Is there such a thing as gravitational pressure?

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    Gravitational Pressure
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Discussion Overview

The discussion revolves around the concept of "gravitational pressure," exploring its definition and implications within the context of gravitational forces and energy density in gravitational fields. Participants examine theoretical aspects, potential connections to particle physics, and the application of existing equations to understand this concept better.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant expresses uncertainty about the validity of defining gravitational pressure as gravitational force per square meter, questioning the meaningfulness of such an approach.
  • Another participant suggests that gravitational pressure might relate to pressure from hypothetical graviton particles, drawing an analogy to how photons exert pressure on solar sails.
  • A different participant clarifies that photons have energy rather than mass, noting that energy behaves like mass in gravitational contexts, and questions whether gravitons could interact similarly.
  • One participant highlights the need for specificity regarding the term "gravitational pressure" and mentions the exploration of energy density in gravitational fields, referencing equations analogous to those used for electrostatic fields.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the definition or implications of gravitational pressure, with multiple competing views and uncertainties remaining in the discussion.

Contextual Notes

Participants note the lack of rigor in the term "gravitational pressure" and the need for clearer definitions or contexts. There are unresolved questions regarding the interaction of gravitons and the energy stored in gravitational fields.

diagopod
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I see the term once in a while, but generally not in a rigorously defined context. And when I think in terms of the gravitational force per square meter on the Earth, for example, I'm not sure it's a concept I can grasp, since gravitational force is always defined with respect to a second body. If I write the mass of the earth, times the gravitational acceleration on the Earth's surface, divided by the surface of the earth, I do get a force per square meter or pressure for the Earth's surface, but it seems absurdly high, and I don't think that's a valid approach anyway. Any thoughts on this would be appreciated. Thanks.
 
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I could be way off the mark on this one, but gravitational pressure may be in reference to pressure caused by graviton particles. In the same way that photons give momentum to a solar sail (through application of a pressure/force over time). Relativistically photons have mass, however I'm not sure if the same could apply to gravitons.
 
It'd be more correct (at least, according to modern conventions) to say that photons have energy, not mass, but also that energy acts just like mass for the purposes of gravity. (In Einstein's equation G_{\mu\nu} = 8\pi T_{\mu\nu}, the tensor on the right side includes both energy and mass)

Anyway, the reason photons are able to exert pressure on something like a solar sail is that they bounce off it, and so in order for momentum to be conserved, the sail has to gain (or lose) some momentum. For the same to be true of gravitons, they'd have to be able to bounce off objects, but I'm not sure I've ever heard whether such a thing is possible.

diagopod, I think in order to get meaningful information about this, you'd have to be more specific about what you mean, or at least where you're seeing the term. I'm not really sure what it might be referring to based just on what you've said here. You're right that just dividing gravitational force by surface area doesn't really tell you anything meaningful.
 
diazona said:
diagopod, I think in order to get meaningful information about this, you'd have to be more specific about what you mean, or at least where you're seeing the term.

Thanks for all your help. Regarding context, I've seen two or three cases in which the "energy density" of the gravitational field is explored, usually as an extrapolation of the well-known equations for energy density of the electrostatic field: U = 1/2(Epsilon0)|E|^2, which would translate to U(g) = 1/2g^2/G8pi, which in turn translates into a pressure. I'll try to find a link and post it, but I found the idea interesting. In GR, is energy "stored" in the field?
 

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