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Modern problems of modeling最新文献

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ALGORITHMIC SOFTWARE FOR USING THE CUBIC SPLINE IN RESTORING THE FUNCTIONAL DEPENDENCE IN THE CASE OF BOUNDARY CONDITIONS FOR THE FIRST DERIVATIVES 在一阶导数的边界条件下,用三次样条恢复函数依赖的算法软件
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/114/121
E. Eremeev, A. Rackovich
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引用次数: 0
DESIGN PROPERTIES OF HYPERBOLIC PARABOLOID AND THEIR APPLICATION IN COMPUTER MODELING 双曲抛物面的设计性质及其在计算机建模中的应用
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/3/15
V. Anpilogova, S. Botvinovska, J. Levina, A. Sulimenko
Setting and solving the problem presented in the article is a relevant topic in computer modeling. In particular, to create special models for building quadrics and solve problems associated with analyzing the shape of a surface and switching from one surface determinant to another (surface determinant change problems) The object of the presented study is a hyperbolic paraboloid, as one of the surfaces widely used in architecture as a coating shell for large-span structures. The main goal of the work is to transition from representing the surface of a hyperbolic paraboloid with four segments that form a spatial closed broken to its "canonical" form, that is, to finding its vertex, axis, symmetry planes and shape parameters of the hyperbolic paraboloid. In the work, the position is proved: if the hyperbolic paraboloid Γ is given by a closed spatial broken line of four segments (determinant), then the line passing through the middle of the segments connecting the opposite vertices of this broken line is parallel to the axis of the given hyperbolic paraboloid Γ. Algorithms for solving three problems are presented. By one of the algorithms, you can find the direction of the axis of the hyperbolic paraboloid specified by an arbitrary determinant. The second shows how, by means of computer graphics, an arbitrary determinant can be designed onto a plane by a parallelogram. According to the third algorithm, you can find the "canonical" form of a hyperbolic paraboloid given by an arbitrary determinant. Examples are presented and the purpose of further development of the work is indicated, namely modeling the surface of a hyperbolic paraboloid along a given line of outline.
本文提出的问题的设置和解决是计算机建模中的一个相关课题。特别是,为了建立特殊的二次曲面模型,并解决与曲面形状分析和曲面行列式转换相关的问题(曲面行列式变化问题),本文的研究对象是双曲抛物面,它是建筑中广泛使用的曲面之一,作为大跨度结构的涂层外壳。这项工作的主要目标是从表示一个双曲抛物面的表面,四个部分形成一个空间封闭破碎过渡到它的“规范”形式,即找到它的顶点、轴、对称面和双曲抛物面的形状参数。在工作中,证明了位置:如果双曲抛物面Γ由四条线段的封闭空间折线(行列式)给出,则通过连接该折线的相对顶点的线段中间的线平行于给定双曲抛物面Γ的轴线。给出了解决这三个问题的算法。通过其中一种算法,您可以找到由任意行列式指定的双曲抛物面轴的方向。第二部分展示了如何利用计算机图形学,通过平行四边形将任意行列式设计到平面上。根据第三种算法,你可以找到由任意行列式给出的双曲抛物面的“规范”形式。给出了例子,并指出了进一步发展工作的目的,即沿着给定的轮廓线对双曲抛物面进行建模。
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引用次数: 0
MATHEMATICALLY MODELING PERIODICHNYE PROCESSES FOR ADDITIONAL SERIES FURIE 附加系列的周期性过程的数学建模
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/22/142/152
M. Rubtsov, D. Spirintsev, K. Radilová, A. Vlasenko
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引用次数: 0
EXPERIENCE OF THE AUTODESK REVIT PACKAGE INTRODUCTION FOR MODELING BUILDINGS AND STRUCTURES INTO THE EDUCATIONAL PROCESS autodesk revit套件的经验介绍建模的建筑物和结构的教育过程
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/98/104
N. Hrytsyna, O. Chernikov
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引用次数: 0
ANALYSIS OF METHODS FOR MODELING SOUND PROPAGATION IN A WAVEGUIDE 声波在波导中的传播建模方法分析
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/47/53
V. Vanin, O. Zalevska, J. Sidorenko, A. Voitovych
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引用次数: 1
SIMULATION OF FLOW AND HEAT EXCHANGE OF A RADIATOR WITH PLATE-SPLIT FINNING IN THE CONDITIONS OF FREE CONVECTION 自由对流条件下板裂翅片散热器流动与换热的模拟
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/23/34
A. Baranyuk, M. Vorobiov
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引用次数: 0
ANALYSIS OF IMAGES OF FOREST PLANTATIONS 人工林影像分析
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/183/190
V. Shvaiko, O. Bandurka, O. Datsyuk, O. Golova, O. Kovalchuk
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引用次数: 0
IMPROVEMENT OF THE GEOMETRIC SHAPE OF THE INDEPENDENTLY CONTROLLED ELEMENT OF THE MANIPULATOR 改进了机械手独立控制元件的几何形状
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/21/91/97
O. Golova, S. Zalevsky, A. Vorobyov, Y. Lazarchuk-Vorobyova
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引用次数: 0
URBAN ENVIRONMENT DESIGNING AS AN OPTIMIZATION PROBLEM 城市环境设计作为一个优化问题
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/22/66/79
T. Kovalyov, T. Shmelova, O. Bosiy
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引用次数: 0
CORRECTING THE SHAPE OF A PLANE POINT POLYNOMA BY CHANGING THE POSITION OF ITS BASE POINTS 通过改变其基点的位置来修正平面点多项式的形状
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/22/12/21
V. Vereshchaga, K. Lysenko
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引用次数: 0
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Modern problems of modeling
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