Sauron
- 99
- 0
I have finished a quick first reading of the rovelli at all paper ingraviton propagator http://arxiv.org/gr-qc/0604044
I couldn´t dive too much into the details because spin foams was a prerequisite and i only could do an equally fast reading of the alejandro perez review of the subjecto (i am tourning into the math exams now and i have less time for LQG).
But still with these porr knowledge i guess an aspecto is not trated as deep as it deserves in these articles.
I men,they get second order in a \lamdba[\tex] constant which appears in the Barret-Crane model, that is, it multiplies te "interaction" term. I didn´t see it firmly stablished but i guess that is somewhat equivalent to a second order in a series in the usual gravity G constant.That is, second order of perturbation theory in linear perturbative quantum gravity.<br /> <br /> If these is true these would mean that they second order graviton propagator would correspond to the renormalized (loosely speaking) second order graviton propagator of the "naive" linear quantum gravity, isn´t it?<br /> <br /> That would be a mayor succes because, as it is well known, linear quantum gravity isn´t renormalizable. So LQG would be, among other things, a way of ding renormalization in linear quantum gravity (i can´t brief it because it also would be LQG <img src="https://cdn.jsdelivr.net/joypixels/assets/8.0/png/unicode/64/1f644.png" class="smilie smilie--emoji" loading="lazy" width="64" height="64" alt=":rolleyes:" title="Roll Eyes :rolleyes:" data-smilie="11"data-shortname=":rolleyes:" />).<br /> <br /> Of course one of the mayor claims of loop QG is that you don´t need renormalization because it provides a natural cut´.off and et, etc. <br /> <br /> As i said these doubt come from an inadequate fast rading. Hope not too disturb people if i made a too stupid question.
I couldn´t dive too much into the details because spin foams was a prerequisite and i only could do an equally fast reading of the alejandro perez review of the subjecto (i am tourning into the math exams now and i have less time for LQG).
But still with these porr knowledge i guess an aspecto is not trated as deep as it deserves in these articles.
I men,they get second order in a \lamdba[\tex] constant which appears in the Barret-Crane model, that is, it multiplies te "interaction" term. I didn´t see it firmly stablished but i guess that is somewhat equivalent to a second order in a series in the usual gravity G constant.That is, second order of perturbation theory in linear perturbative quantum gravity.<br /> <br /> If these is true these would mean that they second order graviton propagator would correspond to the renormalized (loosely speaking) second order graviton propagator of the "naive" linear quantum gravity, isn´t it?<br /> <br /> That would be a mayor succes because, as it is well known, linear quantum gravity isn´t renormalizable. So LQG would be, among other things, a way of ding renormalization in linear quantum gravity (i can´t brief it because it also would be LQG <img src="https://cdn.jsdelivr.net/joypixels/assets/8.0/png/unicode/64/1f644.png" class="smilie smilie--emoji" loading="lazy" width="64" height="64" alt=":rolleyes:" title="Roll Eyes :rolleyes:" data-smilie="11"data-shortname=":rolleyes:" />).<br /> <br /> Of course one of the mayor claims of loop QG is that you don´t need renormalization because it provides a natural cut´.off and et, etc. <br /> <br /> As i said these doubt come from an inadequate fast rading. Hope not too disturb people if i made a too stupid question.
Last edited by a moderator: