| Title | Functional Differential Equations |
| Type of Publication | Journal |
| Discipline | Control and Optimization (Q4); Electronic, Optical and Magnetic Materials (Q4); Mathematical Physics (Q4); Numerical Analysis (Q4) |
| Impact Score | 0.23 |
| SCImago Journal Rank (SJR) | 0.142 |
| h-index | 1 |
| Overall Rank | 22473 |
| Publisher Name | Ariel University Press |
| Publication Country | Israel |
| International Standard Serial Number (ISSN) | 07931786, 26178605 |
| Coverage and History | 2021-2022 |
| Best Quartile | Q4 |
| Total Citations Received (Last 3 Year) |
3 |
Functional Differential Equations is a journal published by Ariel University Press. This journal covers the area[s] related to Control and Optimization, Electronic, Optical and Magnetic Materials, Mathematical Physics, Numerical Analysis, etc.
The coverage history of this journal is as follows: 2021-2022.
The rank of this journal is 22473. This journal's impact score, h-index, and SJR are 0.23, 1, and 0.142, respectively. The ISSN of this journal is/are as follows: 07931786, 26178605.
The best quartile of Functional Differential Equations is Q4.
This journal has received a total of 3 citations during the last three years (Preceding 2022).
The latest impact score (IS) of the Functional Differential Equations is 0.23. It is computed in the year 2023 as per its definition and based on Scopus data.
The impact score (IS), also denoted as the Journal impact score (JIS), of an academic journal is a measure of the yearly average number of citations to recent articles published in that journal. It is based on Scopus data.
Impact Score 2022 of Functional Differential Equations is 0.23. If a similar upward trend continues, IS may increase in 2023 as well.
| Year | Impact Score (IS) |
|---|---|
| 2023/2024 | Coming Soon |
| 2022 | 0.23 |
| 2021 | 0.00 |
The h-index of Functional Differential Equations is 1. By definition of the h-index, this journal has at least 1 published articles with more than 1 citations.
The h-index (also known as the Hirsch index or Hirsh index) is a scientometric parameter used to evaluate the scientific impact of the publications and journals. It is defined as the maximum value of h such that the given Journal has published at least h papers and each has at least h citations.
The International Standard Serial Number (ISSN) of Functional Differential Equations is/are as follows: 07931786, 26178605.
The ISSN is a unique 8-digit identifier for a specific publication like Magazine or Journal. The ISSN is used in the postal system and in the publishing world to identify the articles that are published in journals, magazines, newsletters, etc. This is the number assigned to your article by the publisher, and it is the one you will use to reference your article within the library catalogues.
ISSN code (also called as "ISSN structure" or "ISSN syntax") can be expressed as follows: NNNN-NNNC
Here, N is in the set {0,1,2,3...,9}, a digit character, and C is in {0,1,2,3,...,9,X}
The Functional Differential Equations is ranked 22473 among 27955 Journals, Conferences, and Book Series.
As per SJR, this journal is ranked 0.142.
SCImago Journal Rank is an indicator, which measures the scientific influence of journals. It considers the number of citations received by a journal and the importance of the journals from where these citations come.
The publisher of Functional Differential Equations is Ariel University Press. The publishing house of this journal is located in the Israel. Its coverage history is as follows: 2021-2022.
Please check the official website of this journal to find out the complete details and Call For Papers (CFPs).
If your area of research or discipline is related to Control and Optimization, Electronic, Optical and Magnetic Materials, Mathematical Physics, Numerical Analysis, etc., please check the journal's official website to understand the complete publication process.
There are several factors that influence the acceptance rate of any academic journal. Here are some critical parameters that are considered while calculating the acceptance rate:
The simplest way to find out the acceptance rate or rejection rate of a Journal/Conference is to check with the journal's/conference's editorial team through emails or through the official website.
The latest impact score of Functional Differential Equations is 0.23. It is computed in the year 2023.
The latest h-index of Functional Differential Equations is 1. It is evaluated in the year 2023.
The latest SCImago Journal Rank (SJR) of Functional Differential Equations is 0.142. It is calculated in the year 2023.
The latest ranking of Functional Differential Equations is 22473. This ranking is among 27955 Journals, Conferences, and Book Series. It is computed in the year 2023.
Functional Differential Equations is published by Ariel University Press. The publication country of this journal is Israel.
This standard abbreviation of Functional Differential Equations is .
Functional Differential Equations is a journal published by Ariel University Press.
The scope of Functional Differential Equations is as follows:
For detailed scope of Functional Differential Equations, check the official website of this journal.
The International Standard Serial Number (ISSN) of Functional Differential Equations is/are as follows: 07931786, 26178605.
The best quartile for Functional Differential Equations is Q4.
The coverage history of Functional Differential Equations is as follows 2021-2022.
Note: The impact score shown here is equivalent to the average number of times documents published in a journal/conference in the past two years have been cited in the current year (i.e., Cites / Doc. (2 years)). It is based on Scopus data and can be a little higher or different compared to the impact factor (IF) produced by Journal Citation Report. Please refer to the Web of Science data source to check the exact journal impact factor ™ (Thomson Reuters) metric.
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|---|---|---|---|---|---|---|
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| Year | Impact Score (IS) |
|---|---|
| 2023/2024 | Updated Soon |
| 2022 | 0.23 |
| 2021 | 0.00 |
0.23
0.142
1
22473
