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相关概念视频

Physical Pendulum01:06

Physical Pendulum

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When a rigid body is hanging freely from a fixed pivot point and is displaced, it oscillates similar to a simple pendulum and is known as a physical pendulum. The period and angular frequency of a physical pendulum are obtained by using the small-angle approximation and drawing parallels with a spring-mass system. The small-angle approximation (sinθ=θ) is valid up to about 14°.
When dealing with complicated systems, the mass moment of inertia is an important parameter, as it...
1.6K
Simple Pendulum01:10

Simple Pendulum

4.5K
A simple pendulum consists of a small diameter ball suspended from a string, which has negligible mass but is strong enough to not stretch. In our daily life, pendulums have many uses, such as in clocks, on a swing set, and on a sinker on a fishing line. 
The period of a simple pendulum depends on two factors: its length and the acceleration due to gravity. The period is completely independent of any other factors, such as mass or maximum displacement. For small displacements, a pendulum...
4.5K
Equilibrium and Balance01:15

Equilibrium and Balance

4.3K
The inner ear assumes dual functionalities of auditory perception and equilibrium maintenance. The vestibule is the organ responsible for balance. This organ contains mechanoreceptors, specifically hair cells, endowed with stereocilia, which aid in deciphering information regarding the position and motion of our heads. Two intrinsic components, the utricle and saccule, help perceive head position, while the semicircular canals track head movement. Neurological messages initiated in the...
4.3K
Torsional Pendulum01:09

Torsional Pendulum

5.3K
A torsional pendulum involves the oscillation of a rigid body in which the restoring force is provided by the torsion in the string from which the rigid body is suspended. Ideally, the string should be massless; practically, its mass is much smaller than the rigid body's mass and is neglected.
As long as the rigid body's angular displacement is small, its oscillation can be modeled as a linear angular oscillation. The amplitude of the oscillation is an angle. The role of mass is played...
5.3K
Rigid Body Equilibrium Problems - II01:21

Rigid Body Equilibrium Problems - II

6.9K
A rigid body is in static equilibrium when the net force and the net torque acting on the system are equal to zero.
Consider two children sitting on a seesaw, which has negligible mass. The first child has a mass (m1) of 26 kg and sits at point A, which is 1.6 meters (r1) from the pivot point B; the second child has a mass (m2) of 32 kg and sits at point C. How far from the pivot point B should the second child sit (r2) to balance the seesaw?
6.9K
Simple Harmonic Motion01:21

Simple Harmonic Motion

9.3K
Simple harmonic motion is the name given to oscillatory motion for a system where the net force can be described by Hooke's law. If the net force can be described by Hooke's law and there is no damping (by friction or other non-conservative forces), then a simple harmonic oscillator will oscillate with equal displacement on either side of the equilibrium position. To derive an equation for period and frequency, the equation of motion is used. The period of a simple harmonic oscillator...
9.3K

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相关实验视频

Updated: May 21, 2025

A Millimeter Scale Flexural Testing System for Measuring the Mechanical Properties of Marine Sponge Spicules
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A Millimeter Scale Flexural Testing System for Measuring the Mechanical Properties of Marine Sponge Spicules

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水母的形状作为一个机械平衡.

Mengsha Gong1, Minakshi Ashok1, Ariane Helou2

  • 1Division of Biology and Biological Engineering, California Institute of Technology, Pasadena, CA 91125.

Proceedings of the National Academy of Sciences of the United States of America
|March 17, 2025
PubMed
概括

月球果可以改变它们的身体形状,采用稳定的形式超出它们通常的圆形. 这种形状变化是由机械力量和肌肉收缩驱动的,允许适应环境变化.

科学领域:

  • 发展生物学 发展生物学
  • 生物物理学的生物物理.
  • 动物形态学 动物形态学

背景情况:

  • 动物在成长过程中发展出特定的形状,但它们在发育后如何保持这些形状是不太了解的.
  • 月球水母 (Aurelia aurita) 呈现辐射对称性,通常呈圆形.
  • 身体形状的乱可能会挑战动物保持形状的能力.

研究的目的:

  • 调查月球水母形状维持和恢复背后的机制.
  • 了解水母是如何编码它们特有的圆形的.
  • 探索水母采用替代稳定的身体形状的潜力.

主要方法:

  • 扰乱月球水母的身体形状,通过在各种配置中移植身体部位.
  • 观察水母对形状扰动的反应,并记录形状恢复.
  • 使用数学建模来分析来自肌肉收缩和粘弹性组织的力量.
  • 调节机械参数,例如肌肉收缩率,以诱导形状变化.

主要成果:

  • 月球水母表现出一种强大的能力,在各种干扰后恢复其辐射对称性 (圆形).
  • 在特定的干扰下,水母可以采用其他稳定的身体形状,包括圆形,四边形和三角形.
  • 数学建模表明,稳定的身体形状是通过机械力的局部平衡来实现的,无论对称性如何.
关键词:
奥雷莉亚奥雷莉亚是什么意思身体的形状 身体的形状机械机械机械 机械机械月亮果月亮果

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  • 调整肌肉收缩率直接影响形状变化,支持机械平衡假设.
  • 结论:

    • 水母的形状是通过机械力量的平衡来动态保持的,而不仅仅是通过对称的遗传蓝图来保持.
    • 能够采用多个稳定的形状,使其能够适应不断变化的物理环境.
    • 了解这些机械原理可以了解动物如何保持形状并适应其形态.