Key Metrics
Journal Specifications
Indexed in the following public directories
Web of Science
Scopus
DOAJ
SJR
- PublisherNATL ACAD SCI UKRAINE, INST MATH
- LanguageEnglish
- FrequencyContinuous publication
- Publication Time12
- Editorial Review ProcessPeer review
- LanguageEnglish
- FrequencyContinuous publication
- Publication Start Year2005
- Publisher URL
- Website URL
- Other charges
- Publication Time12
- Editorial Team
- Review ProcessPeer review
- Review Url
- Author instructions
- Copyright Details
- License typeCC BY-SA
- OA statement
Topics Covered
Year-wise Publication
- 5Y
- 10Y
FAQs
Since when has Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) been publishing? 
The Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) has been publishing since 2005 till date.
How frequently is the Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) published? 
Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) is published Continuous publication.
Who is the publisher of Symmetry, Integrability and Geometry: Methods and Applications (SIGMA)? 
The publisher of Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) is NATL ACAD SCI UKRAINE, INST MATH.
How can I view the journal metrics of Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) on editage? 
For the Symmetry, Integrability and Geometry: Methods and Applications (SIGMA) metrics, please refer to the section above on the page.
What is the eISSN and pISSN number of Symmetry, Integrability and Geometry: Methods and Applications (SIGMA)? 
The eISSN number is 1815-0659 and pISSN number is 1815-0659 for Symmetry, Integrability and Geometry: Methods and Applications (SIGMA).
What is the focus of this journal? 
The journal covers a wide range of topics inlcuding Dirac operator, Lie algebra, Orthogonal polynomials, Scalar curvature, Kauffman polynomial, Laplacian eigenvalues, Nonlinear stability, Geometric distribution, Riemannian manifold, Elliptic curve, Moduli space, Differential geometry, Jacobi group, Polynomial basis, Minkowski space, Unit circle, Ricci flow, Lax pair, Symmetric group, Noncommutative geometry.
Why is it important to find the right journal for my research? 
Choosing the right journal ensures that your research reaches the most relevant audience, thereby maximizing its scholarly impact and contribution to the field.
Can the choice of journal affect my academic career? 
Absolutely. Publishing in reputable journals can enhance your academic profile, making you more competitive for grants, tenure, and other professional opportunities.
Is it advisable to target high-impact journals only? 
While high-impact journals offer greater visibility, they are often highly competitive. It's essential to balance the journal's impact factor with the likelihood of your work being accepted.