Asymmetric dark matter from spontaneous cogenesis in the supersymmetric standard model
Kohei Kamada, Masahide Yamaguchi
Abstract
Open-access reader
Kohei Kamada, Masahide Yamaguchi
Abstract
Open-access reader
The observational relation between the density of baryon and dark matter in the Universe, ${\ensuremath{\Omega}}_{\mathrm{DM}}/{\ensuremath{\Omega}}_{B}\ensuremath{\simeq}5$, is one of the most difficult problems to solve in modern cosmology. We discuss a scenario that explains this relation by combining the asymmetric dark matter scenario and the spontaneous baryogenesis associated with the flat direction in the supersymmetric standard model. A part of baryon asymmetry is transferred to charge asymmetry $D$ that dark matter carries, if a symmetry violating interaction that works at high temperature breaks not only $B\mathrm{\text{\ensuremath{-}}}L$ but also $D$ symmetries simultaneously. In this case, the present number density of baryon and dark matter can be same order if the symmetric part of dark matter annihilates sufficiently. Moreover, the baryon number density can be enhanced as compared to that of dark matter if another $B\mathrm{\text{\ensuremath{-}}}L$ violating interaction is still in thermal equilibrium after the spontaneous genesis of dark matter, which accommodates a TeV scale asymmetric dark matter model.
OpenAlex reports 30 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
The observational relation between the density of baryon and dark matter in the Universe, ${\ensuremath{\Omega}}_{\mathrm{DM}}/{\ensuremath{\Omega}}_{B}\ensuremath{\simeq}5$, is one of the most difficult problems to solve in modern cosmology. We discuss a scenario that explains this relation by combining the asymmetric dark matter scenario and the spontaneous baryogenesis associated with the flat direction in the supersymmetric standard model. A part of baryon asymmetry is transferred to charge asymmetry $D$ that dark matter carries, if a symmetry violating interaction that works at high temperature breaks not only $B\mathrm{\text{\ensuremath{-}}}L$ but also $D$ symmetries simultaneously. In this case, the present number density of baryon and dark matter can be same order if the symmetric part of dark matter annihilates sufficiently. Moreover, the baryon number density can be enhanced as compared to that of dark matter if another $B\mathrm{\text{\ensuremath{-}}}L$ violating interaction is still in thermal equilibrium after the spontaneous genesis of dark matter, which accommodates a TeV scale asymmetric dark matter model.
Key concepts: Physics, Baryogenesis, Particle physics, Dark matter, Baryon asymmetry, Baryon, Asymmetry, Mixed dark matter