Do Gravitational Effects Impact Mass at a Distance in the Universe?

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Discussion Overview

The discussion revolves around the implications of gravitational effects on mass at a distance in the universe, particularly in relation to binding energy and the expansion of the universe. Participants explore whether the universe gains mass as it expands and the nature of energy in the context of general relativity.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants propose that a nucleus is lighter than its composite particles due to binding energy and question if similar effects apply to gravitational interactions between distant objects.
  • Others argue that extrapolating from nuclear forces to gravitational effects over cosmic distances is unrealistic and suggest that any perceived increase in mass due to separation is illusory.
  • One participant expresses concern that the energy of the universe has increased over time, while another counters that the gravitational field represents negative energy, suggesting a balance.
  • There is a discussion about the challenges of defining the mass of the universe and the complexities involved in measuring energy and mass in different inertial frames.
  • Some participants highlight the confusion surrounding the concept of binding energy, particularly in relation to electrons and nuclei, and clarify that binding energy refers to interactions within the nucleus rather than between electrons and nuclei.

Areas of Agreement / Disagreement

Participants do not reach a consensus on whether gravitational effects impact mass at a distance or if the universe gains mass as it expands. Multiple competing views remain, particularly regarding the interpretation of binding energy and the nature of energy in general relativity.

Contextual Notes

Participants note that the definition of mass at a distance may differ from local mass due to variations in the coordinate speed of light, and there are unresolved issues regarding the calculation of total energy in the universe.

Denton
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A nucleus is always lighter than its composite particles combined due to binding energy, does this hold true two object would be lighter when together than apart due to gravitational effects?

If this is correct than can I infer that the universe has gained mass as it expanded and will continue to gain mass?
 
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Denton said:
A nucleus is always lighter than its composite particles combined due to binding energy, does this hold true two object would be lighter when together than apart due to gravitational effects?

If this is correct than can I infer that the universe has gained mass as it expanded and will continue to gain mass?
Yes and yes.
 
So then the energy of the universe has increased over time? I find this highly disturbing.
 
Denton said:
So then the energy of the universe has increased over time? I find this highly disturbing.
On balance it is zero as the gravitational field, which is spacetime curvature, is a form of negative energy.

By the way energy cannot be described in pure tensoral form, so really in GR there is no such thing as energy, same goes for momentum.
 
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MeJennifer said:
Yes and yes.

In what inertial frame would you measure the mass of the universe? I heard a rumor that claimed "What is the mass of the universe?" is an ill posed question.
 
If this is correct than can I infer that the universe has gained mass as it expanded and will continue to gain mass?

No. Making a simple extrapolaton from nuclear forces to gravitational effects over cosmic distances is unrealistic.

Is the universe is expanding, and infinite?, therefore the mass is infinite. OR

At http://articles.adsabs.harvard.edu/full/1931MNRAS..91..483L

the opening paragraph points out in a homogeneous universe all space is equivalent...there is no center gravity. Seems like any implied increase in mass due to separation is illusory.
 
Phrak said:
In what inertial frame would you measure the mass of the universe? I heard a rumor that claimed "What is the mass of the universe?" is an ill posed question.

I would have thought you could get a reasonable theoretical definition for an effective total energy of the observable universe by simply adding up the energy of every object and non-gravitational field as seen from the observer's location, taking into account any shift due to velocity and/or the expansion of the universe. To put it another way, imagine that everything visible has been emitting spherical waves at the frequency corresponding in some frame to its energy, calculate how those waves appear to propagate in the observer's frame (taking into account velocity, gravitational and cosmological red-shift) and count the total rate at which the waves arrive at the observer.

However, this scheme doesn't appear to account correctly for gravitational energy (static or waves). The gravitational red-shift of these hypothetical energy waves effectively adjusts rest energy for the potential energy (due to the object itself or any other objects), but that adjustment is twice the correct potential energy because it means each interaction is counted both ways round, as can be seen by comparison with Newtonian potential theory.

I'd like to point out that mass at a distance can't be defined in the same way as local mass within a general coordinate system, because mass is locally equal to energy divided by the local speed of light squared, but if you try to take distant mass as being coordinate energy divided by coordinate speed of light you have problems because the coordinate speed of light can be different in different directions. You can instead take the coordinate energy divided by the standard local speed of light, that is the coordinate energy in mass units, but it should be noted that this isn't the exact coordinate equivalent of local mass, so care has to be taken when defining quantities such as the coordinate momentum.
 
I get one quarter million Google hits searching on the exact phrase "Energy of the Universe".
 
Seems like any implied increase in mass due to separation is illusory.

On the scale of the universe or at local scale or both?

I get one quarter million Google hits searching on the exact phrase "Energy of the Universe".

Good on ya.
 
  • #10
Jonathan Scott said:
I would have thought you could get a reasonable theoretical definition for an effective total energy of the observable universe by simply adding up the energy of every object and non-gravitational field as seen from the observer's location, taking into account any shift due to velocity and/or the expansion of the universe. To put it another way, imagine that everything visible has been emitting spherical waves at the frequency corresponding in some frame to its energy, calculate how those waves appear to propagate in the observer's frame (taking into account velocity, gravitational and cosmological red-shift) and count the total rate at which the waves arrive at the observer.

It seems to be the customary practice in cosmology to calculate the energy or mass of the universe by adding up pieces over the atlas of nominally flat inertial frames comoving with the cosmic background radiation--although it's probably close enough use the Earth frame. If this thread where posted in the Cosmology Folder, perhaps someone could tell us. The same sort of thing has to be done when calculating the age of the universe.
 
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  • #11
Denton said:
A nucleus is always lighter than its composite particles combined due to binding energy, ...

I hear echos of this statement over and over every few years. How would the binding energy of an electron to a nucleus, for instance, make the atom lighter than its constituent parts??

The atom is lighter because the 'binding energy' has been radiated away. The tighter it binds, the more energy is removed.
 
  • #12
I hear echos of this statement over and over every few years. How would the binding energy of an electron to a nucleus, for instance, make the atom lighter than its constituent parts??

Im not sure what the problem is. And from the looks of it I don't think you wouldn't know the processes that are involved in nuclear fission / fusion.

However It also seems like you have no idea. There is no binding energy between a nucleus and an electron. It only applies to the neutrons and protons.

The atom is lighter because the 'binding energy' has been radiated away. The tighter it binds, the more energy is removed.

Yes and i should remind you that e=mc^2. You radiate energy out you lose mass by that amount.
 
  • #13
Look Denton. I'm not insulting you. You misunderstand. It's one of these standard terms that that is misnamed and because of it generates confusion.


Wikipedia "Electron binding energy is a measure of the energy required to free electrons from their atomic orbits."

btw, energy is not mass.
 
  • #14
Ok fair enough, there is a 'binding energy' between the electron and nucleus, however I've only ever heard of the term binding energy used to describe the strong nuclear force in the nucleus.

Just tell me what are you trying to prove? That in a nuclear reaction the products don't liberate mass into energy?
 

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