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相关概念视频

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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Ampere-Maxwell's Law: Problem-Solving01:17

Ampere-Maxwell's Law: Problem-Solving

730
A parallel-plate capacitor with capacitance C, whose plates have area A and separation distance d, is connected to a resistor R and a battery of voltage V. The current starts to flow at t = 0. What is the displacement current between the capacitor plates at time t? From the properties of the capacitor, what is the corresponding real current?
To solve the problem, we can use the equations from the analysis of an RC circuit and Maxwell's version of Ampère's law.
For the first part of...
730
Collisions in Multiple Dimensions: Problem Solving01:06

Collisions in Multiple Dimensions: Problem Solving

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In multiple dimensions, the conservation of momentum applies in each direction independently. Hence, to solve collisions in multiple dimensions, we should write down the momentum conservation in each direction separately. To help understand collisions in multiple dimensions, consider an example.
A small car of mass 1,200 kg traveling east at 60 km/h collides at an intersection with a truck of mass 3,000 kg traveling due north at 40 km/h. The two vehicles are locked together. What is the...
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Areas Within Irregular Boundaries01:26

Areas Within Irregular Boundaries

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Calculating areas within irregular boundaries, such as along rivers or curved roads, is crucial in various fields, including surveying, engineering, and environmental management. Surveyors often begin by creating a traverse, a connected series of straight lines approximating the area's boundary. The coordinates of each traverse point are essential for calculating the enclosed area. The double meridian distance formula is a widely used technique for this purpose. This method utilizes the...
111
Design Example: Traverse Angle Computations01:25

Design Example: Traverse Angle Computations

129
Traverse angle computations are a critical component of surveying, used to compute the internal angles within a closed traverse. A traverse consists of a series of connected lines forming a closed loop, often used for land boundary delineation or mapping. Calculating the internal angles ensures accuracy in the traverse geometry and is essential for checking survey data integrity.The process begins with known azimuths and bearings of the traverse sides. Internal angles at each vertex are...
129
Mechanistic Models: Compartment Models in Algorithms for Numerical Problem Solving01:29

Mechanistic Models: Compartment Models in Algorithms for Numerical Problem Solving

98
Mechanistic models play a crucial role in algorithms for numerical problem-solving, particularly in nonlinear mixed effects modeling (NMEM). These models aim to minimize specific objective functions by evaluating various parameter estimates, leading to the development of systematic algorithms. In some cases, linearization techniques approximate the model using linear equations.
In individual population analyses, different algorithms are employed, such as Cauchy's method, which uses a...
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进入未知的世界:计算如何帮助探索未知的物质空间

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此摘要是机器生成的。

发现新的功能性材料对于全球挑战至关重要. 计算方法可以加快这一点,但它们的预测能力在材料科学发现工作流程中未得到充分利用.

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科学领域:

  • 材料科学
  • 计算化学
  • 纳米技术

背景情况:

  • 迫切需要新的功能材料来应对气候变化和资源短缺等全球性挑战.
  • 传统的实验材料的发现速度缓慢,而且被潜在的材料空间所限制.
  • 目前的计算方法往往是后推理实验结果,而不是引领发现.

研究的目的:

  • 讨论实施计算驱动材料发现工作流程的挑战.
  • 突出材料科学领域的进展.
  • 强调发现真正新材料的障碍.

主要方法:

  • 对材料发现的计算方法的审查.
  • 分析整合计算和实验所面临的挑战.
  • 讨论开源软件,数据库和硬件方面的进展.

主要成果:

  • 计算方法为加速合理材料开发提供了巨大的潜力.
  • 理论指导实验的计算的全部预测能力在很大程度上仍未得到利用.
  • 探索往往局部物质空间, 缺少新的特性.

结论:

  • 克服计算驱动的工作流程的挑战是解锁新材料的关键.
  • 提高计算能力对于有效的材料发现至关重要.
  • 弥合计算预测和实验验证之间的差距至关重要.