In the meantime 5 papers written by me are puplished mainly on some different preprint servers.
But the unspoiled paper was published on the peer reviewing journal "Fundmantal Journal of Modern Physics":
St. Haase, New derivation of redshift distance without using power expansions, Fundamental Journal of Modern Physics, Volume 17, Issue 1, 2022, Pages 1-40
This paper is available online at http://www.frdint.com/
Unfortunately exist within the paper some writing errors:
Click here (PDF file) to can examine these small errors which are not so important for anderstanding the content of the paper.
The main paper is:
"Redshift distances in flat Friedmann-Lemaître-Robertson-Walker spacetime".
This paper deals with the model of a flat unisverse. It fits the astrophysical measured values best.
You can download it here (PDF file).
A second paper is:
"Redshift distances in curved Friedmann-Lemaître-Robertson-Walker spacetime".
It deals with the two mathematical possible curved unisverses. These models fit the astrophysical measured values not so good how the flat model. This means that the universe is probable really flat.
You can download it here (PDF file).
A more experimental paper is:
"Redshift distances in modified flat Friedmann-Lemaître-Robertson-Walker spacetime containing g00(t)."
Here we discuss a possible time depending metric coefficient g00(t).
You can download it here (PDF file).
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The two original papers were:
1)
"New derivation of redshift distance without using power expansions".
This paper was published in FJoMP (see above).
You can download it here (PDF file).
Hint: All simple writing errors are eliminated within this version of paper which was published in FJoMP (see above).
and
2)
"New derivation of redshift distance without using power expansions. II.
Additional redshift distances, analyzing the data of more quasars, of some SNIa, of the one black hole in galaxy M87 as well as a newer estimation of H0":
This paper was not published in FJoMP, because both original papers are summerized and increased later within the "flat paper".
You can download it here (PDF file).
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