托木斯克国立大学学报-数学与力学 SCIE

期刊简介预计审稿时间：

Vestnik Tomskogo Gosudarstvennogo Universiteta matematika I Mekhanika "is an academic journal sponsored by Tomsk State University. Mainly focusing on cutting-edge research in the fields of mathematics and mechanics. In terms of mathematics, it covers many branches of pure mathematics, such as algebraic research that may involve various algebraic structures such as group theory, ring theory, and field theory, as well as the application of algebra in coding theory, cryptography, and other fields; The field of analysis includes in-depth exploration of function theory, functional analysis, differential equations, etc., such as the study of the properties, existence, and uniqueness of solutions to various differential equations, as well as spatial properties and operator theory in functional analysis; The direction of geometry involves classical geometry, modern geometry, and the application of geometry in physics, engineering, and other fields.

In terms of mechanics, it involves traditional branches of mechanics such as solid mechanics, fluid mechanics, and theoretical mechanics, and also focuses on interdisciplinary research in mechanics. For example, in solid mechanics, research is conducted on the mechanical properties of materials, the strength and stability of structures, and other aspects; In fluid mechanics, in-depth analysis is conducted on the flow laws, turbulence phenomena, and interactions between fluids and structures; In theoretical mechanics, the exploration of the laws of motion of objects, modeling and analysis of mechanical systems, etc. At the same time, it may also involve interdisciplinary fields such as biomechanics and environmental mechanics, such as studying the mechanical properties of biological tissues and the impact of mechanical phenomena in the environment on ecosystems.

《托木斯克国立大学学报-数学与力学》是托木斯克国立大学主办的学术期刊。主要聚焦于数学与力学领域的前沿研究。在数学方面，涵盖了纯数学的诸多分支，如代数方向可能涉及群论、环论、域论等各种代数结构的研究，以及代数在编码理论、密码学等领域的应用；分析学领域则包含对函数论、泛函分析、微分方程等的深入探讨，像对各类微分方程的解的性质、存在性与唯一性等问题的研究，以及泛函分析中空间性质与算子理论等内容；几何学方向会涉及到古典几何、现代几何以及几何在物理、工程等领域的应用等。

在力学方面，涉及固体力学、流体力学、理论力学等传统力学分支，也关注力学的交叉学科研究。例如，在固体力学中，对材料的力学性能、结构的强度与稳定性等方面展开研究；流体力学中，对流体的流动规律、湍流现象、流体与结构的相互作用等进行深入分析；理论力学中，对物体的运动规律、力学系统的建模与分析等进行探讨。同时，也可能涉及生物力学、环境力学等交叉领域，比如研究生物组织的力学特性、环境中力学现象对生态系统的影响等。

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