
Academic Journal
Q1Acta Numerica
About Acta Numerica
Acta Numerica is a scholarly journal published by Cambridge University Press. SCImago 2025 places it in Q1 with an SJR of 5.33 and an H-index of 94.
Its listed coverage is 1992-2025 and its research categories include Mathematics (miscellaneous) (Q1); Numerical Analysis (Q1). The 2025 dataset reports 8 documents and 280 citations across the latest three-year reporting window.
Acta Numerica is one of the most prestigious journals in the field of numerical analysis and computational mathematics. Published annually by Cambridge University Press since 1992, it has consistently maintained its reputation as a high-impact, peer-reviewed journal that presents comprehensive and cutting-edge survey articles across the full breadth of numerical mathematics.
What is Acta Numerica?
Acta Numerica serves as a bridge between mathematicians, scientists, and engineers by publishing in-depth review articles that cover significant advances in numerical methods, algorithms, and their real-world applications. Unlike other journals that focus on original research papers, Acta Numerica specializes in authoritative review articles written by experts in the field. Each volume typically contains around five to six invited papers, providing a deep dive into emerging topics, ongoing research trends, and methodological innovations.
High Impact and Global Recognition
The journal boasts one of the highest impact factors in mathematics, consistently ranking at the top among journals in numerical analysis and applied mathematics. Its articles are widely cited, making it a valuable resource for researchers, students, and professionals seeking a thorough understanding of key developments in the field.
Academics and practitioners rely on Acta Numerica for its credibility, scholarly excellence, and ability to provide both foundational knowledge and forward-looking insights. The editorial board, led by renowned mathematicians, ensures that only the most significant and well-presented content makes it to publication.
Topics Covered in Acta Numerica
Acta Numerica covers a wide range of topics, including but not limited to:
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Finite element and finite difference methods
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Numerical linear algebra
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Optimization and control theory
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Computational fluid dynamics (CFD)
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Multiscale modeling and simulation
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Machine learning in numerical analysis
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Spectral and high-order methods
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Numerical methods for PDEs (Partial Differential Equations)
These comprehensive surveys are not only useful for understanding the current state of the art but also for identifying future research directions.
Why Read Acta Numerica?
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Expert Insights: Each article is written by a leading expert and offers a comprehensive survey of the subject.
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Educational Resource: Ideal for both new researchers entering the field and seasoned professionals seeking updates.
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Annual Compilation: With one issue per year, each volume is packed with in-depth reviews that remain relevant and timeless.
Accessing Acta Numerica
Acta Numerica is available through Cambridge University Press, and many university libraries offer access to its volumes. It is also indexed in major databases like Scopus, Web of Science, and MathSciNet, ensuring wide accessibility and academic reach.
Journal Metrics
Metrics can change by reporting year. Verify time-sensitive values with the publisher or indexing service.
Aims & Scope
Acta Numerica is one of the most prestigious annual publications in the field of numerical analysis and scientific computing. Published by Cambridge University Press, the journal holds a unique position in the mathematical sciences community by delivering high-quality, in-depth survey articles that summarize recent progress and current trends in numerical mathematics. This article outlines the scope of Acta Numerica, shedding light on its significance, coverage, and target audience.
What Is Acta Numerica?
Founded in 1992, Acta Numerica is not a typical research journal. Instead of publishing original research papers, it focuses on state-of-the-art review articles written by leading experts. Each volume contains a curated collection of invited articles that serve as comprehensive overviews of active and emerging research areas within numerical analysis.
These articles not only present the latest theoretical advances but also explore algorithmic developments and computational methods with broad applications. By summarizing cutting-edge developments, Acta Numerica acts as a valuable resource for both researchers and practitioners in applied mathematics, engineering, computer science, and physics.
Key Areas Covered by Acta Numerica
The journal’s scope is broad within the numerical sciences, with particular emphasis on:
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Numerical Linear Algebra
Articles that discuss matrix algorithms, eigenvalue problems, and linear systems. -
Numerical Solutions to Partial Differential Equations (PDEs)
Including finite element, finite difference, and spectral methods. -
Optimization and Control
Topics such as convex optimization, numerical methods for control theory, and large-scale optimization problems. -
Computational Fluid Dynamics (CFD)
Numerical techniques and simulations applied to fluid flow models. -
Stochastic Methods
Including Monte Carlo methods, uncertainty quantification, and stochastic differential equations. -
High-Performance Computing
Surveying numerical algorithms designed for modern computing architectures, including parallel and distributed systems. -
Scientific Machine Learning
An emerging area combining numerical analysis with data-driven techniques like neural networks, particularly for solving PDEs or inverse problems.
