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相关概念视频

Centroid of a Body: Problem Solving01:03

Centroid of a Body: Problem Solving

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The centroid of a body is a crucial concept in engineering and physics. Finding the centroid of a body can help determine its stability, its balance point, and even its design. In this context, consider a thin wire bent in the form of a quarter circular arc. Polar coordinates are used to calculate the centroid. The wire is first divided into small differential elements of a length equal to the radius multiplied by the differential angle.
The x-coordinates and y-coordinates of each element's...
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Node Analysis for AC Circuits01:14

Node Analysis for AC Circuits

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Consider an angioplasty system featuring a catheter equipped with a turbine, a critical tool for removing plaque deposits from coronary arteries. This intricate medical device operates using a circuit model reminiscent of a dual-node RLC circuit powered by a current-controlled voltage source.
To unravel the complexities of this system, nodal analysis is employed, a powerful technique founded on Kirchhoff's current law (KCL), which remains valid for phasors. AC circuits can effectively be...
380
Deformations in a Symmetric Member in Bending01:18

Deformations in a Symmetric Member in Bending

271
When analyzing the deformation of a symmetric prismatic member subjected to bending by equal and opposite couples, it becomes clear that as the member bends, the originally straight lines on its wider faces curve into circular arcs, with a constant radius centered at a point known as Point C. This phenomenon helps to understand the stress and strain distribution within the member more clearly.
When the member is segmented into tiny cubic elements, it is observed that the primary stress...
271
Area Computation by the Alternative Coordinate Method01:24

Area Computation by the Alternative Coordinate Method

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The alternative coordinate method, also known as the Shoelace Formula, is a technique for determining the area of a traverse using Cartesian coordinates. This method relies on the sequential arrangement of x and y coordinates for each point of the shape, ensuring accuracy and ease of application.In this approach, each corner's x and y coordinates are listed as fractions, with the x-coordinate as the numerator and the y-coordinate as the denominator. These coordinates are arranged sequentially...
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Nodal Analysis01:10

Nodal Analysis

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Nodal analysis is a fundamental method in electrical engineering used to simplify the process of circuit analysis. This method revolves around the concept of using node voltages as the primary variables for circuit analysis. The objective is to determine the voltage at each node in a circuit, which can then be used to find other quantities of interest, such as currents through specific components.
Consider, for instance, a simple circuit composed of three nodes and three resistors, as shown in...
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Singularity Functions for Bending Moment01:18

Singularity Functions for Bending Moment

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Singularity functions simplify the representation of bending moments in beams subjected to discontinuous loading, allowing the use of a single mathematical expression. For a supported beam AB, with uniform loading from its midpoint M to the right side end B, the approach involves conceptual 'cuts' at specific points to determine the bending moment in each segment. By cutting the beam at a point between A and M, the bending moment for the segment before reaching midpoint M is represented...
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相关实验视频

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An Automated Method to Perform The In Vitro Micronucleus Assay using Multispectral Imaging Flow Cytometry
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合理ANCF圆形元件的分类方法

Manyu Shi1, Manlan Liu1,2, Yaxiong Liu1

  • 1School of Mechanical and Electrical Engineering, Xi'an University of Architecture and Technology, Xi'an, 710055, China.

Scientific reports
|July 2, 2025
PubMed
概括
此摘要是机器生成的。

本研究介绍了一种新的方法来细分理性NURBS (非统一的理性B-Spline) 曲线,以确保几何精度. 该方法在密集的参数区域中提炼元素,以提高计算效率和准确性.

关键词:
元素的细分元素的细分.映射关系关系的映射.参数化的参数化理性绝对节点坐标配方 (RANCF) 是一种方法.分区元素的定义 分区元素的定义

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科学领域:

  • 计算几何学计算几何学
  • 计算机辅助设计是指计算机辅助设计.
  • 数字分析 数字分析

背景情况:

  • 非统一的理性B-Spline (NURBS) 曲线是几何建模的基础.
  • 现有的节点插入算法可能会面临各种元素定义和参数分布的挑战.
  • 不均参数化的元素的细分的扭曲需要改进的方法.

研究的目的:

  • 开发一个精确的方法来计算节点坐标和重量在细分的元素,而不会改变几何性质.
  • 为了解决和控制在非均参数化的元素的细分过程中的扭曲.
  • 建立基于物理空间弧度长度的合理NURBS (RANCF) 元素的细分标准.

主要方法:

  • 使用NURBS曲线的节点插入算法.
  • 引入元素参数点的分布密度函数.
  • 建立对参数空间分区节点的计算方法,对应于物理空间弧度长度.

主要成果:

  • 拟议的方法可以在物理空间中精确地细分不同参数的弧线元素.
  • 数字计算结果指导了RANCF元素的细分标准的确定.
  • 在具有较密集参数点分布的地区进行本地精细化被发现是有效的.

结论:

  • 开发的方法确保RANCF元素的几何性质和参数分布在细分过程中保持.
  • 该方法有效地控制了对非均参数化的元素的细分过程中的扭曲.
  • 基于参数点密度的局部精制提高了计算精度和效率.