Minisymposiums

Procedure of the submission of abstract paper for minisymposiums is via online submission system. Register by the link given under the left-hand tree (http://icaam-online.org/accounts/signup) and submit your short abstract.

If you are submitting for a minisymposium, please select talk as one of the following:

* MS1: Educational and Historical Aspects,

* MS2: Mathematical Modelling (&  MS6: Dynamical Systems)

* MS3: Mathematical Technologies

* MS4: Topology and Its Interactions

* MS5: Spectral Theory of Differential Operators

 

 

MS1: Educational and Historical Aspects of Analysis, Applied Mathematicsand Other Mathematics Branches

Organizer: Prof. Yessen Yklasovich Bidaibekov, Candidate of Physical and Mathematical Sciences, Doctor of Pedagogical Sciences, Kazakh National Pedagogical University named after Abai, Kazakhstan

E-mail: esen_bidaibekov@mail.ru

 Description of the topic of the session: The mini-symposium is directed to exchange ideas, experiences of specialists of various scientific spheres and levels of mathematics in the sphere of research and development of scientific and educational aspects, which provide training of future specialists in analysis, applied mathematics and other mathematics branches in cases of existing of various systems of education and science, including university scientists-lecturers, who teach students, graduate students of physical and mathematical, natural and scientific, educational fields.

The main aim of the symposium is to attract scientists to exchange ideas, experiences, results and prospects of development of the given direction of the conference. The areas of interest include but not limited to:
  • The introduction of scientific achievements on analysis, applied mathematics and other mathematics branches into the content of educational system;
  • Methodical system of training of particular sections of analysis, applied mathematics and other mathematics branches;
  • Scientific and methodical bases of training of future specialists in mathematics and its applications;
  • Educational potential, and psychological and pedagogical bases of scientific mathematical achievements.
  • Informatization of mathematics education;
  • Interdisciplinary communications of mathematics;
  • Informational and mathematical methods and approaches in education;
  • Historical mathematical achievements and heritage in cases of modern education.

 

MS2: Mathematical Modelling of Heat and Mass Transfer Problems & MS6: Dynamical Systems

Organizers: Prof. Stanislav N. Kharin, Academician of National Academy of Sciences of Republic of Kazakhstan, Doctor of Physical and Mathematical Sciences, National Academy of Sciences of Republic of Kazakhstan, Kazakhstan & Kazakh-British Technical University, Kazakhstan

Assoc. Prof. Merey M.Sarsengeldin, National Academy of Sciences of Republic of Kazakhstan, Kazakhstan & Kazakh-British Technical University, Kazakhstan & Suleyman Demirel University, Kazakhstan

E-mail: merey@mail.ru

Description of the topic of the session: Eminent scientists with high quality investigations with original and unpublished results of conceptual, constructive, empirical, experimental, or theoretical studies in all areas of mathematical modelling of heat and mass transfer problems are cordially invited for presentation at the conference.
The scope of the symposium covers theoretical and applied aspects of diverse phenomena and mathematical modelling of heat and mass transfer problems. The areas of interest include but not restricted to:
  • Analytical and numerical methods for solving free boundary value problems
  • Phenomena including phase transformations
  • Heat and mass transfer problems
  • Physical phenomena in electrical contacts
  • Low temperature plasma
  • Hydrodynamics
  • Fluid dynamics
  • Filtration

MS3:Mathematical Technologies in Systems Analysis and Control Theory

Organizer:Prof. Mikhail G. Dmitriev, Senior Researcher, Institute for System Analysis of the Federal Research Centre "Informatics and Control" Russian Academy of Sciences, Professor of National Research University-Higher School of Economics, Moscow,Russia

E-mail: mdmitriev@mail.ru

Description of the topic of the session: The scope of the symposium covers theoretical and applied aspects of system analysis and control theory. The areas of interest include but not restricted to:

  • Control theory and applications
  • Adaptive control systems
  • Asymptotic methods in control theory and system analysis problems
  • Singular perturbations in control theory and applications
  • Decomposition techniques in control systems
  • Stabilizing regulatorsin nonlinear systems
  • Multiple criteria decision analysis and control problems
  • Analytical and numerical methods in control theory

 

MS4: Topology and Its Interactions

Description of the topic of the session: The aim of the minisymposium is to bring together researchers using topology in their researches. The scope of the minisymposium covers theoretical and applied aspects of topology. The areas of interest include but not restricted to:

  • Topology
  • Algebraic topology
  • Geometry
  • Analysis
  • Differential equations

 

MS5: Spectral Theory of Differential Operators

Organizers: Prof. Abdizhahan M. Sarsenbi, Head of the Department of “Mathematical Methods and Modelling”, Director of the Scientific Center of Theoretical and Applied Mathematics, M.Auezov South Kazakhstan State University, Shymkent, Kazakhstan.

Prof. Oktay Sh. Mukhtarov,  Department of Mathematics, Faculty of Arts and Science, Gaziosmanpaşa University, 60250 Tokat, Turkey

E-mail: abzhahan@mail.ru, omukhtarov@yahoo.com

Description of the topic of the session: The minisymposium is directed to leading experts in the area of spectral theory of differential operators of mathematics methods in partial differential equations to exchange ideas, experiences. The main aim of this symposium is to attract scientists to exchange ideas, experiences and results to improve the quality of researches. The scope of the symposium covers theoretical and applied aspects of spectral theory of differential operators. The areas of interest include but not restricted to:
  • Distribution of eigenvalues of differential operators
  • Completeness of eigenfunctions of differential operators
  • Eigenfunction expansion of differential operators
  • Basis properties of eigenfunctions of differential operators
  • Spectral problems for discontinuous differential operators
  • Spectral problems for functional differential operators
  • Numerical methods in the spectral theory of differential operators
  • Computer modelling of spectral problems