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JOURNALS // Mathematical Physics and Computer Simulation // Archive

Mathematical Physics and Computer Simulation, 2021 Volume 24, Issue 3, Pages 63–72 (Mi vvgum314)

This article is cited in 3 papers

Modeling, informatics and management

Modeling of flooding of settlements during the spring flood

A. Yu. Klikunova, T. A. Dyakonova, E. O. Agafonnikova, I. S. Makoveev, M. A. Kornaukhova, V. P. Radchenko

Volgograd State University

Abstract: The problem of flooding of territories with flood waters for settlements of the Volgograd region is considered. A numerical model of flood water dynamics is constructed, taking into account the topography of the terrain. The simulation is based on two-dimensional shallow water equations. For computational experiments, a parallel implementation of the numerical scheme CSPH-TVD for NVIDIA graphics accelerators with CUDA technology is used. The digital model of the river-bed and floodplain relief is based on spatial data SRTM3 and SRTMGL, topographic maps of the area, longitudinal profiles of rivers. The water flow rates for the Buzuluk and Perevozinka rivers are determined and a hydrograph of the Volga hydroelectric power station is constructed for the given probabilities of exceeding the water level. Flood maps were obtained for the following localities: Novoannisky, Berezovka 1, Vyazovka. The maximum values of the depths for 1%, 3%, 5%, 10%, 25% and 50% of water security are presented. An analysis of the flood situation was carried out and appropriate engineering and protective measures for settlements were proposed. At maximum flood water levels, residential buildings of Berezovka 1 are not subject to flooding. In order to minimize the negative impact for the city of Novoanninsky, it is proposed to carry out timely clearing of the river-bed of the Perevozinka river from congestion. To protect from flooding Vyazovka it is recommended to use diversion dyke.

Keywords: numerical simulation, ood inundation, embankment dam, inundation mapping, data visualization.

UDC: 528.8, 528.9, 532.5
BBK: 26.22, 26.17, 22.253

Received: 01.06.2021

DOI: 10.15688/mpcm.jvolsu.2021.3.6



© Steklov Math. Inst. of RAS, 2024