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Tobias Binder

Researcher at Institute for the Physics and Mathematics of the Universe

Publications -  9
Citations -  117

Tobias Binder is an academic researcher from Institute for the Physics and Mathematics of the Universe. The author has contributed to research in topics: Dark matter & Bound state. The author has an hindex of 4, co-authored 9 publications receiving 58 citations. Previous affiliations of Tobias Binder include University of Tokyo.

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Rapid Bound State Formation of Dark Matter in the Early Universe

TL;DR: If the mediator is coupled in a direct way to any relativistic species present in the early Universe, it is demonstrated that BSF can much more efficiently occur through particle scattering.
Journal ArticleDOI

Dark matter bound-state formation at higher order: a non-equilibrium quantum field theory approach

TL;DR: In this paper, the authors derived the bound-state formation collision term in the framework of non-equilibrium quantum field theory and derived an expression for a more general cross section, which allows to compute higher-order bound state formation processes inside the primordial plasma background in a comprehensive manner.
Journal ArticleDOI

Dark matter relic abundance beyond kinetic equilibrium

TL;DR: Drake as mentioned in this paper is a numerical precision tool for predicting the dark matter relic abundance also in situations where the standard assumption of kinetic equilibrium during the freeze-out process may not be satisfied.
Posted Content

Non-Abelian Electric Field Correlator at NLO for Dark Matter Relic Abundance and Quarkonium Transport

TL;DR: In this article, a complete next-to-leading order calculation of the non-Abelian electric field correlator in a SU$N_c$) plasma, which encodes properties of the plasma relevant for heavy particle bound state formation and dissociation, is carried out in the real-time formalism of thermal field theory.
Posted Content

Saha equilibrium for metastable bound states and dark matter freeze-out.

TL;DR: In this paper, a closed-form expression for the effective cross-section for an arbitrary number of bound states was derived, and it was shown that bound-to-bound transitions can only increase it.