Mathematical Logic Quarterly Wiley-Blackwell Journal Impact Factor

Mathematical Logic Quarterly - Wiley-VCH Verlag | 2024 Cite Score:0.6 | Q1

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Cite Score and Journal Rank of Mathematical Logic Quarterly

About: Mathematical Logic Quarterly (MLQ) is a scholarly journal focusing on research in mathematical logic and its applications.
Objective: The primary objective of the Mathematical Logic Quarterly is to advance the field of mathematical logic through the dissemination of high-quality research. The journal publishes articles on various aspects of mathematical logic, including set theory, model theory, recursion theory, proof theory, and logic in computer science. It aims to provide a platform for researchers to present new theories, methods, and results in mathematical logic.
Interdisciplinary Approach: MLQ adopts an interdisciplinary approach by integrating insights from mathematics, computer science, and philosophy. This approach supports a broad exploration of logical theories and their applications. Topics covered include foundational issues in mathematics, computational logic, formal systems, and the philosophical implications of logical theories. The journal encourages collaboration between mathematicians, computer scientists, and philosophers to address complex problems in mathematical logic.
Impact and Significance: The Mathematical Logic Quarterly is significant for its contributions to the development of mathematical logic. It serves as a key resource for academics, researchers, and practitioners in the field, providing valuable insights into new research and theoretical advancements. The journals impact lies in its ability to advance understanding in logical theories and their applications, influencing both theoretical and applied areas of mathematics and computer science.

Journal Home: Journal Homepage

Editor-in-Chief: Deirdre Haskell, Benedikt LÃ¶we, Klaus Meer (Managing Editors)

Scope: The Mathematical Logic Quarterly Journal is a scholarly publication dedicated to advancing research in mathematical logic and its applications. It provides a platform for high-quality contributions to various aspects of mathematical logic.
1. Set Theory: Research on foundational aspects of set theory, including cardinality, ordinals, and the axioms of set theory.
Model Theory: Exploration of structures, theories, and the relationships between models and their theories.
Proof Theory: Studies on the nature of mathematical proofs, including formal systems, proof systems, and the provability of mathematical statements.
Computability Theory: Research on the limits of computability, including Turing machines, recursive functions, and complexity classes.
Philosophy of Logic: Exploration of the philosophical implications and foundations of logic, including issues related to truth, inference, and logical consequence.
Category Theory: Studies on category theory and its applications in logic, including functors, natural transformations, and categorical models.
Non-Classical Logics: Research on alternative logical systems, including modal logic, intuitionistic logic, and fuzzy logic.
Formal Languages and Automata Theory: Exploration of formal languages, automata, and their connection to logic and computation.
Logical Foundations of Mathematics: Research on the logical foundations of mathematical theories and structures, including foundational systems and consistency proofs.
Applications of Logic: Studies on the applications of logic in computer science, artificial intelligence, and other fields.
History and Development of Logic: Exploration of the historical development of logical theories and their impact on modern research.
Educational Aspects: Research on the teaching and learning of mathematical logic, including curriculum development and pedagogical approaches.