Numerical Linear Algebra with Applications

SJR Rank #7,551H-index: 64SJR: 0.750Best quartile: Q1APC: US$4,880
Journal website: aims, scope and author guidelines
Publisher

John Wiley and Sons Ltd

Country

United Kingdom

Type

journal

SJR by Edition

2022202500.250.50.751

Subject Categories

  • Algebra and Number TheoryQ1
  • Applied MathematicsQ2

Areas: Mathematics

Most published research topics

Matrix Theory and AlgorithmsAdvanced Numerical Methods in Computational MathematicsElectromagnetic Scattering and AnalysisAdvanced Optimization Algorithms ResearchNumerical methods for differential equationsTensor decomposition and applicationsSparse and Compressive Sensing TechniquesNumerical methods in engineeringElectromagnetic Simulation and Numerical MethodsAdvanced Mathematical Modeling in Engineering

Source: OpenAlex

Publication Statistics

2025 Docs3-Year DocsCitable Docs04590135180

Documents per Year

20222025020406080

Detailed Information

ISSN

1070-5325, 1099-1506

SJR Best Quartile

Q1

Region

Western Europe

Citations per Document (2 years)

2.12

References per Document

41.34

Coverage

1994-2026

Scope

Manuscripts submitted to Numerical Linear Algebra with Applications should include large-scale broad-interest applications in which challenging computational results are integral to the approach investigated and analysed. Manuscripts that, in the Editor’s view, do not satisfy these conditions will not be accepted for review. Numerical Linear Algebra with Applications receives submissions in areas that address developing, analysing and applying linear algebra algorithms for solving problems arising in multilinear (tensor) algebra, in statistics, such as Markov Chains, as well as in deterministic and stochastic modelling of large-scale networks, algorithm development, performance analysis or related computational aspects. Topics covered include: Standard and Generalized Conjugate Gradients, Multigrid and Other Iterative Methods; Preconditioning Methods; Direct Solution Methods; Numerical Methods for Eigenproblems; Newton-like Methods for Nonlinear Equations; Parallel and Vectorizable Algorithms in Numerical Linear Algebra; Application of Methods of Numerical Linear Algebra in Science, Engineering and Economics.

Metrics from SCImago Journal Rank 2025. View on SCImago