TY - JOUR

T1 - Mattig's relation and dynamical distance indicators

AU - Teerikorpi, P.

AU - Baryshev, Yu. V.

PY - 2016

Y1 - 2016

N2 - We discuss how the redshift (Mattig) method in the Friedmann cosmology relates to dynamical distance indicators based on Newton's gravity (Teerikorpi 2011). It belongs to the class of indicators where the relevant length inside the system is the distance itself (in this case the proper metric distance). As the Friedmann model has a Newtonian analogy, its use to infer distances has instructive similarities to classical dynamical distance indicators. In view of the theoretical exact linear distance-velocity law, we emphasize that it is conceptually correct to derive the cosmological distance via the route: redshift (primarily observed) -> space expansion velocity (not directly observed) -> metric distance (physical length in ``cm''). Important properties of the proper metric distance are summarized.

AB - We discuss how the redshift (Mattig) method in the Friedmann cosmology relates to dynamical distance indicators based on Newton's gravity (Teerikorpi 2011). It belongs to the class of indicators where the relevant length inside the system is the distance itself (in this case the proper metric distance). As the Friedmann model has a Newtonian analogy, its use to infer distances has instructive similarities to classical dynamical distance indicators. In view of the theoretical exact linear distance-velocity law, we emphasize that it is conceptually correct to derive the cosmological distance via the route: redshift (primarily observed) -> space expansion velocity (not directly observed) -> metric distance (physical length in ``cm''). Important properties of the proper metric distance are summarized.

KW - Cosmology: distance scale – Cosmology: theory

M3 - Article

VL - 337

SP - 315

EP - 317

JO - Astronomische Nachrichten

JF - Astronomische Nachrichten

SN - 0004-6337

IS - 3

ER -