How does the vibration of a quantum string translate to a "particle's" mass?

In summary, string theory posits that elementary particles are 1 dimensional vibrating strings with different properties based on their frequency. The vibrational state of the strings contributes to their mass, which is primarily made up of energy rather than physical particles. This can be summarized by E=mc^2.
  • #1
KarminValso1724
25
1
According to string theory, all elementary particles are really 1 dimensional vibrating strings and the frequency that the strings are vibrating create different particles with different masses and other properties. But what I seem to not be able to find an answer to is how the vibrational state of a string can create a property such as mass. Can someone please explain.
 
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  • #2
KarminValso1724 said:
Can someone please explain.
I think the simple answer is that these "vibrating" strings have apparent energy unique to the arrangements and frequencies involved which is what constitutes majority of the mass. A very small portion of massive atoms are actual physical particles, the majority is the energy of the gluons holding the quarks together.
 
  • #3
To be more terse: E=mc^2
 

FAQ: How does the vibration of a quantum string translate to a "particle's" mass?

How is a quantum string related to the mass of a particle?

The concept of a quantum string is a theoretical framework used to explain the fundamental building blocks of matter. According to string theory, particles are not point-like objects but rather tiny strings that vibrate at different frequencies. The vibration of these strings determines the mass of the particle, with higher frequencies corresponding to higher masses.

What determines the vibration of a quantum string?

The vibration of a quantum string is determined by its length and tension. Shorter strings with higher tension vibrate at higher frequencies, resulting in particles with higher masses. Conversely, longer strings with less tension vibrate at lower frequencies and correspond to particles with lower masses.

How does the vibration of a quantum string translate to a particle's mass?

The vibration of a quantum string is related to the energy of the particle it represents. According to Einstein's famous equation, E=mc², energy and mass are equivalent. Therefore, the higher the frequency of the string's vibration, the more energy it has, and the more massive the corresponding particle will be.

Can the mass of a particle change if the vibration of its corresponding string changes?

Yes, the mass of a particle can change if the vibration of its corresponding string changes. In string theory, the different vibrational states of a string correspond to different particles. Changing the vibration of the string would essentially change the type of particle it represents, resulting in a change in mass.

How does string theory explain the mass of particles that have no vibration, such as photons?

String theory suggests that particles with no vibration, such as photons, are actually closed loops of string with no endpoints. These closed strings do not vibrate but still possess energy, resulting in a massless particle. This concept is known as the "zero-point energy" of the string and plays a crucial role in understanding the mass of massless particles in string theory.

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