Quarlep said:
Friedmann model without cosmological comsatnt
Hi Quarlep, I think I understand your question.
Some scientists believe that there is no "dark energy" but simply a cosmological constant, like what Einstein wrote in his equation.
It is on the lefthand side and belongs there like a constant of integration. A constant curvature which is allowed by the symmetry of the theory.
If I understand what you are asking, you are saying that you understand how Friedmann model
with cosmological constant can fit the data.
But then you ask
what if there is no basic built-in constant curvature Λ, what if there is an actual DARK ENERGY FIELD INSTEAD!?? THEN HOW MUCH ENERGY INPUT DOES THAT REPRESENT??
If I understand you correctly and that is what you are asking, then I have to say it seems to me like a very reasonable question for you to ask. It is a huge, mind-boggling amount of energy and the amount in any given region keeps growing as the region expands. No practical agency that I can imagine could be supplying that incredible amount of energy to the expanding universe, to keep up with the expansion. So it seems reasonable to ask about it.
I will try to answer, assuming that is what you are asking about. Probably, in my humble opinion, "dark energy" is simply a modern physicists myth or fairy story and probably there is simply a curvature constant in the GR equation and nothing like what we are used to considering an energy is needed. But if there is an actual "dark energy" let us try to say
how much would be in some reasonably large region of space.
as I recall the constant energy density needed to cause that Λ curvature, if energy caused it, is 0.7 nanojoule per cubic meter. So let us multiply that by a cubic light year and see how many joules.
And remember that with ordinary expansion that volume must be expanding so it must be containing more and more "dark energy" coming from nowhere
Maybe google calculator will do it
0.7e-9joule per m^3*cubic light year