Homeβ€ΊSearchβ€ΊMathematical Modelling of Natural Phenomena

Mathematical Modelling of Natural Phenomena

EDP Sciences Β· France

ISSN0973-5348eISSN1760-6101
SJR Q2βœ“ WOS SCIEβœ“ Scopus / SJR
90
/ 100
High Trust
PubScope credibility score from verifiable indexing & ethics signals
Score Breakdown
β—† WoS flagship (SCIE/SSCI/AHCI)78
βœ“ Corroboration (2 more)+12
Total90
Level data: Norwegian Register (HK-dir), NLOD 2.0. Β· Third-party records Β· how this is calculated Β· Report an error β†’
⚑ Speed vs Prestige
How does this journal balance review speed with impact level?
Publication speed: not measurable
publisher doesn’t disclose per-article submission dates β€” we never estimate
Q2
SJR Rank
Top 50% in field
Impact Factor & Quartile Β· Web of Science (JCR)

βœ“ Indexed in the Web of Science Core Collection (SCIE) β€” Clarivate publishes an official Journal Impact Factor and JCR quartile for this journal.

See the official Impact Factor & quartile on the journal’s page β†—

The Impact Factor & JCR quartile are licensed by Clarivate β€” we link you to the official source instead of reprinting a number that can go out of date. Open metrics below: SCImago Q2. Source: Clarivate Journal Citation Reports.

SJR Scorei
0.452
H-Indexi
51
CiteScore
ViewΒ β†—
Scopus metric Β· on the journal’s page
SNIPi
0.811
Total Worksi
1,128
Total Citationsi
14,718
2yr Mean Citednessi
1.05
Open Impact Factor alternative

Aims & Scope

Mathematical Modelling of Natural Phenomena (MMNP) is an international research journal, which publishes top-level original and review papers on mathematical modelling in biology, medicine, chemistry, physics. Papers dealing with the mathematical modelling of economic principles in these scientific fields are also welcome. The scope of the journal encompasses the mathematical and numerical modelling of natural phenomena with sufficiently advanced models, as well as applied mathematics and mathematical analysis in the context of its applications to the understanding of real-world problems. The works studying mainly the existence and stability of stationary points of ordinary differential equation systems are not considered.

General Information

Country / RegionFrance
Primary LanguageEnglish
1st Year Publishedβ€”
FrequencySix No, A Year, 2010-
StatusActive
Total Publications1,128
Publisher OrgEDP Sciences
Visit Journal Website

Submission Info

Publishing ModelSubscription
Peer Reviewpeer-reviewed
Review Timeβ€”
Acceptance Rateβ€”
OA LicenseCC-BY 4.0
OA Rateβ€”

Ethics & Quality

COPE Memberβœ— No
OASPA Memberβœ— No
Not on Predatory Listsβœ“ Yes
Plagiarism Detectionβœ“ Yes

Think.Check.Submit Compliance

8/12 Β· 67%
βœ…
Do you know the journal / publisher?
EDP Sciences
βœ…
Does the journal have a website?
βœ“ Linked
βœ…
Is the ISSN verified?
0973-5348 / 1760-6101
βœ…
Indexed in a trusted database?
WoS, Scopus
βœ…
Peer review process documented?
peer-reviewed
❌
Follows ethical publishing standards (COPE)?
N/A
❌
APC fees clearly disclosed?
N/A
βœ…
Not on predatory/blacklists?
βœ“ Clean
❌
Long-term digital preservation?
N/A
βœ…
Plagiarism detection in place?
Yes
❌
Listed in DOAJ (verified OA)?
N/A
βœ…
Primary language documented?
English

Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.

Publication & Citation Trend

Articles published
Citations received
47
954
2019
90
964
2020
48
469
2021
48
505
2022
40
121
2023
23
49
2024
32
30
2025
14
1
2026

Source: OpenAlex Β· Each year’s green bar = citations earned by that year’s papers, counted to date β€” so recent years look lower simply because their papers haven’t had time to be cited yet.

SJR Quartile by Discipline

Scimago ranks this journal separately in each subject category β€” its quartile can differ by discipline.

Applied MathematicsQ2
Modeling and SimulationQ2

Subject Classification

Web of Science Categories

Mathematical & Computational BiologyMathematics, AppliedMathematics, Interdisciplinary Applications

Scopus Categories

Applied MathematicsModeling and Simulation

Research Topics (OpenAlex)

Mathematical and Theoretical Epidemiology and Ecology ModelsMathematical Biology Tumor GrowthEvolution and Genetic DynamicsNonlinear Dynamics and Pattern FormationCOVID-19 epidemiological studies

Frequently asked questions about Mathematical Modelling of Natural Phenomena

Is Mathematical Modelling of Natural Phenomena a predatory journal?

PubScope has no integrity flags on record for Mathematical Modelling of Natural Phenomena: it is indexed in Web of Science, Scopus, and is not on DOAJ's withdrawn list. Its PubScope Trust Score is 90/100. Indexing is a transparency signal, not a guarantee β€” always confirm fit and policies before submitting.

What is the impact factor of Mathematical Modelling of Natural Phenomena?

Mathematical Modelling of Natural Phenomena is indexed in the Web of Science Core Collection, so Clarivate publishes an official Journal Impact Factor for it (since the 2023 Journal Citation Reports, every Core Collection journal β€” including Arts & Humanities and Emerging Sources titles β€” receives one). PubScope links to Clarivate's official source rather than reprinting the number, which can be out of date. Its open 2-year mean citedness is 1.05.

Is Mathematical Modelling of Natural Phenomena indexed in Scopus and Web of Science?

Mathematical Modelling of Natural Phenomena is indexed in Web of Science, Scopus.

What is the aims and scope of Mathematical Modelling of Natural Phenomena?

Mathematical Modelling of Natural Phenomena (MMNP) is an international research journal, which publishes top-level original and review papers on mathematical modelling in biology, medicine, chemistry, physics. Papers dealing with the mathematical modelling of economic principles in these scientific fields are also welcome. The scope of the journal encompasses the mathematical and numerical modelling of natural phenomena with sufficiently advanced models, as well as applied mathematics and mathematical analysis in the context of its applications to the understanding of real-world problems. The

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Data updated: 2026-05-22 Β· Sources: SJR, DOAJ, OpenAlex, WoS, Crossref