Universal Limits: Are There Other Natural Boundaries?

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The discussion highlights several universal limits in nature, including the speed of light as the ultimate speed limit and absolute zero as the lowest temperature achievable. It also mentions the Planck length, below which distance measurements lose physical significance, and the Chandrasekhar limit, which defines the maximum mass for a white dwarf star before it becomes unstable. Additionally, the Heisenberg limit restricts the duration and frequency spread of light pulses, impacting data transmission in fiber optics. Lastly, the Bekenstein bound is introduced as the maximum entropy and temperature a substance can achieve in a confined space. These limits illustrate the fundamental constraints governing physical phenomena.
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The speed of light is the universal speed limit and absolute zero is the universal temperature limit. Are there any other universal limits like this in nature?
 
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speed of light in a vacuum is the speed limit

although it is (presently) not possible to reduce the temperature of a body to 0 K it is possible for a body to have negative temperature
other limits

Plank length - below which distance measurements are said to have no physical meaning.
 
Chandrasekhar limit.

The maximum mass for a white dwarf star.
If the white dwarf accumulates a greater mass through accretion or merger it will become unstable, usually producing a supernova explosion.
Other possible outcomes are a collapse into either neutron star or black hole.
 
There are limits in filling of orbitals(Pauli exclusion principle)
 
When dealing with quantum or classical waves, there is the Heisenberg limit.
A pulse of light or any other wave cannot both have a narrow frequency spread and be of a very short duration.

For example, one cannot create a pulse of green light that is shorter than a femtosecond or so long. The pulse will necessarily be "white", containing all frequencies of the visible spectrum.

This comes into play, say, in fiber optics, where there's only a certain spectrum of colors that optical fibers can transmit well. If we transmit data as optical pulses, the Heisenberg limit shows us that we can only send data through the fiber so quickly. If we make the pulses too short, the more extreme parts of their color spectrum will get absorbed by the fiber, and the pulses will get all distorted as a result.
 
What about the Bekenstein bound, the highest possible entropy a region of space can have?

For a given substance, this should also translate to the highest possible temperature the substance can have, trapped in a fixed volume.
 
comparing a flat solar panel of area 2π r² and a hemisphere of the same area, the hemispherical solar panel would only occupy the area π r² of while the flat panel would occupy an entire 2π r² of land. wouldn't the hemispherical version have the same area of panel exposed to the sun, occupy less land space and can therefore increase the number of panels one land can have fitted? this would increase the power output proportionally as well. when I searched it up I wasn't satisfied with...

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