Hagia Sophia Journal of Geometry

Hagia Sophia Journal of Geometry (HSJG) aims to contribute to the advancement of mathematics and promote high-quality research in all areas of geometry.  Editors and referees examine the submitted papers on the basis of scientific merit regardless of authors' nationality and gender, country of residence, institutional affiliation and political views. Following the ethical guidelines set by COPE, the journal upholds the highest standards in research integrity and academic excellence.

Hagia Sophia Journal of Geometry (HSJG), primarily focuses on publishing high-quality original research in the field of geometry and its interdisciplinary applications. The journal welcomes contributions that explore geometric methods, investigate geometrical structures, and provide innovative solutions to problems in mathematics and related fields. HSJG covers the following main areas:

• Algebraic Number Theory: Global Fields
  • Quaternion Theory

• Algebraic Geometry
  • Foundations of Algebraic Geometry
  • Local Theory in Algebraic Geometry
  • Cycles and Subschemes
  • Families, Fibrations in Algebraic Geometry
  • Birational Geometry
  • (Co)Homology Theory in Algebraic Geometry
  • Arithmetic Problems in Algebraic Geometry; Diophantine Geometry
  • Curves in Algebraic Geometry
  • Surfaces and Higher-Dimensional Varieties
  • Abelian Varieties and Schemes
  • Algebraic Groups
  • Special Varieties
  • Projective and Enumerative Algebraic Geometry
  • Real Algebraic and Real-Analytic Geometry
  • Computational Aspects in Algebraic Geometry
  • Affine Geometry

• Linear and Multilinear Algebra; Matrix Theory
  • Basic Linear Algebra
    • Clifford Algebras, Spinors
  • Special Matrices

• Hopf Algebras, Quantum Groups and Related Topics

• Lie Algebras and Lie Superalgebras

• Lie Groups

• Combinatorial Geometry

• Fractal Geometry

• Local Analytic Geometry

• Noncommutative Differential Geometry

• Geometry
  • Linear Incidence Geometry
  • Nonlinear Incidence Geometry
  • Ring Geometry (Hjelmslev, Barbilian, Etc.)
  • Geometric Closure Systems
  • Finite Geometry and Special Incidence Structures
  • Metric Geometry
  • Ordered Geometries (Ordered Incidence Structures, Etc.)
  • Topological Geometry
  • Incidence Groups
  • Distance Geometry
  • Geometric Order Structures
  • Real and Complex Geometry
  • Analytic and Descriptive Geometry
  • Classical or Axiomatic Geometry and Physics

• Convex and Discrete Geometry
  • General Convexity
  • Polytopes and Polyhedra
  • Discrete Geometry

• Differential Geometry
  • Classical Differential Geometry
    • Curves in Euclidean and Related Spaces
    • Surfaces in Euclidean and Related Spaces
    • Higher-dimensional and -Codimensional Surfaces in Euclidean and Related n-spaces
    • Minimal surfaces in Differential Geometry, Surfaces with Prescribed Mean Curvature
    • Affine Differential Geometry
    • Differential Geometric Aspects in Kinematics
    • Projective Differential Geometry
    • Differential Line Geometry
    • Differential Geometry of Submanifolds of Möbius Space
    • Non-Euclidean Differential Geometry
    • Other Special Differential Geometries
    • Differential geometric Aspects in Vector and Tensor Analysis
    • Differential Invariants (Local Theory), Geometric Objects
    • Differential Geometry of Webs
    • Discrete Differential Geometry
  • Local Differential Geometry
  • Global Differential Geometry
  • Symplectic Geometry, Contact Geometry
  • Geometric Evolution Equations
  • Applications of Differential Geometry to Sciences and Engineering

• Manifolds and Cell Complexes

• Global Analysis, Analysis on Manifolds

• Geometric Probability and Stochastic Geometry

• Numerical Approximation and Computational Geometry

• Geometry Education
  • Comprehensive Works on Geometry Education
  • Informal Geometry (educational aspects)
  • Area and Volume (educational aspects)
  • Plane and Solid Geometry (educational aspects)
  • Transformation Geometry (educational aspects)
  • Plane and Spherical Trigonometry (educational aspects)
  • Analytic Geometry, Vector Algebra (educational aspects)
  • Descriptive Geometry (educational aspects)

Research in these subjects has been very lively recently, and the interplay between individual areas has enriched them all. The journal seeks high-quality original papers of both research and expository nature.

Manuscript Submission

Submission of a manuscript implies: that the work described has not been published before; that it is not under consideration for publication anywhere else; that its publication has been approved by all co-authors, if any, as well as by the responsible authorities – tacitly or explicitly – at the institute where the work has been carried out. The publisher will not be held legally responsible should there be any claims for compensation.

Copyright Form

The Copyright Form will be sent to the corresponding author after the manuscript has been accepted. The corresponding author should sign Copyright Form and upload as a pdf file to evaluation system. 

