Abstract

It has been established that the most likely period of breakthrough wave occurrence is the time of spring flooding or heavy rain when water-head facilities are subjected to significant loads that lead to the collapse of their individual elements or the entire structure. In addition, the possibility of man-made accidents that can occur at any time cannot be ruled out. It has been proven that breakthrough wave formation depends on the nature of the destruction or the overflow through a water-head facility. For the study reported in this paper, a model of the kinematics of riverbed and breakthrough flows was used, which is based on the equations of flow, washout, and transport of sediments that are averaged for the depths of the stream. The differential equations describing the nonstationary flow averaged for depth are solved using the numerical grid system FST2DH (2D Depth-averaged Flow and Sediment Transport Model), which implements a finite-element method on the plan of a riverbed's topographic region. These tools are publicly available, which allows their wide application to specific loads and boundary conditions of mathematical models. The construction of an estimation grid involving the setting of boundary conditions and the use of geoinformation system tools makes it possible to simulate the destruction of a culvert of the pressure circuit and obtain results for a specific case of an actual riverbed and a water-head facility. It has been established that there is a decrease in the speed of wave propagation along the profile, from 3 m/s to 1 m/s. The impact of bottom irregularities, the effect of floodplains, and the variety of bottom roughness have also been assessed, compared to the results of their calculation based on one-dimensional models given in the regulatory documents. Hydraulic calculations were carried out taking into consideration the related properties of the main layer of the floodplain, which consists of peat accumulations, and the heterogeneity of the depths and roughness of floodplain surfaces of soils. It has been established that there is almost no erosion of supports in the floodplain zone in this case. It was found that as the distance between the flow and breakthrough intersection increases, there is a decrease in the height of the head from 2.1 m to 1.25 m.

Highlights

  • The presence of industrial and transport structures downstream of a reservoir poses a danger in the case of destruction of the pressure circuit of hydraulic engineering structures

  • The most likely time of breakthrough wave occurrence is the period of spring flooding or heavy rain when water-head facilities are subjected to significant beyond-the-boundary loads that lead to Ecology their destruction in whole or individual elements

  • The aim of this work is to devise a methodology for calculating the movement of a breakthrough wave and determining its impact on the erosion of sub-bridge structures, which would make it possible to take into consideration the factors of topographic and hydraulic conditions on a riverbed, which significantly affect the breakthrough wave propagation

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Summary

Introduction

The presence of industrial and transport structures downstream of a reservoir poses a danger in the case of destruction of the pressure circuit of hydraulic engineering structures. The most likely time of breakthrough wave occurrence is the period of spring flooding or heavy rain when water-head facilities are subjected to significant beyond-the-boundary loads that lead to. Ecology their destruction in whole or individual elements. On average, 1.5 accidents happen per 15 thousand large hydraulic structures annually [1] In this case, the formation of a breakthrough wave and its propagation along the riverbed under the real conditions of flow and return of flows can have a significant impact. Meeting such requirements would help devise a methodology for the reliable and up-todate calculation of breakthrough wave parameters

Literature review and problem statement
The aim and objectives of the study
The study materials and methods
On rivers with wide floodplains
Findings
Conclusions
Full Text
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