Explore Mathematics Journals at De Gruyter
Publish mathematics research open access at no cost to you
As part of our commitment to open access and making research accessible to all, De Gruyter works with institutions like yours to help authors publish their research open access. You could qualify for a FULL or PARTIAL DISCOUNT on the journal's Article Publishing Charge (APC) in up to 50 mathematics journals at De Gruyter.
WHY PUBLISH IN OPEN ACCESS?
Research published in an open access journal is freely available online, giving it greater visibility. Removing barriers to your research enhances its global reach, which can also increase usage and lead to more citations.
OPEN CALL FOR PAPERS:
JOURNAL: DEMONSTRATIO MATHEMATICA
GUEST EDITORS:
Davron Aslonqulovich Juraev (University of Economics and Pedagogy, Karshi, Uzbekistan)
Rakib Efendiev (Baku Engineering University, Baku, Azerbaijan)
Mohammed Kbiri Alaoui (King Khalid University, Abha, Saudi Arabia)
Mohamed Abdalla (King Khalid University, Abha, Saudi Arabia) DEADLINE FOR SUBMISSION: December 31, 2025
*Individual papers will be reviewed and published online on an ongoing basis
NEWS:
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- Best paper award 2025 for "Dependence Modeling"
- Celebrate Women History Month with selected articles from eight (8) open access journals
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Celebrating the International Year of Quantum Science and Technology

On June 7, 2024, the United Nations declared 2025 the International Year of Quantum Science and Technology (IYQ), marking 100 years since the initial development of quantum mechanics.
To celebrate IYQ, De Gruyter proudly presents recent mathematics research that highlights relevant and important mathematical concepts in quantum science.
Scroll down, click on the titles to download – and happy reading!
Did you know? Mathematics is crucial for understanding and working on quantum science. Mathematical concepts such as linear algebra, calculus, complex numbers and group theory are among those heavily used in quantum mechanics. Many mathematicians are now accelerating their efforts to understand the mathematics of quantum field theory, an extension of quantum science.
- Certain properties and characterizations of a novel family of bivariate 2D-q Hermite polynomials, by Shahid Ahmad Wani, Mohra Zayed and Tabinda Nahid
Generalised Hermite polynomials are important and have been used to solve issues in areas such as quantum mechanics. The article examines the bivariate 2D-q Hermite polynomials and establishes series definitions, determinant forms, q-recurrence relations and q-difference equations to lay a robust foundation for understanding these polynomials’ intricate relationships and properties.
Other articles on the topic Quantum Theory:
- Quantum Ostrowski-type inequalities for twice quantum differentiable functions in quantum calculus, by Muhammad Aamir Ali, Hüseyin Budak, Abdullah Akkurt and Yu-Ming Chu [Highly-cited article]
- An extension of the method of brackets. Part 1, by Ivan Gonzalez , Karen Kohl, Lin Jiu and Victor H. Moll
- An extension of the method of brackets. Part 2, by Ivan Gonzalez, Lin Jiu and Victor H. Moll
- Discussion of foundation of mathematics and quantum theory, by Felix M. Lev
- A small serving of mash: (Quantum) algorithms for SPDH-Sign with small parameters, by Andrew Mendelsohn, Edmund Dable-Heath and Cong Ling
Click on the title to download – happy reading!