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Differential equations play a prominent role in many scientific disciplines including physics, chemistry, ecology, and biology. They enable predictions
and deeper understanding of the long-term behavior in modeling scientific real-world phenomena important for science and engineering.
Over the last three decades, advanced software tools, implemented along with newly developed algebraic methods on modern computers, have become available for
efficient symbolic computation, helping to make the theory of differential equations essentially more powerful. Nowadays, symbolic computation methods are
indispensable in the study of ODEs, offering tools to derive exact solutions, deepen theoretical understanding, verify numerical results, develop algorithms,
extend solutions to broader classes of equations, and analyze mathematical models ultimately advancing our comprehension and application of
differential equations in diverse scientific fields.
We are delighted to announce a forthcoming collection of Mathematics in Computer Science focused on Symbolic Computation for Differential Equations
and dedicated to exploring the profound interconnection between ordinary differential equations (ODEs) and symbolic computation. This issue aims to shed light
on the intricate relationship between these two fields, showcasing their collaborative potential and innovative applications. We invite researchers, scholars,
and experts in the realms of ODEs and symbolic computation to contribute their original works to the issue.
Guest Editors
List of Topics
All papers will be refereed according to the high standards of MCS. Specific topics include, but are not limited to:
Symbolic integration and solution of differential equations
Symbolic methods for qualitative analysis of differential equations and dynamical systems
Applications of symbolic computation for qualitative studies of mathematical models
Differential equations for symbolic-numeric computation
Bifurcations and stability of singular points and periodic solutions
Symmetries and integrability of ordinary differential equations
Differential algebra and differential Galois theory
Paper Submission
Please read and follow the MCS Journal guidelines to prepare your submission, which can be accessed
here. The submitted work must not
have been simultaneously submitted for publication in another journal or conference. Submission is via SNAPP, can be found
at the website Submit to this journal.
Please note that the guest editors will first carry a quick assessment of each submission and only papers that are deemed relevant to
the special issue and are of high enough quality will be forwarded to at least two referees for full, independent reviews. Authors are welcome to suggest
suitable reviewers and/or request the exclusion of certain individuals when they submit their manuscripts. Please include this information in the title page
of the manuscript.
Important Dates
Submission of papers deadline: March 31, 2025
Contact
All questions about submissions should be emailed to Dr. Bo Huang: bohuang0407@buaa.edu.cn
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