Key Metrics
5.7
CiteScore
CiteScore
CiteScore measures average citations received per document published in the serial.
0.001 - 0.005
Eigenfactor
Eigenfactor
Eigenfactor Score measures the number of times articles from the journal published in the past five years have been cited. This does not include self citations.
< 5
Impact Factor
Impact Factor
Impact factor of a journal is calculated by dividing the number of current year citations to the source items published in that journal during the previous two years.
38
H index
H-Index
Journal's h-index reflects the collective citation impact of the authors publishing in the journal. The h-index is defined as the maximum value of h such that the given journal has published at least h papers that have each been cited at least h times.
Q2
Applied Mathematics
SJR
- Q2 Applied Mathematics
- Q3 Modeling and Simulation
SJR
SJR
SCImago Journal Rank measures weighted citations received by the serial. Citation weighting depends on subject field and prestige (SJR) of the citing serial.
1.16
SNIP
SNIP
Source Normalized Impact per Paper measures actual citations received relative to citations expected for the serial’s subject field.
Topics Covered
- Biological pest control
- Pedestrian flow
- Eikonal equation
- Reproductive function
- Optimal control
- Environmental economics
- Stability theory
- Mathematical model
- Rigid body
- Logistic function
- Wave field
- Epidemic control
- Riemann problem
- Kinetic model
- Hopf bifurcation
- Zooplankton
- Minimal model
Journal Specifications
| Overview | |
| Publisher | EDP SCIENCES S A |
| Language | English |
| Frequency | Continuous publication |
| General Details | |
| Language | English |
| Frequency | Continuous publication |
| Publication Start Year | 2006 |
| Publisher URL | Visit website |
| Website URL | Visit website |
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Check my PaperRecently Published Papers
-
Full paper
Additive multiple contacts and saturation phenomena in epidemiological models are not detected by $R_0$
- 1 Apr 24
- Mathematical Modelling of Natural Phenomena
-
Full paper
(3+1)-dimensional Gardner equation deformed from (1+1)-dimensional Gardner equation and its conservation law
- 11 Mar 24
- Mathematical Modelling of Natural Phenomena
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Full paper
Emergent properties in a V1-inspired network of Hodgkin–Huxley neurons
- 1 Jan 24
- Mathematical Modelling of Natural Phenomena
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Full paper
A model for seagrass species competition: Dynamics of the symmetric case
- 1 Jan 24
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Full paper
Optimal ordering strategy and budget allocation for the Covid-19 vaccination planning
- 1 Jan 24
- Mathematical Modelling of Natural Phenomena
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Full paper
Influence of the age structure on the stability in a tumor-immune model for chronic myeloid leukemia
- 1 Jan 24
- Mathematical Modelling of Natural Phenomena
Scite analysis
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1.1k articles received 10.8k citations see all
- 228 Supporting
- 10,466 Mentioning
- 9 Contrasting
Editorial notices
- 0 Retractions
- 0 Withdrawals
- 0 Corrections
- 0 Errata
- 0 Expression of Concern
FAQs
How long has Mathematical Modelling of Natural Phenomena been actively publishing?
Mathematical Modelling of Natural Phenomena has been in operation since 2006 till date.
What is the publishing frequency of Mathematical Modelling of Natural Phenomena ?
Mathematical Modelling of Natural Phenomena published with a Continuous publication frequency.
How many articles did Mathematical Modelling of Natural Phenomena publish last years ?
In 2023, Mathematical Modelling of Natural Phenomena published 41 articles.
What is the eISSN & pISSN for Mathematical Modelling of Natural Phenomena ?
For Mathematical Modelling of Natural Phenomena,eISSN is 1760-6101 and pISSN is0973-5348.
What is Citescore for Mathematical Modelling of Natural Phenomena ?
Citescore for Mathematical Modelling of Natural Phenomena is 5.7.
What is H index for Mathematical Modelling of Natural Phenomena ?
H index for Mathematical Modelling of Natural Phenomena is 38.
What is SNIP score for Mathematical Modelling of Natural Phenomena ?
SNIP score for Mathematical Modelling of Natural Phenomena is 1.16.
What is the SJR for Mathematical Modelling of Natural Phenomena ?
SJR for Mathematical Modelling of Natural Phenomena is Q2.
Who is the publisher of Mathematical Modelling of Natural Phenomena ?
EDP SCIENCES S A is the publisher of Mathematical Modelling of Natural Phenomena.