Neutrino transport with Monte Carlo method: II. Quantum Kinetic Equations
Chinami Kato, Hiroki Nagakura, Taiki Morinaga

TL;DR
This paper introduces a novel Monte Carlo solver for quantum kinetic equations of neutrinos, enabling self-consistent modeling of flavor conversions, transport, and collisions with improved numerical techniques.
Contribution
It presents an upgraded Monte Carlo neutrino transport solver incorporating flavor degrees of freedom and new collision treatment methods for quantum kinetic equations.
Findings
Validated the new Monte Carlo solver with code tests.
Demonstrated effective suppression of statistical noise.
Showcased potential for new insights into neutrino dynamics.
Abstract
Neutrinos have an unique quantum feature as flavor conversions. Recent studies suggested that collective neutrino oscillations play important roles in high-energy astrophysical phenomena. Quantum kinetic equation (QKE) is capable of describing the neutrino flavor conversion, transport and matter collision self-consistently. However, we have experienced many technical difficulties in their numerical implementation. In this paper, we present a new QKE solver based on Monte Carlo (MC) approach. This is an upgraded version of our classical MC neutrino transport solver; in essence, a flavor degree of freedom including mixing state is added into each MC particle. This extension requires updating numerical treatments of collision terms, in particular for scattering processes. We deal with the technical problem by generating a new MC particle at each scattering event. To reduce statistical…
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