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АПРОБАЦИЯ МАТЕМАТИЧЕСКИХ МОДЕЛЕЙ ДЛЯ ПРОГНОЗИРОВАНИЯ РАСХОДОВ ВОДЫ ГОРНЫХ РЕК АРМЕНИИ

Sep 2026 · Proceedings of the YSU C: Geological and Geographical Sciences · 0 citations

Abstract

The paper considers the physical-geographical and climatic conditions formation of the river runoff of the rivers of Armenia. Two mountain rivers were considered Armenia – Arpa and Dzoraget. Relevance. Forecasts allow the most rational use of the country's water resources, as well as to prepare in advance for dangerous hydrological phenomena and these prevent or significantly reduce the damage, they cause to the people au pair. The purpose of the study is to test the mathematical models for mountainous and semi-mountainous rivers of Armenia and analysis of the results, obtained in the implementation of these models. For forecasting runoff of mountain rivers, an approach based on the application of dynamic models of daily water consumption formation. Used models presented as differential equations of the first and second order for predicting the process of changing characteristics river flow. As the initial data, water consumption for hydrological posts in Jermuk for 2018 and 2019 and for the city of Stepanavan for 2017 and 2018, average daily air temperature, sum daily precipitation, snow cover thickness according to weather stations "Jermuk" and "Stepanavan". Cost forecasting methods tested waters on the semi-mountain rivers of Armenia and on their analogues on the territory of Russia. For the Arpa and Dzoraget Rivers, the models of the first and second orders are insignificantly underestimate and overestimate the predicted values, respectively. When conducting verification forecasts of water discharges on the mountain Rivers Arpa and Dzoraget in the period of high water and rain floods, the best results are obtained by mathematical model in the form of a differential equation of the first order. This model does not take into account subsurface runoff. Revealed that with a short lead time, the model parameters can be optimized with a large error, for example, the coefficient responsible for snowmelt intensity. In general, dynamic models show a satisfactory result in assessing their effectiveness.

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