Home / Journals International Journal of Theoretical and Applied Mathematics / An Application of Differential Equation and Numerical Analyses to the Multidisciplinary and Interdisciplinary Sciences
An Application of Differential Equation and Numerical Analyses to the Multidisciplinary and Interdisciplinary Sciences
Submission DeadlineMar. 10, 2020

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Lead Guest Editor
Mahammad Nurmammadov
Azerbaijan State Pedagogical University, Baku, Azerbaijan
Guest Editors
  • Savin Treanta
    Department of Sciences,University Politehnica of Bucharest, Romania, Hungary
  • Namiq Djalilov
    Director of Shamakhy Astrophysical Observatory named after N.Tusi, Azerbaijan National Academy of Sciences, Baku, Azerbaijan
Introduction
Studying of application linear and nonlinear differential equations especially its application to the multidisciplinary and interdisciplinary sciences But as usually differential equations has an application with numerical methods , numerical analyses at the same time, in this sense applied mathematics in width include the natural sciences, others sciences fields . Investigations in astronomy astrophysical problems need important to apply the numerical and differential equations. Other sides in literature and languages also arise the problems which important application differential equations for example, modeling concurrences languages, integrations languages and in field of mathematical and applied linguistic, May be this special issue is essential for the proper understanding of features of many phenomena. The present special issue of mathematics and its applications focuses on highlighting recent trends and developments in the analytical investigation of nonlinear and linear differential equations , numerical analyses optimization methods will help investigations many phenomena of multidisciplinary and interdisciplinary sciences.
Aims and Scope:
  1. Differential equations
  2. Dynamical system
  3. Control system
  4. Functional and numerical analysis
  5. Mathematical and applied linguistic
  6. Equations of aerodynamics
  7. Non-classical electromagnetic dynamics
  8. Linear and nonlinear PDE
  9. Mixed type PDE
  10. Inverse and optimization problems
  11. Mathematical modeling in chemistry, ecology, psychology, physics and biology
  12. Mathematical modeling in astrophysical and radio astronomy
  13. Application differential equations in astronomy and atmosphere
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