Permissions

Authors wishing to include figures, tables, or text passages that have already been published elsewhere are required to obtain permission from the copyright owner(s) for both the print and online format and to include evidence that such permission has been granted when submitting their papers. Any material received without such evidence will be assumed to originate from the authors.

Online Submission

Please follow the hyperlink “Submit a Manuscript” on the right and upload all of your manuscript files following the instructions given on the screen.

Text Formatting-HSJG Style Package

The following template file should be used. Please make sure the following files are in the same folder:

1) HSJG Template-Latex
2) HSJG Template-Logo
3) HSJG Template-cls
4) HSJG Template-figure
5) HSJG Template-Pdf
6) CC BY-NC

Title Page 

The title page must include:

·         The name(s) of the author(s)

·         A concise and informative title (The first letters must be capitalised except prepositions)

·         The affiliation(s) and address(es) of the author(s)

·         The e-mail address of the corresponding author

·         The 16-digit ORCID of the author(s) (Compulsory)

Abstract 

Please provide an abstract of maximum 250 words. The abstract should not contain any undefined abbreviations or unspecified references. 

Keywords

Please provide at least 3 keywords (maximum 6 keywords) which can be used for indexing purposes. The first letter of the first keyword capitalized and the all other letters lowercase (compulsory). 

2020 Mathematics Subject Classification (MSC) 

Please write three Mathematics Subject Classification (2020) codes (compulsory).

Ethical Principles and Publication Policy
This guide was prepared by the Hagia sophia Journal of Geometry (HSJG) to draw attention to the compliance of publishers, editor-in-chief, editors, reviewers, and authors with ethical principles and scientific data. The editorial board follows the guidelines of the Journal Editors Practice Guide published by the International Ethical Principles and Publication Policy Publication Ethics Committee (Committee on Publication Ethics, 2011) and aims to maintain scientific integrity, transparency, and ethical practices across all phases of the publication process.

The journal routinely screen article submission for plagiarism.

Editor-in-Chief and Editors

• Editor-in-chief and editors do not share information about the article with anyone except the author/authors, language, spelling, layout and other publication editors. Editors evaluate articles regardless of the author's/authors' ethnic origin, gender, nationality and religious beliefs.
  
  
• Editor in chief and editors evaluate the article by paying attention to scientific and ethical values and make a final decision. It is the responsibility of the editor-in-chief and editors to take the necessary measures in order to select the reviewers suitable for the study, to have no interest relationship between the authors and the reviewers, and to evaluate the work by the reviewers in an impartial and scientific manner.
  
  
• Editor-in-Chief and editors examine the publication according to the relevant rules with and make a decision if any situation contrary to publication ethics is detected or any situation is reported. If a contradiction is detected, it publishes a statement regarding this publication.

Reviewers

• The reviewers evaluate the articles by paying attention to rules such as confidentiality, impartiality, conflict of interest, and ethical principles, without allowing the author' /authors' gender, religion, nationality to influence the assessment.
  
  
• If the article reviewed article is similar to a previously published study, the relevant evidence should be reported by the reviewer and the situation should be reported to the editors.
  
  
• If the reviewers notice quotations or methods used in the study without reference, they should inform the author. Articles are evaluated by at least two referees by applying blind refereeing.

Authors

• Plagiarism, concealment of conflict of interest, plagiarism, forgery, distortion, duplication, slicing, unfair authorship, virtual or shadow authorship, gift authorship, honorary authorship are considered ethical issues.
  
  
• Compliance of the articles with ethical rules is under the responsibility of the author / authors.
  
  
• If dangerous substances or substances, unusual materials or procedures were used during the preparation of the scientific study sent to the journal, these issues should be explained in detail in the study.
  
  
• If the subject, guinea pig, healthy or sick individual has been used in the scientific research, the reasons for use should be clearly stated.
  
  
• It should also be ensured that all necessary permits have been obtained and that volunteerism is essential.
  
  
• While conducting scientific research, sufficient and relevant resources should be given about the study.
  
  
• The article sent to the journal must be original, it must not be published elsewhere before, and must not be evaluated elsewhere and in another language.
  
  
• Each of the article authors must contribute significantly to the article, and the person or persons who do not contribute to the article should not be added to the article as an author.
  
  
• No author additions or deletions are made while the article is being evaluated or after the article has been accepted.
  
  

The COPE Codes of Conduct and Best Practice Guidelines can be read at the link below.

https://publicationethics.org/files/Code_of_conduct_for_journal_editors_Mar11.pdf

Archiving
Hagia Sophia Journal of Geometry (HSJG) offers all the articles it has published in full text to all users through the Dergipark system.

Copyright
Hagia Sophia Journal of Geometry (HSJG) is a free open access journal licensed under Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0).
The authors retain their copyright and retain the original right to publish as the work is simultaneously licensed under Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0), which allows others to share the work with the authors' approval.

HSJG’ye makale gönderimi ve ilgili işlemler için hiçbir aşamada herhangi bir ücret veya masraf talep edilmemektedir.

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