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单词 Spring Constant
释义

Spring Constant

英语例句库

The physical properities of cantilever, in particular the spring constant has important influence on the microcomponent of MEMS.

摘要悬臂梁的物理性能参数尤其是弹性系数对MEMS中微器件的性能有着重要的影响。

原声例句
Crash Course Physics 速成课物理

(half of the spring constant), times the (amplitude squared).

弹簧常数的一半乘以振幅的平方。

SciSHow 快问快答小科普

The spring has a known spring constant, which is just a measure of how “springy” it is.

弹簧有一个已知的弹簧常数, 这只是衡量它有多“弹性” 的量度。

SciSHow 快问快答小科普

And because the spring constant stays the same, astronauts can figure out their mass using the measured oscillation.

由于弹簧常数保持不变,宇航员可以使用测量到的振动计算出他们的质量。

Crash Course Physics 速成课物理

For example: if you have a spring with a spring constant of 200 Newtons per meter, and a block

如果你有一个脉动弹簧 它的值是每米 200 牛顿。

中文百科

胡克定律 Hooke's law

(重定向自Spring Constant)
胡克定律能精确地描述普通弹簧在变形不太大时的力学行为。
低碳钢的应力-应变曲线。胡克定律描述的仅为原点到屈服点之间的那一段陡峭的直线。
1. 最大强度
2. 屈服强度
3. 破坏点
4. 应变硬化区
5. 颈缩区

胡克定律Hooke's law),又译为虎克定律,是力学弹性理论中的一条基本定律,表述为:固体材料受力之后,材料中的应力与应变(单位变形量)之间成线性关系。满足胡克定律的材料称为线弹性胡克型(英文Hookean)材料。

从物理的角度看,胡克定律源于多数固体(或孤立分子)内部的原子在无外载作用下处于稳定平衡的状态。

许多实际材料,如一根长度为L、横截面积A的棱柱形棒,在力学上都可以用胡克定律来模拟——其单位伸长(或缩减)量\varepsilon (应变)在常系数E(称为弹性模量)下,与拉(或压)应力 σ 成正比例,即:

英语百科

Hooke's law 胡克定律

(重定向自Spring Constant)
Hooke's law: the force is proportional to the extension
Manometers are based on Hooke's law.  The force created by gas pressure inside the coiled metal tube above unwinds it by an amount proportional to the pressure.
The balance wheel at the core of many mechanical clocks and watches depends on Hooke's law. Since the torque generated by the coiled spring is proportional to the angle turned by the wheel, its oscillations have a nearly constant period.
Plot of applied force F vs. elongation X for a helical spring according to Hooke's law (red line) and what the actual plot might look like (dashed line). At bottom, pictures of spring states corresponding to some points of the plot; the middle one is in the relaxed state (no force applied).

Hooke's law is a principle of physics that states that the force F needed to extend or compress a spring by some distance X is proportional to that distance. That is: F = kX, where k is a constant factor characteristic of the spring: its stiffness, and X is small compared to the total possible deformation of the spring. The law is named after 17th-century British physicist Robert Hooke. He first stated the law in 1660 as a Latin anagram. He published the solution of his anagram in 1678 as: ut tensio, sic vis ("as the extension, so the force" or "the extension is proportional to the force").

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更新时间:2025/6/21 6:34:00