V2EX reduced planck constant

Reduced Planck Constant

释义 Definition

约化普朗克常数(符号 ,读作 h-bar):量子力学中的基本物理常数,定义为 = h / (2π),常用于表示角频率角动量以及量子化关系(如对易关系与不确定性原理)中。

发音 Pronunciation (IPA)

/rdust plk knstnt/

例句 Examples

The reduced Planck constant is written as .
约化普朗克常数通常写作 。

In quantum mechanics, the reduced Planck constant links energy and angular frequency through the relation \(E=\hbar\omega\), making it central to waveparticle descriptions.
在量子力学中,约化普朗克常数通过关系式 \(E=\hbar\omega\) 将能量与角频率联系起来,因此它是波粒二象性描述中的核心常数。

词源 Etymology

Planck constant(普朗克常数,h)”以德国物理学家马克斯普朗克(Max Planck)命名;“reduced(约化)”表示把 h 除以 2π 得到更便于处理角量(如角频率 ω、角动量)的形式,因此常写作 ,又称 h-bar

相关词 Related Words

文学与经典著作 Literary Works

  • The Principles of Quantum Mechanics(狄拉克《量子力学原理》)大量使用 表达对易关系与量子化条件。
  • The Feynman Lectures on Physics(费曼《费曼物理学讲义》)在量子行为与能量量子化相关章节中出现 。
  • Introduction to Quantum Mechanics(格里菲斯《量子力学导论》)用 推导薛定谔方程与不确定性关系。
  • Modern Quantum Mechanics(樱井《现代量子力学》)在算符方法与角动量理论中频繁出现 。
  • Quantum Mechanics: Non-Relativistic Theory(朗道-栗弗席茨《量子力学:非相对论理论》)用 构建量子形式体系与近似方法。
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