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M.Z. Zgurovsky, P.O. Kasyanov,
A.V. Kapustyan, N.V. Zadoianchuk


Institute for Applied System Analysis – AACIMP 2011 – Aug 9, 2011
The concentric circles represent
the disciplinary research needed
in the social, natural, health
and engineering sciences and
the humanities that must be
carried out alongside
interdisciplinary and
transdisciplinary research in
order to address the challenges.
The lines linking the grand
challenges show that progress in
addressing any challenge will
require progress in addressing
each of the others.

Earth System Science for Global Sustainability: The Grand
Challenges. International Council for Science, Paris.
Differential-
Geophysical
              Mathematical         operator
 process or   model (PDE)        equation or
    field
                                   inclusion

              y:Ω   τ,Τ      R   y: τ,Τ         R
                                  y ,t         R,
                                      t   ,T
studying of new classes of energetic extensions and
 Nemitsky operators for differential operators from
 initial mathematical models;
structure investigations of corresponding phase and
 extended phase spaces;
proving of new embedding and approximation theorems
 for special classes of distribution spaces, basis theorems
 for such spaces;
generalization of Ky Fan theorem for multistrategies;
development of noncorrosive theory for differential
 operator inclusions with pseudomonotone type maps.
Research Laboratory of Nonlinear Analysis for
Differential-Operator Systems of Institute for
Applied System Analysis of NAS of Ukraine
carries out fundamental investigations of such
problems in the following directions
                                     http://iasa.kpi.ua
nonlinear analysis and control for
 classes of nonlinear geophysics
 processes and fields;

properties of solutions of
 differential-operator inclusions and
 multivariation inequalities for Earth
 data analysis problems;

theory of global and trajectory
 attractors for infinite-dimensional
 dynamical systems.
Theory of Global and Trajectory
Attractors for Infinite-dimensional
Dynamical Systems
Nonlinearized viscoelastisy theory
Piesoelectrisity theory
Hydrodynamic problems
Nonlinear contact problems
Mathematical biology problems
Feedback control problems
Sustainable development problems
etc
zgur@zgurov.kiev.ua kasyanov@i.ua

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Methods of Nonlinear and Multivalued Analysis for Multinature Controlled Processes and Fields

  • 1. M.Z. Zgurovsky, P.O. Kasyanov, A.V. Kapustyan, N.V. Zadoianchuk Institute for Applied System Analysis – AACIMP 2011 – Aug 9, 2011
  • 2. The concentric circles represent the disciplinary research needed in the social, natural, health and engineering sciences and the humanities that must be carried out alongside interdisciplinary and transdisciplinary research in order to address the challenges. The lines linking the grand challenges show that progress in addressing any challenge will require progress in addressing each of the others. Earth System Science for Global Sustainability: The Grand Challenges. International Council for Science, Paris.
  • 3. Differential- Geophysical Mathematical operator process or model (PDE) equation or field inclusion y:Ω τ,Τ R y: τ,Τ R y ,t R, t ,T
  • 4. studying of new classes of energetic extensions and Nemitsky operators for differential operators from initial mathematical models; structure investigations of corresponding phase and extended phase spaces; proving of new embedding and approximation theorems for special classes of distribution spaces, basis theorems for such spaces; generalization of Ky Fan theorem for multistrategies; development of noncorrosive theory for differential operator inclusions with pseudomonotone type maps.
  • 5. Research Laboratory of Nonlinear Analysis for Differential-Operator Systems of Institute for Applied System Analysis of NAS of Ukraine carries out fundamental investigations of such problems in the following directions http://iasa.kpi.ua
  • 6. nonlinear analysis and control for classes of nonlinear geophysics processes and fields; properties of solutions of differential-operator inclusions and multivariation inequalities for Earth data analysis problems; theory of global and trajectory attractors for infinite-dimensional dynamical systems.
  • 7. Theory of Global and Trajectory Attractors for Infinite-dimensional Dynamical Systems
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  • 20.
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  • 22.
  • 23.
  • 24.
  • 25.
  • 26.
  • 27.
  • 28.
  • 29.
  • 30.
  • 31.
  • 32. Nonlinearized viscoelastisy theory Piesoelectrisity theory Hydrodynamic problems Nonlinear contact problems Mathematical biology problems Feedback control problems Sustainable development problems etc
  • 33.