Why Acta Numerica Matters
Acta Numerica is widely regarded as a benchmark in the mathematical sciences. Its high citation index and rigorous editorial standards make it a go-to reference for up-to-date knowledge in numerical computation. Researchers use it not only to gain insights into fast-evolving areas but also to identify key references and methodologies that shape future research directions.
Audience and Readership
The journal is targeted at a wide audience, including:
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Academic researchers in numerical analysis and applied mathematics
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Graduate students seeking authoritative reviews of complex topics
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Engineers and scientists applying computational methods in real-world problems
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Policy makers and industry professionals involved in advanced simulation and modeling
Recent Research Articles
Latest publications matched automatically by ISSN.
Nonlinear model reduction for transport-dominated problems
Jan S. Hesthaven, Benjamin Peherstorfer, Benjamin Unger
2026-07 · DOI: 10.1017/s0962492926100294Approximation of functions: Optimal sampling and complexity
David Krieg, Mario Ullrich
2026-07 · DOI: 10.1017/s0962492925100287Applications of AAA rational approximation
Yuji Nakatsukasa, Lloyd N. Trefethen
2026-07 · DOI: 10.1017/s0962492925100263Numerical analysis of the high-frequency Helmholtz equation using semiclassical analysis
Jeffrey Galkowski, Euan A. Spence
2026-07 · DOI: 10.1017/s0962492925100275Distributionally robust optimization
Daniel Kuhn, Soroosh Shafiee, Wolfram Wiesemann
2025-07 · DOI: 10.1017/s0962492924000084Ensemble Kalman methods: A mean-field perspective
Edoardo Calvello, Sebastian Reich, Andrew M. Stuart
2025-07 · DOI: 10.1017/s0962492924000060Optimization problems governed by systems of PDEs with uncertainties
Matthias Heinkenschloss, Drew P. Kouri
2025-07 · DOI: 10.1017/s0962492925000029Sparse linear least-squares problems
Jennifer Scott, Miroslav Tůma
2025-07 · DOI: 10.1017/s0962492924000059Acceleration methods for fixed-point iterations
Yousef Saad
2025-07 · DOI: 10.1017/s0962492924000096Time parallelization for hyperbolic and parabolic problems
Martin J. Gander, Shu-Lin Wu, Tao Zhou
2025-07 · DOI: 10.1017/s0962492924000072Cut finite element methods
Erik Burman, Peter Hansbo, Mats G. Larson, Sara Zahedi et al.
2025-07 · DOI: 10.1017/s0962492925000017The discontinuous Petrov–Galerkin method
Leszek Demkowicz, Jay Gopalakrishnan
2025-07 · DOI: 10.1017/s0962492924000102ANU volume 33 Cover and Front matter
2024-07 · DOI: 10.1017/s0962492924000035The Moment-SOS hierarchy: Applications and related topics
Jean B. Lasserre
2024-07 · DOI: 10.1017/s0962492923000053Numerical analysis of physics-informed neural networks and related models in physics-informed machine learning
Tim De Ryck, Siddhartha Mishra
2024-07 · DOI: 10.1017/s0962492923000089Adaptive finite element methods
Andrea Bonito, Claudio Canuto, Ricardo H. Nochetto, Andreas Veeser et al.
2024-07 · DOI: 10.1017/s0962492924000011Splitting methods for differential equations
Sergio Blanes, Fernando Casas, Ander Murua
2024-07 · DOI: 10.1017/s0962492923000077ANU volume 33 Cover and Back matter
2024-07 · DOI: 10.1017/s0962492924000047The geometry of monotone operator splitting methods
Patrick L. Combettes
2024-07 · DOI: 10.1017/s0962492923000065Optimal experimental design: Formulations and computations
Xun Huan, Jayanth Jagalur, Youssef Marzouk
2024-07 · DOI: 10.1017/s0962492924000023Reviews
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Version History
April 12, 2025 at 1:12 pm
April 12, 2025