept of state-based dynamics, where typically, a “state of affairs” can be observed and modified. Of clear and even defining importance in the study of such evolving systems is the concept of behavior and related notions such as invariance and observational (in)distinguishability. The emergence of Universal Coalgebra as a general theory of state-based systems explains the increasing interest in the development and study of languages and deductive systems for specifying and reasoning about behaviour at a coalgebraic level of generality. Many of these coalgebraic logics share or generalize interesting features of modal logics, and as a consequence, Coalgebraic Logic is not only the natural meeting ground of Logic and Coalgebra, but also an exciting new application area of modal logic. Algebraic Logic, on the other hand, the study of logics by algebraic tools and techniques, is the natural interface of Logic and Universal Algebra. A long and established branch of logic, algebraic logic is presently experiencing a revival in which both new ideas emerge but also, old insights are seen to travel much further than realized previously. Algebra and Coalgebra have much in common. Their relation is characterized by a fascinating mix of dualities.
Argumentation
Phan Minh Dung, Guillermo R. Simari and Francesca Toni
The purpose of the corner is to provide a continuous forum for the publication of advanced research on all aspects of computational argumentation ranging from formal models to applications including decision making, negotiation and dispute resolution as well as the integration of logic-based argumentation with other technologies such as agent models and architectures and methods for reasoning about uncertainty.
Computable Structures
Uri Andrews
We seek papers addressing questions about computable structures, including when structures admit computable presentations, and which degrees can build computable presentations of structures. Of particular interest are papers which bring to bear tools from more than one field towards the aim of understanding computations of structures, such as computer science, computability theory, model theory, set theory, algebra, analysis, proof theory, etc.