ADVANCES IN CONTINUOUS AND DISCRETE MODELS impact factor, indexing, ranking (2023)

Aim and Scope

ADVANCES IN CONTINUOUS AND DISCRETE MODELS is a research journal that publishes research related to Mathematics. This journal is published by the Springer Science and Business Media Deutschland GmbH. The ISSN of this journal is 27314235. Based on the Scopus data, the SCImago Journal Rank (SJR) of ADVANCES IN CONTINUOUS AND DISCRETE MODELS is .

Also, check the other important details below like Publisher, ISSN, Ranking, Indexing, Impact Factor (if applicable), Publication fee (APC), Review Time, and Acceptance Rate of ADVANCES IN CONTINUOUS AND DISCRETE MODELS

According to Clarivate's JCR, the journals indexed in SCIE/SSCI have an impact factor.

ADVANCES IN CONTINUOUS AND DISCRETE MODELS Ranking

The SJR (SCImago Journal Rank) measures citations weighted by prestige. It is useful for comparing journals within the same field, and forms the basis of the subject category ranking. A journal SJR indicator is a numeric value representing the average number of weighted citations received during a selected year per document published in that journal during the previous three years, as indexed by Scopus. Higher SJR indicator values are meant to indicate greater journal prestige. SJR is developed by the Scimago Lab, originated from a research group at University of Granada. Q1 journals are cited more often and by more prestigious journals than those in the other quartiles.

Each subject category of journals is divided into four quartiles: Q1, Q2, Q3, Q4. Q1 is occupied by the top 25% of journals in the list; Q2 is occupied by journals in the 25 to 50% group; Q3 is occupied by journals in the 50 to 75% group and Q4 is occupied by journals in the 75 to 100% group.

CiteScore of an academic journal is a measure reflecting the yearly average number of citations to recent articles published in that journal. This journal evaluation metric was launched in December 2016 by Elsevier as an alternative to the generally used JCR impact factors (calculated by Clarivate). CiteScore is based on the citations recorded in the Scopus database rather than in JCR, and those citations are collected for articles published in the preceding four years instead of two or five.

Source Normalized Impact per Paper (SNIP) is calculated annually from Scopus data. It is a sophisticated metric that intrinsically accounts for field-specific differences in citation practices.

Important Metrics

ADVANCES IN CONTINUOUS AND DISCRETE MODELS Indexing

The ADVANCES IN CONTINUOUS AND DISCRETE MODELS is indexed in:

• UGC CARE
• Scopus
• Web of Science (SCIE)

An indexed journal means that the journal has gone through and passed a review process of certain requirements done by a journal indexer.

The Web of Science Core Collection includes the Science Citation Index Expanded (SCIE), Social Sciences Citation Index (SSCI), Arts & Humanities Citation Index (AHCI), and Emerging Sources Citation Index (ESCI).

ADVANCES IN CONTINUOUS AND DISCRETE MODELS Quartile

Each subject category of journals is divided into four quartiles: Q1, Q2, Q3, Q4. Q1 is occupied by the top 25% of journals in the list; Q2 is occupied by journals in the 25 to 50% group; Q3 is occupied by journals in the 50 to 75% group and Q4 is occupied by journals in the 75 to 100% group.

Call for Papers

Visit to the official website of the journal/ conference to check the details about call for papers.

How to publish in ADVANCES IN CONTINUOUS AND DISCRETE MODELS?

If your research is related to Mathematics, then visit the official website of ADVANCES IN CONTINUOUS AND DISCRETE MODELS and send your manuscript.

Tips for publishing in ADVANCES IN CONTINUOUS AND DISCRETE MODELS:

• Selection of research problem.
• Presenting a solution.
• Designing the paper.
• Make your manuscript publication worthy.
• Write an effective results section.
• Mind your references.

Acceptance Rate

Journal Publication Time

Journals usually ask reviewers to provide their reviews within 3-4 weeks. However, few journals have a mechanism to enforce the deadline, which is why it can be hard to predict how long the peer review process will take.

The review time also depends upon the quality of a research paper.

Final Summary