Figures index

From

A Modified Model of the Universe Shows How Acceleration Changes Galaxy Dynamics

Jarl-Thure Eriksson

International Journal of Physics. 2018, 6(2), 38-46 doi:10.12691/ijp-6-2-3
  • Figure 1. The scale factor as a function of time obtained as a semi-analytical solution to the modified Friedmann equation. The math requires the numerical values of the Dawson integral
  • Figure 2. Universe size development after the initial event. Ne+e- is the number of positron-electron fluctuations needed for the specific state
  • Figure 3. The frontier of the expanding universe and the geometry for the determination of the proper distance
  • Figure 4. The light cone diagram showing the cosmic age as a function of the proper distance. The “Planck” case is based on Ref. [29]
  • Figure 5. The angular diameter distance as a function of the red-shift. The background data by Bonamente et al. Ref. [30]
  • Figure 6. An observer in system O is measuring the dynamics of a body at P in the coordinate system of A
  • Figure 7. The relation between observed/true accelerations and the Newtonian acceleration. The full lines represent the present theory, CBU, dashed curves indicate (i) the observed statistical result of McGaugh et al., [5,6], and (ii) an acceleration reconstruction of the Eadie et al., [7], dark matter halo. The dotted curve is a calculated version of the MOND acceleration
  • Figure 8. The principle geometric model of the Milky Way
  • Figure 9a. The rotational velocity distribution of the Milky Way. M.J. Raid et al. [34]
  • Figure 9b. The rotational velocity distribution of the Milky Way. Lamost [35]
  • Figure 10. Mass profile of the Milky Way. The full line is a reconstruction of the mass of ordinary and virtual dark matter based on the model in Figure 8. The dashed line is from Figure 4 in Ref. [7] and is based on a hierarchical method and 143 Globular Clusters