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RUDN Students Analyze 5G Technologies Algorithms during an Internship in Austria

RUDN Students Analyze 5G Technologies Algorithms during an Internship in Austria

Postgraduate student Peter Harin and Master students Elena Makeeva and Valeria Savich from the Institute of Applied Mathematics and Telecommunications of RUDN University underwent a one-week internship in Austria at Johannes Kepler Universität Linz.

Professor Dmitry Efrosinin from Johannes Kepler University was the academic advisor for RUDN mathematicians. The main area of research is 5G network technology. In particular, the main research objectives were Enhanced Mobile Broadband and Ultra-Reliable Low-Latency Communication. For correct formulation of the problems, RUDN University and Johannes Kepler University scientists studied joint transfer of information using eMBB and URLLC technologies, analyzed the queuing system and its application within the framework of Licensed Shared Access, and also performed an algorithmic analysis of a two-class multiserver heterogeneous system queuing with controlled cross-connection.

The internship lasted a week, but the collaboration between the research teams of RUDN University and Johannes Kepler University will continue. The team of young mathematicians at RUDN University outlined promising topics for joint study.

Main Publications View all
15 Nov 2017
RUDN University scientists publish results of their scientific researches in highly-recognized in whole world and indexed in international databases journals (Web of Science, Scopus ect.). That, of course, corresponds to the high status of the University and its international recognition. Publications of June-September 2017 ( In Journals of categories Q1-Q3)
2006
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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