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Modern problems of modeling最新文献

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SLIDING OF THE PARTICLE ALONG THE MOVABLE HORIZONTAL PLANE 质点沿可移动水平面的滑动
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-147-155
S. Pylypaka, V. Nesvidomin, T. Volina, V. Babka, I. Hryshchenko
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引用次数: 0
GRAPHIC COMPUTER TECHNOLOGIES FOR DESIGN OF NON-CHAOTIC MECHANICAL SYSTEMS 非混沌机械系统设计的图形计算机技术
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-156-165
O. Semkiv, A. Kalinovskiy, E. ukharkova
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引用次数: 0
DIRECT AND INVERSE MAPPINGS OF OBJECTS OF VISIBILITY ON IMAGE SURFACES AND IN PANORAMIC RELIEFS 在图像表面和全景浮雕上可见物体的直接和反向映射
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-52-62
V. Danylenko, O. Shoman
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引用次数: 0
MEDIA EDUCATIONAL TECHNOLOGIES IN THE EDUCATIONAL PROCESS OF THE DISCIPLINES OF THE PHYSICS AND MATHEMATICS CYCLE OF A HIGHER EDUCATIONAL INSTITUTION 媒介教育技术在高等院校物理和数学学科教育过程中的循环作用
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-20-27
O. Burtseva
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引用次数: 0
WAVE MODEL OF C-SPACE: BASES, ACHIEVEMENTS, PROSPECTS c空间波动模型:基础、成就、展望
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-96-107
Y. Kovalyov
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引用次数: 0
MATHEMATICAL MODELING: MAIN STAGES AND CLASSIFICATION OF MODELS 数学建模:模型的主要阶段和分类
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-140-146
E. Murtaziiev, Y. Syusyukan
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引用次数: 0
GEOMETRIC MODELING OF WORKING PROFILES AND VOLUME OF ROTARY-PLANETARY MACHINES 旋转行星机械工作轮廓和体积的几何建模
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-116-126
L. Kutsenko, I. Adashevska, I. Shelihova
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引用次数: 0
SIGNIFICATIONS, DESIGNATIONS OF COMPOSITE MATRIXES THAT IX ANALYSIS 用于分析的复合矩阵的意义、名称
Pub Date : 2022-12-17 DOI: 10.33842/2313125x-2022-24-127-139
K. Lysenko, V. Vereshchaha, O. Pavlenko
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引用次数: 0
STUDY OF GEOMETRIC SCHEMES OF MULTILAYER OPTICAL MEDIUM 多层光学介质几何格式的研究
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/22/197/206
O. Shoman, V. Danylenko
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引用次数: 0
GEOMETRIC MODELING OF THE TRAJECTORY CARGO SWINGING SPRING WITH MOVABLE SUSPENSION 活动悬架轨迹货摆弹簧的几何建模
Pub Date : 2021-06-16 DOI: 10.33842/22195203/2021/22/153/162
O. Semkіv, S. Shevchenko
The geometric modeling of pendulum oscillation in the vertical plane of the cargo suspended by a suspended spring, which, when moving, retains the rectinity of its axis. In the literature, this kind of pendulum is called the swinging spring (Swinging Spring). The specified spring model is widely used as a mechanical model of more complex processes in nature and technology. Just as the famous pendulum of Kapitsi allows you to explain some fundamental concepts. In our case, we will talk about processes with internal nonlinearly related systems for the provision of different oscillatory components. At the same time, which is essential, the components of the system exchange the energy among themselves. Often the authors use the swinging spring as a paradigm to study nonlinear related systems. For swinging springs, three energy components are identified, similar to the movement of the spring, the movement of the pendulum, as well as the relationship between these movements. The presented procedure can be applied, in principle, to arbitrary nonlinear associated systems to show how the connection is mediated by internal energy exchanges and how the energy distribution varies according to the system parameters. In the work using a computer, the cargo trajectory of the swinging spring is modeled using the weights of the cargo, the rigidity of the spring and its length in the unloaded state. In addition, the initial values of the initiation parameters of the oscillations of the swinging spring are used: the angle of deviation of the spring axis from the vertical, the rate of changes in the magnitude of this angle, as well as the springs elongation parameter and the rate of elongation change. Calculations are made using the Lagrange equation of the second kind. The options for finding a nonchaotic trajectory of point load of a swinging spring with movable (along the coordinate axes) of the mounting point are considered.
悬挂弹簧悬挂的货物在垂直平面上的摆振几何建模,该弹簧在运动时保持其轴线的直线性。在文献中,这种摆称为摆簧(swinging spring)。指定弹簧模型被广泛地用作自然界和技术中更复杂过程的力学模型。就像著名的卡皮西钟摆可以让你解释一些基本概念一样。在我们的例子中,我们将讨论具有内部非线性相关系统的过程,以提供不同的振荡分量。同时,系统的组成部分彼此之间交换能量,这是必不可少的。作者经常使用摆动弹簧作为研究非线性相关系统的范例。对于摆动弹簧,确定了三种能量分量,类似于弹簧的运动,钟摆的运动,以及这些运动之间的关系。所提出的程序原则上可以应用于任意非线性关联系统,以显示内部能量交换如何介导连接以及能量分布如何根据系统参数变化。在计算机工作中,利用货物的重量、弹簧的刚度和弹簧在卸载状态下的长度,建立了摆动弹簧的货物轨迹模型。此外,还使用了摆动弹簧振荡起始参数的初始值:弹簧轴线与垂直方向的偏差角,该角度大小的变化率,以及弹簧伸长参数和伸长变化率。利用第二类拉格朗日方程进行计算。考虑了可移动(沿坐标轴)安装点的摆动弹簧点载荷的非混沌轨迹的求解方法。
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引用次数: 0
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Modern problems of modeling
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