A "TImescape" models

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The discussion centers on the "Timescape" cosmological models, which some articles suggest may outperform the Lambda-CDM model, particularly in light of supernovae evidence. Participants express confusion about the specifics of the Timescape models, questioning whether they are based on standard General Relativity (GR) or an alternative framework. Concerns are raised regarding the interpretation of GR testing, particularly in relation to isolated systems like pulsars, which are believed to provide significant GR corrections. Some participants share resources, including lecture notes and previous threads, to further explore the topic. Overall, there is skepticism about the effectiveness of Timescape models in addressing issues like dark matter, especially at galactic scales.
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Some popular news articles mention https://academic.oup.com/mnrasl/article/537/1/L55/7926647?login=false, "Supernovae evidence for foundational change to cosmological models" as suggesting that "Timescape" cosmological models may be superior to the Lambda-CDM model. My question relates to what is being tested, the so-called "Timescape model", which I've never heard of before. The popular news reporting and description of them is predictably pretty awful as one might expect, though the part about them being only statistically homogeneous (as opposed to the standard FLRW models) did come through.

Does anyone have any idea of what the "Timescape" models referred to in this paper are about? For starters, are they based on standard GR, or something else? Peer-reviewed but introductory references would be most desired, but I'll take what I can get, if I get anything.
 
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pervect said:
Does anyone have any idea of what the "Timescape" models referred to in this paper are about? For starters, are they based on standard GR, or something else? Peer-reviewed but introductory references would be most desired, but I'll take what I can get, if I get anything.
Try these lecture notes by David Wiltshire, in particular starting with section 4:
https://arxiv.org/pdf/1311.3787
And here are slides from a talk based on the above notes:
https://ir.canterbury.ac.nz/server/api/core/bitstreams/91239324-879f-439a-8ccf-f00a2cb419b6/content
 
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renormalize said:
these lecture notes by David Wiltshire
I see a very odd statement at the start of section 2.1 of this paper:

"General relativity is only well tested for isolated systems – such as the solar system or binary pulsars – for which ##T^\mu{}_\nu = 0##."

This is basically saying that only vacuum solutions centered on isolated masses are well tested. I don't think this is true. For the solar system, it's true that the isolated bodies whose interiors have nonzero stress-energy--the Sun and planets--also have negligible GR corrections to Newtonian gravity in their interiors. But that's not true of pulsars: those are neutron stars, and GR corrections are significant in the structure of neutron stars, and pulsar observations allow us to test GR predictions about neutron star structure, as well as GR predictions about changes in orbital parameters due to gravitational wave emission (which is what "binary pulsars" refers to).
 
I started this thread on this topic earlier this year, which you may find interesting.
 
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phyzguy said:
I started this thread on this topic earlier this year, which you may find interesting.

Thanks - I did find the thread interesting. The previous papers had too much distracting wordage on things I found irrelevant, like Mach's principle for my taste.

Your summary seems a lot more intelligible with much more focus. Or perhaps it was just that it was simple enough for me to understand. I still don't know how one might get actual numbers on the effect, and I probably won't get that far, sadly.

I would expect that it's the largest structures that would be important, and the galactic voids are arguably very large structures.

I don't think this approach will do much about the dark matter problem, though. That shows up at the galactic scale with galactic rotation curves.
 
Moderator's note: Spin-off from another thread due to topic change. In the second link referenced, there is a claim about a physical interpretation of frame field. Consider a family of observers whose worldlines fill a region of spacetime. Each of them carries a clock and a set of mutually orthogonal rulers. Each observer points in the (timelike) direction defined by its worldline's tangent at any given event along it. What about the rulers each of them carries ? My interpretation: each...

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