Andrey K. Gorshenin

Prof. Dr. Andrey K. Gorshenin

Federal Research Center “Computer Science and Control” of the Russian Academy of Sciences, 119333 Moscow, Russia
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Research Focus & Metrics

Academic Career Length

17Years (2010-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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28 August 2023 in Future Internet
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Journal Article
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Irina Kochetkova (Gudkova)Irina Kochetkova (Gudkova)
Irina Kochetkova (Gudkova)
Anna KushchazliAnna Kushchazli
Anna Kushchazli
SBSofia Burtseva
Sofia Burtseva
Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
Fifth-generation (5G) networks require efficient radio resource management (RRM) which should dynamically adapt to the current network load and user needs. Monitoring and forecasting network performance requirements and metrics helps with this task. One of the parameters that highly influences radio resource management is the profile of user traffic generated by various 5G applications. Forecasting such mobile network profiles helps with numerous RRM tasks such as network slicing and load balancing. In this paper, we analyze a dataset from a mobile network operator in Portugal that contains information about volumes of traffic in download and upload directions in one-hour time slots. We apply two statistical models for forecasting download and upload traffic profiles, namely, seasonal autoregressive integrated moving average (SARIMA) and Holt-Winters models. We demonstrate that both models are suitable for forecasting mobile network traffic. Nevertheless, the SARIMA model is more appropriate for download traffic (e.g., MAPE [mean absolute percentage error] of 11.2% vs. 15% for Holt-Winters), while the Holt-Winters model is better suited for upload traffic (e.g., MAPE of 4.17% vs. 9.9% for SARIMA and Holt-Winters, respectively).

21 April 2024 in Computer Networks
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Journal Article
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Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
AKAnastasia Kozlovskaya
Anastasia Kozlovskaya
SGSergey Gorbunov
Sergey Gorbunov
IKIrina Kochetkova
Irina Kochetkova

14 February 2022 in Mathematics
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Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
VKViktor Kuzmin
Viktor Kuzmin
This paper presents a feature construction approach called Statistical Feature Construction (SFC) for time series prediction. Creation of new features is based on statistical characteristics of analyzed data series. First, the initial data are transformed into an array of short pseudo-stationary windows. For each window, a statistical model is created and characteristics of these models are later used as additional features for a single window or as time-dependent features for the entire time series. To demonstrate the effect of SFC, five plasma physics and six oceanographic time series were analyzed. For each window, unknown distribution parameters were estimated with the method of moving separation of finite normal mixtures. First four statistical moments of these mixtures for initial data and increments were used as additional data features. Multi-layer recurrent neural networks were trained to create short- and medium-term forecasts with a single window as input data; additional features were used to initialize the hidden state of recurrent layers. A hyperparameter grid-search was performed to compare fully-optimized neural networks for original and enriched data. A significant decrease in RMSE metric was observed with a median of 11.4%. There was no increase in RMSE metric in any of the analyzed time series. The experimental results have shown that SFC can be a valuable method for forecasting accuracy improvement.

16 April 2020 in Mathematics
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Victor KorolevVictor Korolev
Victor Korolev
Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
Mathematical models are proposed for statistical regularities of maximum daily precipitation within a wet period and total precipitation volume per wet period. The proposed models are based on the generalized negative binomial (GNB) distribution of the duration of a wet period. The GNB distribution is a mixed Poisson distribution, the mixing distribution being generalized gamma (GG). The GNB distribution demonstrates excellent fit with real data of durations of wet periods measured in days. By means of limit theorems for statistics constructed from samples with random sizes having the GNB distribution, asymptotic approximations are proposed for the distributions of maximum daily precipitation volume within a wet period and total precipitation volume for a wet period. It is shown that the exponent power parameter in the mixing GG distribution matches slow global climate trends. The bounds for the accuracy of the proposed approximations are presented. Several tests for daily precipitation, total precipitation volume and precipitation intensities to be abnormally extremal are proposed and compared to the traditional PoT-method. The results of the application of this test to real data are presented.

1 December 2017 in Doklady Earth Sciences
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Victor KorolevVictor Korolev
Victor Korolev
Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
On the basis of the negative binomial distribution of the duration of wet periods calculated per day, an asymptotic model is proposed for distributing the maximum daily rainfall volume during the wet

1 February 2024 in Mathematics
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Journal Article
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Anna KushchazliAnna Kushchazli
Anna Kushchazli
ASAnastasia Safargalieva
Anastasia Safargalieva
Irina Kochetkova (Gudkova)Irina Kochetkova (Gudkova)
Irina Kochetkova (Gudkova)
Andrey K. GorsheninAndrey K. Gorshenin
Andrey K. Gorshenin
The advancement of cloud computing technologies has positioned virtual machine (VM) migration as a critical area of research, essential for optimizing resource management, bolstering fault tolerance, and ensuring uninterrupted service delivery. This paper offers an exhaustive analysis of VM migration processes within cloud infrastructures, examining various migration types, server load assessment methods, VM selection strategies, ideal migration timing, and target server determination criteria. We introduce a queuing theory-based model to scrutinize VM migration dynamics between servers in a cloud environment. By reinterpreting resource-centric migration mechanisms into a task-processing paradigm, we accommodate the stochastic nature of resource demands, characterized by random task arrivals and variable processing times. The model is specifically tailored to scenarios with two servers and three VMs. Through numerical examples, we elucidate several performance metrics: task blocking probability, average tasks processed by VMs, and average tasks managed by servers. Additionally, we examine the influence of task arrival rates and average task duration on these performance measures.