Time‐dependent Monte Carlo Radiative Transfer Calculations for Three‐dimensional Supernova Spectra, Light Curves, and Polarization

Daniel Kasen, R. C. Thomas, P. Nugent

The Astrophysical Journal · 2006 · 351 citations · 73 references

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TL;DR

The paper presents and verifies a Monte Carlo approach for 3‑D time‑dependent radiative transfer in expanding supernova atmospheres, detailing the SEDONA computational techniques and assessing common approximations. SEDONA solves the radiative transfer self‑consistently from free expansion, incorporating detailed gamma‑ray transfer, radiative equilibrium temperature, direct line fluorescence, and requires no free parameters, thereby linking multidimensional hydrodynamic models to observations. SEDONA, developed to compute light curves, spectra, and polarization of aspherical supernova models, converges rapidly and stably even for complex multidimensional configurations.

Abstract

We discuss Monte Carlo techniques for addressing the three-dimensional time-dependent radiative transfer problem in rapidly expanding supernova atmospheres. The transfer code SEDONA has been developed to calculate the light curves, spectra, and polarization of aspherical supernova models. From the onset of free expansion in the supernova ejecta, SEDONA solves the radiative transfer problem self-consistently, including a detailed treatment of gamma-ray transfer from radioactive decay and with a radiative equilibrium solution of the temperature structure. Line fluorescence processes can also be treated directly. No free parameters need be adjusted in the radiative transfer calculation, providing a direct link between multidimensional hydrodynamic explosion models and observations. We describe the computational techniques applied in SEDONA and verify the code by comparison to existing calculations. We find that convergence of the Monte Carlo method is rapid and stable even for complicated multidimensional configurations. We also investigate the accuracy of a few commonly applied approximations in supernova transfer, namely, the stationarity approximation and the two-level atom expansion opacity formalism.

References

73