Could Gravitons Exist Without Energy Consumption in Quantum Gravity?

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Discussion Overview

The discussion revolves around the existence of gravitons in the context of quantum gravity and the implications for energy conservation. Participants explore whether gravitons can exist without energy consumption and how this relates to the behavior of massless particles like photons in gravitational fields.

Discussion Character

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

Main Points Raised

  • Some participants suggest that if quantum gravity exists, gravitons would be responsible, but question whether a body of matter needs to consume energy or mass to create them, referencing Conservation Theory.
  • Others point out that electrons do not consume mass or charge when producing photons, implying a potential parallel for gravitons.
  • There is a discussion about virtual bosons and their role in force interactions, with some arguing that classical forces arise from the interference of boson exchanges.
  • Concerns are raised about whether this process could violate Conservation Theory, as photons cannot simply appear from nowhere, leading to a debate on the nature of mass and energy conservation.
  • One participant questions if gravitons are contained within photons, given that light creates a gravitational field, while another counters this notion by comparing it to the emission of photons by accelerated electrons.
  • Participants discuss the gravitational influence of massless particles, asserting that photons, despite being massless, still create gravitational fields and referencing Newton's third law.
  • There is mention of the relationship between mass and energy, with some asserting that both produce gravitational effects and respond to them, citing historical evidence from general relativity.
  • Clarifications are made regarding the enforcement of conservation laws and the role of Heisenberg inequalities in quantum fluctuations.

Areas of Agreement / Disagreement

Participants express multiple competing views regarding the relationship between gravitons, photons, and energy conservation. The discussion remains unresolved, with no consensus on the implications of these concepts.

Contextual Notes

Some arguments depend on interpretations of conservation laws and quantum mechanics, with references to Feynman diagrams and Heisenberg inequalities that remain open to further exploration.

LF_Ent
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If quantum gravity exists, then gravitons are responsible; however, it seems to me as if a body of matter would need to be consuming energy/mass (as the sun does) to create gravitons, because of the Conservation Theory. Have I overlooked something? Almost certainly, but I cannot find it. Any help is much appreciated.
 
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Recall that electrons do not "consume" mass nor charge in producing photons.
 
LF_Ent said:
If quantum gravity exists, then gravitons are responsible; however, it seems to me as if a body of matter would need to be consuming energy/mass (as the sun does) to create gravitons, because of the Conservation Theory. Have I overlooked something? Almost certainly, but I cannot find it. Any help is much appreciated.
If you describe electromagnetism or gravity in terms of virtually exchanged massless bosons, then those bosons can not strictly be on-shell. They are (maybe very slightly, but in any case) virtual. The classical force arises from the interference between no boson exchange and (at least one) boson exchange.
 
So wouldn't that also break Conservation Theory? After all, the photons can't be popping out of nowhere. Mass and energy can't be created or destroyed, but only change form, right?
 
LF_Ent said:
So wouldn't that also break Conservation Theory? After all, the photons can't be popping out of nowhere. Mass and energy can't be created or destroyed, but only change form, right?
Wrong (sorry :smile:). You can not enforce conservation laws to better than Heisenberg inequalities.
 
Oh, okay. Thanks.

(Just so you know, when I made my second post I hadn't seen yours; I wasn't ignoring you = P)
 
k i might be way off and my physics background is limited , if light creates a gravitational
field then does this mean that a graviton is inside the photon.?
 
No, any more than the fact that accelerated electrons can emit photons means that the photons were inside the electron to begin with.
 
cragar said:
k i might be way off and my physics background is limited , if light creates a gravitational
field then does this mean that a graviton is inside the photon.?

It seems to me that since the photon is massless, it has no gravitational influence. But these people seem to be much more educated than me. = P
 
  • #10
the photon is massless but still creates a gravitational field . Newtons 3rd law.
if light can be bent in a gravitational field then the light has an equal but opposite reaction. and another way we can show that light creates gravity is that if we had
matter and antimatter in a sealed can with mirrors when the matter and anti matter collided they would produce photons and the gravitational field would still be there it wouldn't disappear.
 
  • #11
massles particles have energy...they can do work...and from Einstein we know that mass and energy are different aspects of a common entity...both produce gravitational effects and respond to them...hence light is bent in a gravitational field ...as was initially the proof of general relativity by Arthur Eddington...that made Einstein a household name...
 
  • #12
Well, what do you expect from someone whose IQ is smaller than their age?:-p
 
  • #13
humanino said:
Wrong (sorry :smile:). You can not enforce conservation laws to better than Heisenberg inequalities.

Four-momentum is exactly conserved at all points in Feynman diagrams (even including loops) :smile:
 
  • #14
nrqed said:
Four-momentum is exactly conserved at all points in Feynman diagrams (even including loops) :smile:
Yes, that's true. That does not change anything to the answer I provided though ! The size of quantum fluctuations, as described by Feynman diagrams, can be estimated from the Heisenberg inequalities. This is done at the level of Halzen and Martin textbook for instance.
 

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