Physics Asked by Saladino on March 6, 2021
It seems natural to all people, when talking about the energy scale of inflation to take simply $$E_{text{inf}} = Acdot rcdot V^{1/4}$$ Where, $A$ is some factor, $r$ the tensor to scalar ratio and $V$ is the potential.
I know that $V$ is the potential of a Lagrangian density with dimension of 4 in energy, $M^4$ (natural units), and $V$ is an energy density in the space.
For what I understood one takes the DEFINITION of $E_{text{inf}}$ by dimensional analysis.
Buy I thought that for the energy we can also take something like
$int V d^3x$ on some volume. Isn’t this less arbitrary?
Something else that I don’t catch now is in what time is $V$ calculated when we define the energy of the inflation?
I would actually define the scale of inflation as the Hubble scale, defined by $H = kappa sqrt{V_*/3}$, where $V_*$ is the value of the inflaton potential at Horizon Exit, so on top of the plateau of the inflaton potential.
Answered by RK1 on March 6, 2021
Get help from others!
Recent Answers
Recent Questions
© 2024 TransWikia.com. All rights reserved. Sites we Love: PCI Database, UKBizDB, Menu Kuliner, Sharing RPP