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Theorem of Pappus01:24

Theorem of Pappus

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The Theorem of Pappus, also known as the Pappus–Guldinus Theorem, provides a geometric method for determining the volume and surface area of solids generated by the revolution of a plane region or a plane curve about an external axis. The theorem consists of two related statements. The first addresses the volume of solids formed by rotating plane areas, while the second addresses the surface area generated by rotating plane curves. Both results depend on the location of the centroid,...
329
Reflective Property of Parabolas01:26

Reflective Property of Parabolas

536
A parabola is a basic type of conic section that results from the intersection of a plane with a double-napped cone in a direction parallel to one of the cone's sides. This U-shaped curve has a distinctive reflective property: all incoming rays parallel to its axis of symmetry are directed toward a single point, known as the focus. This property is widely utilized in optical and communication technologies that require precise signal concentration.In analytic geometry, a parabola is defined as...
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相关实验视频

Updated: May 3, 2026

Evanescent Field Based Photoacoustics: Optical Property Evaluation at Surfaces
10:21

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使用法布里-佩罗特折射计实现基于的帕斯卡尔.

Isak Silander, Johan Zakrisson, Ove Axner

    Optics letters
    |June 14, 2024
    PubMed
    概括

    这项研究实现了SI单位的压力,帕斯卡,高达100kPa使用极化和法布里-佩罗特折射计. 它还提供了精确的 (N2) 在1550 nm的摩尔极化值.

    科学领域:

    • 计量学和量子光学 量子光学
    • 气相物理与化学 气相物理与化学

    背景情况:

    • 对SI压力单位的准确实现对于科学和工业应用至关重要.
    • 气体极化度的测量为了解分子性质和相互作用提供了基本数据.

    研究的目的:

    • 通过使用极化,实现SI压力单位 (帕斯卡) 到100kPa.
    • 在特定的波长和温度下确定 (N2) 的摩尔极化性.

    主要方法:

    • 使用一个Fabry-Perot折射计在1550nm运行.
    • 结合了的实验静态极化性和依赖频率的二极极极化性的第一原理计算.
    • 在302.9146K的温度下进行测量.

    主要成果:

    • 实现了高达100kPa的帕斯卡,并结合了不确定性.
    • 确定了N2在1550nm和302.9146K的摩尔极化度为4.396572(26) × 10^-6 m^3/mol.
    • 获得的N2摩尔极化值与之前的测定结果很好地一致.

    结论:

    • 这项研究展示了一种基于气体极化性的压力实现的新方法.
    • N2的精确摩尔极化性为分子光谱学和气相物理学领域提供了有价值的数据.

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