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Published March 26, 2026 | Version v3

Paper XXXIX: Soliton Cosmology — From Reheating to Recombination

Authors/Creators

  • 1. Independent Researcher

Description

Abstract

The topological soliton framework provides natural mechanisms for each major epoch of cosmological history, yet these mechanisms have been developed in separate papers with limited cross-checking of mutual consistency. This paper synthesizes the cosmological results from Papers VI (dark matter), IX (baryogenesis), XI (dark energy), XXII (inflation), XXIII (gravitational waves), and XXIV (Kibble-Zurek production) into a unified timeline from inflation through recombination and late-time acceleration. We construct the master chronology: inflation is driven by the Hopf vacuum phase transition, yielding $n_s = 0.967$ and $r = 0.003$ conditional on an assumed Starobinsky-type effective potential (not yet derived from first principles); reheating populates the soliton spectrum via the Kibble-Zurek mechanism; baryogenesis proceeds through CP-violating nucleation at $T \sim$ MeV; dark matter freezes out as neutral $H = 0$ solitons; BBN proceeds with $\Delta N_\text{eff} = 0.042$ per dark species; the CMB is consistent with standard $\Lambda$CDM using the soliton-derived cosmological constant ($\rho_\Lambda$ within 1.4% of observed, though with large systematic uncertainties). Systematic consistency checks reveal no fatal tensions between the individual papers, though the dark matter mass presents a significant internal discrepancy: the cosmological abundance requires $m_\text{DM} \sim 2.9$ GeV, while the lightest computed $H = 0$ knot (trefoil) has mass $\sim 2$ MeV -- a factor of $\sim 1{,}450$. The phase transition order is the largest qualitative uncertainty. Two free parameters ($\epsilon_h$, $T_c$) govern the entire cosmological history, compared to six independent parameters in $\Lambda$CDM.

Keywords

physics cosmology soliton topology CMB BBN baryogenesis dark matter dark energy inflation gravitational waves
Type
Preprint
License
CC BY 4.0
Date
2026-03-26
Subject
Theoretical Physics
© 2026 Alexander Novickis. Licensed under Creative Commons Attribution 4.0 International.

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