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RUDN University delegation visited the University of Bejaia (Algeria)

RUDN University delegation visited the University of Bejaia (Algeria)

November 28-30, the delegation of RUDN University headed by First Deputy Director of the Agrarian Technological Institute Petr Dokukin visited the University of Bejaia (Algeria) with a working visit.

November 28-30, the delegation of RUDN University headed by First Deputy Director of the Agrarian Technological Institute Petr Dokukin visited the University of Bejaia (Algeria) with a working visit.

The program included the presentation of the Agrarian Technological Institute research areas at the Faculty of Biosciences and Natural Resources of the University of Bejaia, as well as the discussion of the main provisions of the Memorandum of Inter-university Cooperation. During the negotiations, both universities expressed readiness for joint work in the following areas:

  • Development of joint educational master's program in agronomy with the study (in the future) in French;
  • The dual leadership of graduate students in the areas of «Agriculture», «Biological Sciences», «Veterinary Medicine» and «Zootechnics»;
  • Joint research in plant production and protection with fieldwork in Algeria;
  • Participation of scientists in the International Scientific Conference «Innovation in Agriculture» in April 2018 on the base RUDN University Agrarian Technological Institute;
  • Development of mobility programs through exchange of professors, PhD and masters for joint research in the field of tropical and subtropical agriculture.

The rector of the University of Bejaia, Professor Saidani Boualem approved the draft work program.

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Research and Innovative Activity View all
30 Dec 2020
In 2017, RUDN University scientists constructed a new explicit second-order precision difference scheme using modern computer algebra methods for 2-dimensional Navier-Stokes equations (NSE) [1]. This year, our mathematicians used a new scheme [2] to construct a numerical solution to the Cauchy problem with initial data (for t=0) as satisfying the continuity equation. Scientists managed to achieve previously unattainable accuracy of the continuity equation.
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