Peer Review Guidelines

All manuscripts submitted to ORA Mathematics undergo a comprehensive and systematic peer review process to ensure the publication of only the highest quality mathematical research. The journal operates a single-blind peer review system in which the identities of reviewers are not revealed to authors while reviewers are aware of the authors' identities.

Review Procedure

1. Initial Editorial Screening
Upon submission all manuscripts are carefully examined by the ORA Mathematics editorial team to assess their compliance with the journal's requirements including:

  • English language quality and clarity
  • Mathematical correctness and rigor
  • Scientific and academic value
  • Adherence to publication ethics and author guidelines

Manuscripts that do not meet the basic requirements of the journal will be returned to authors without further review.

2. Academic Editor Assignment
Manuscripts that successfully pass the initial screening are assigned to a qualified Academic Editor with relevant expertise in the subject area. The Academic Editor will identify and invite a minimum of two independent expert reviewers to evaluate the manuscript.

3. Expert Peer Review
Reviewers are asked to evaluate the manuscript based on:

  • Mathematical correctness and originality
  • Significance and novelty of the contribution
  • Clarity and quality of presentation
  • Adherence to the aims and scope of ORA Mathematics

ORA Mathematics provides reviewers with a structured review report template to ensure a systematic, fair, comprehensive, and consistent assessment of all submitted manuscripts. Reviewers are encouraged to provide constructive and detailed comments to help authors improve the quality of their work.

4. First Editorial Decision
Upon receiving conclusive reviewer reports the Academic Editor will issue the first editorial decision which will be one of the following:

  • ✅ Accept — The manuscript is accepted for publication as submitted or with minor corrections
  • Minor Revision — The manuscript requires minor revisions before acceptance
  • Major Revision — The manuscript requires significant revisions and will be re-reviewed
  • ❌ Reject — The manuscript does not meet the standards of ORA Mathematics

5. Revision and Final Decision
Authors submitting a revised manuscript must provide a detailed point-by-point response to all reviewer and editor comments. The Academic Editor in consultation with the reviewers will then make the final editorial decision. Acceptance will be granted only when reviewer reports conclusively confirm the manuscript's mathematical value originality and contribution to the field of applied mathematics.

6. Editorial Board Member Submissions
For manuscripts submitted by members of the ORA Mathematics Editorial Board including the Editor-in-Chief and Associate Editors the submission will be managed confidentially by a separate editorial team member who has no conflict of interest with the submitting author. This ensures complete fairness and impartiality in the review process.

Confidentiality

The peer review process at ORA Mathematics is strictly confidential. All reviewers are required to:

  • Treat all manuscripts and related information as strictly confidential
  • Not share or discuss the manuscript with any third party without prior authorization
  • Not use any information obtained during the review process for personal advantage before the manuscript is published
  • Declare any potential conflicts of interest before agreeing to review a manuscript

Publication Ethics in Peer Review

ORA Mathematics is fully committed to upholding the highest standards of publication ethics in accordance with the guidelines of the Committee on Publication Ethics (COPE). All authors, editors, and reviewers are required to:

  • Disclose any potential conflicts of interest
  • Report any suspected cases of research misconduct
  • Maintain the integrity and confidentiality of the review process at all times

Our Commitment

ORA Mathematics firmly believes that a fair, efficient, and rigorous editorial process that results in timely publication provides a valuable service to both authors and the global mathematical community. Every effort is made to ensure rapid publication without compromising on quality or integrity.