Interstellar Speed Of Sound

In summary, the evidence seems to contradict the idea that most particles never experience a collision. However, the evidence does show that collisions happen frequently between nebula.
  • #1
anorlunda
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I understand statistical mechanics. I understand that PV=nRT has no lower bound on density. Yet I'm bugged by the thought that the densities in interstellar (or even intergalactic) nebulas are so low that most particles will never experience any collisions at all, thus undermining the premise of statistical mechanics.

I understand that some of the particles are charged, but dust clumps of molecules are neutral.

I looked up the speed of sound in space (300 km/s), I see pictures on APOD clearly showing shock waves in planetary nebula or supernova remnants, or at the boundaries of the solar system where Voyager is heading. Some shock waves seem driven by radiation pressure, others not.

On the other hand galaxies pass through each other all the time with seemingly no effect other than gravity. The other day on APOD they even showed the galaxy Messier 64 and said that it is two concentric counter rotating galaxies coexisting. How the heck can that happen without lots of violent collisions between nebula?

The visible evidence seems contradictory. It bugs me; my left brain says the particles collide frequently, my right brain says most particles never collide with anything.

Here's my question. Are ordinary statistical mechanics sufficient to describe interstellar and intergalactic clouds of gas and dust, or is there something big I'm missing?
 
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  • #2
Your right that the probability of collisions or nebulae is extremely low but it sounds like you are having trouble understanding why.

Let's take a hypothetical collision for simplicity we will ignore dust. Set the average distance between stars at 1 light year apart for both galaxies. (this is far denser than average).
Knowing this calculate how much space is between two stars. Once you perform this calculation you will quickly realize the diameter of a star would be like a grain of sand on a football field. Two football regions cross each other what would you think the likely hood of two grains of sand colliding?
then consider that nebulae form stars with those separation distances. Let's just say even
particles in a nebulae have a lot
of room between particles.
Here is a good experiment to see how dust interacts. Take a handful of talcum powder and have a friend do the same. Stand one meter apart. Throw the two handfuls towards each other. You may have to stand closer.
How many particles do you see
collide? Their might be a few but it would be so miniscule it would be unmeasurable.
 
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  • #3
Thank you Modred. But is I start with the very sparse mental model I have a hard time visualizing how intersecting clouds could cause shock waves in each other.

Clearly, the stream of solar particles causes shock waves at the edge of the solar system, and nova ejecta cause shock waves.

The talcum powder analogy illustrates the non-interaction of sparse clouds, but in my mind shock waves illustrate the strongest imaginable kind of interaction.
 
  • #4
Interstellar shockwaves have a few different sources or reasons. Some from supernovae, or explosions, some from interactions with the solar winds there are othre causes as well.

here is one article bom Berkely that discusses some of the principles and mathematics.

http://astro.berkeley.edu/~ay216/05/NOTES/Lecture11.pdf

if you look up interstellar shockwaves you can find numerous related articles
 
  • #5


I would say that the issue you are facing is a common misconception about statistical mechanics and its applicability to different systems. While statistical mechanics is a powerful tool for understanding the behavior of particles in a gas, it is not the only factor at play in interstellar and intergalactic environments. Other factors, such as magnetic fields and radiation pressure, also play significant roles in shaping the behavior of particles in these environments.

In the case of interstellar and intergalactic nebulae, the low densities do indeed mean that collisions between particles are rare. However, as you mentioned, there are also charged particles and radiation pressure that can exert forces on the particles and lead to the formation of shock waves. These shock waves can also cause the particles to collide with each other, even at low densities.

In the case of galaxies passing through each other, the main force at play is gravity. While there may be some collisions between gas and dust particles, the majority of the particles are not dense enough to significantly interact with each other. This is why we see galaxies merging and coexisting without significant disruption.

In short, while statistical mechanics is an important tool for understanding the behavior of particles, it is not the only factor at play in interstellar and intergalactic environments. Other forces, such as radiation pressure and gravity, also play significant roles and must be taken into account when studying these systems.
 

1. What is the "interstellar speed of sound"?

The interstellar speed of sound refers to the speed at which sound waves travel through the vacuum of space. It is also known as the speed of sound in a vacuum.

2. How fast is the interstellar speed of sound?

The interstellar speed of sound is approximately 1,126 kilometers per second, or 700 miles per second. This is much faster than the speed of sound in Earth's atmosphere, which is approximately 343 meters per second.

3. Why is the interstellar speed of sound important?

Understanding the interstellar speed of sound is important for space exploration and communication. It helps us determine the limitations and capabilities of sound-based technologies in the vacuum of space.

4. How is the interstellar speed of sound calculated?

The interstellar speed of sound is calculated using the formula v = √(γRT), where v is the speed of sound, γ is the ratio of specific heats, R is the gas constant, and T is the temperature. This formula takes into account the properties of the medium, such as its temperature and composition.

5. Can the interstellar speed of sound be exceeded?

No, the interstellar speed of sound cannot be exceeded. In fact, sound waves cannot travel through the vacuum of space as there is no medium for them to travel through. However, electromagnetic waves, such as light, can travel through the vacuum of space at much faster speeds.

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