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Computational Methods in Applied Mathematics
Germany · Walter de Gruyter GmbH
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Computational Methods in Applied Mathematics

Computational Methods in Applied Mathematics is a journal indexed in SJR in Applied Mathematics and Numerical Analysis with an H index of 36. It has an SJR impact factor of 0,581 and it has a best quartile of Q2. It has an SJR impact factor of 0,581.

ISSN: 1609-4840
Publisher: Walter de Gruyter GmbH
Category: Applied Mathematics
Indexation: verifiedScopus / SJR verifiedWeb of Science
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schedule CountryOfPapers database fields
SJR Impact Factor trending_up
0,581 Q2
H-index 36
Acceptance rate pie_chart
36%
Source Acceptance_Rate
Time to publication hourglass_top
NPD
Field NPD
Publication cost (APC) payments
NPD Subscription
Non-OA path NPD

Metrics

Scimago and CountryOfPapers database fields

Scopus / SJR Web of Science

SJR Impact

0,581

H-index

36

Docs (year)

60

Docs 3y

153

Total refs

2038

Cites 3y

189

Citable 3y

150

Cites/Doc 2y

1.19

Ref/Doc

33.97

Immediate OA

—

Embargoed OA

NPD

Non OA / Submission

—

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Best articles by citations

An Explicit-Implicit Splitting Method for a Convection-Diffusion Problem

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Weighted Estimates for Boundary Value Problems with Fractional Derivatives

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Convection Problems on Anisotropic Meshes

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Computational Survey on A Posteriori Error Estimators for the Crouzeix-Raviart Nonconforming Finite Element Method for the Stokes Problem

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Combined Error Estimates in the Case of Dimension Reduction

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Black-Box Hartree-Fock Solver by Tensor Numerical Methods

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Approximative Green's Functions on Surfaces and Pointwise Error Estimates for the Finite Element Method

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Approximate Solution of Linear Systems with Laplace-like Operators via Cross Approximation in the Frequency Domain

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Analysis of FEAST Spectral Approximations Using the DPG Discretization

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Analysis of a Stabilized CNLF Method with Fast Slow Wave Splittings for Flow Problems

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An Optimal Adaptive Finite Element Method for an Obstacle Problem

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An Introduction to the Analysis and Implementation of Sparse Grid Finite Element Methods

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