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Journal of Mathematical Extension-JME

Journal of Mathematical Extension (JME)

Editor-in-Chief: Khadijeh Jahedi

Online ISSN: 2476-7719

Print ISSN: 1735-8299

Publishes Monthly


Journal of Mathematical Extension (JME) is a monthly journal which is dedicated to the publication of original and survey articles in pure and applied mathematics. All submitted manuscripts are checked by iThenticate plagiarism checker software and then will be peer reviewed critically by referees. This influential publication covers a broad spectrum of subjects, including classical analysis, operator theory, approximation theory, ordinary and partial differential operators, functional equations, optimization and mathematical programming, nonlinear analysis and its applications, algebra, geometry and topology, their generalizations and applications and other areas. Currently, the journal’s acceptance rate is around 18-22%. It normally takes ten working days to inform authors whether their submission proceeds to the review stage. It should be noted that the whole review process averagely takes four months.

This journal does not charge publication/processing fees from Author(s). We also provide many author benefits, such as free PDFs and a liberal copyright policy. Please see our Guide for Authors for information on article submission. To see our full Editorial team click here.

*) The standard abbreviation form for this title is “J. Math. Ext.“. If you need to cite this journal, please use this abbreviated form.

If you require any further information or help, click here.

Latest Articles

Successive Approximations Method for Solving 2D Nonlinear Singular Fredholm Integral Equations

In the present paper, we propose a numerical method based on the combination of the fixed point method and quadrature formula for solving two-dimensional nonlinear Fredholm integral equations of the second kind (2DNFIEs). Using uniform and partial modulus of continuity, the error estimation is given. Also, the numerical stability with respect to the choice of […]

Successive Approximations Method for Solving 2D Nonlinear Singular Fredholm Integral Equations

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