Announcement: The submission deadline for this special issue has been moved to 31 August 2021.
Special functions and orthogonal polynomials in particular have been around for centuries. In the twentieth century the emphasis was on special functions satisfying linear differential equations, but this has been extended to difference equations, partial differential equations and non-linear differential equations.
This special issue will reflect the interplay of difference/differential equations, special functions and polynomials. Manuscripts purely on special functions and/or orthogonal polynomials are not suitable for publication in AIDE.
Potential topics include but are not limited to the following:
• Differential/Difference equations for orthogonal polynomials
• Special functions and analysis of differential/difference equations
• Partial Differential Equations and Special Functions
• Special functions defined by difference equations
• Fractional-order ordinary differential equation (ODEs) and partial differential equations (PDEs) involving special functions and their applications
Lead Guest Editor
Serkan Araci, Hasan Kalyoncu University, Turkey
E-Mail: serkan.araci@hku.edu.tr
Guest Editors
H. M. Srivastava, University of Victoria, Canada
E-Mail: harimsri@math.uvic.ca
Praveen Agarwal, Anand International College of Engineering, India
E-Mail: goyal.praveen2011@gmail.com
Juan Luis GarcÃa Guirao, Universidad Polit´ecnica de Cartagena, Spain
E-Mail: juan.garcia@upct.es
NEW Submission Deadline: 31 August 2021
Submission Instructions:
Before submitting your manuscript, please ensure you have carefully read the submission guidelines for Advances in Difference Equations. The complete manuscript should be submitted through the journal's submission system. To ensure that you submit to the correct thematic series please select the appropriate thematic series in the drop-down menu upon submission. In addition, indicate within your cover letter that you wish your manuscript to be considered as part of the thematic series on coronavirus/COVID-19. All submissions will undergo rigorous peer-review and accepted articles will be published in the journal as a collection.
Submissions will also benefit from the usual advantages of open access publication:
Rapid publication: Online submission, electronic peer review, and production make the process of publishing your article simple and efficient
High visibility and international readership in your field: Open access publication ensures high visibility and maximum exposure for your work - anyone with online access can read your article
No space constraints: Publishing online means unlimited space for figures, extensive data and video footage
Authors retain copyright, licensing the article under a Creative Commons license: articles can be freely redistributed and reused as long as the article is correctly attributed.