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The Bulletin of the South Ural State University Series - Mathematical Modeling Program is an important academic journal in the field of mathematical modeling. Mainly focusing on various aspects of mathematical modeling. It covers the application of basic mathematical theories in modeling, as well as mathematical modeling solutions for complex practical problems. For example, it may include using mathematical tools such as differential equations, linear algebra, probability theory, etc. to model problems in fields such as physics, engineering, and biology. Mathematical description and analysis of actual systems such as traffic flow, ecosystems, financial markets, etc., to reveal their inherent laws and development trends. At the same time, it may also involve the exploration of new modeling methods and technologies, as well as the improvement and innovation of existing modeling methods.

This magazine is mainly aimed at scholars, researchers, graduate students in the field of mathematics, as well as engineers and scientists engaged in work related to mathematical modeling. For mathematicians and researchers, this journal is an important platform for sharing cutting-edge research results and exchanging academic ideas, which helps to promote the development of mathematical modeling theory. Graduate students can learn about the latest developments and research methods in the field of mathematical modeling by reading this journal, providing inspiration for their research topics. For engineers and scientists, mathematical modeling methods and application cases in journals can provide powerful tools and ideas for solving practical problems.

《南烏拉爾國立大學通訊系列-數(shù)學建模編程與計算機軟件》是一本在數(shù)學建模領域具有重要地位的學術期刊。主要聚焦于數(shù)學建模的各個方面。涵蓋了從基礎數(shù)學理論在建模中的應用，到復雜實際問題的數(shù)學建模解決方案。例如，可能包括運用微分方程、線性代數(shù)、概率論等數(shù)學工具對物理、工程、生物等領域的問題進行建模。對實際系統(tǒng)如交通流量、生態(tài)系統(tǒng)、金融市場等進行數(shù)學描述和分析，以揭示其內在規(guī)律和發(fā)展趨勢。同時，也可能涉及新型建模方法和技術的探索，以及對已有建模方法的改進和創(chuàng)新。

本刊主要面向數(shù)學領域的學者、科研人員、研究生以及從事與數(shù)學建模相關工作的工程師、科學家等。對于數(shù)學學者和科研人員來說，該期刊是分享前沿研究成果、交流學術思想的重要平臺，有助于推動數(shù)學建模理論的發(fā)展。研究生可以通過閱讀該期刊了解數(shù)學建模領域的最新動態(tài)和研究方法，為自己的研究課題提供啟發(fā)。對于工程師和科學家來說，期刊中的數(shù)學建模方法和應用案例可以為他們解決實際問題提供有力的工具和思路。

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