The polar IL Leo in a low accretion state
M. V. Suslikov, A. I. Kolbin, N. V. Borisov
TL;DR
IL Leo is a period-bouncer polar studied in a low accretion state using 20 years of multiwavelength photometry and phase-resolved spectroscopy from the BTA and VLT. Phase-resolved data reveal cyclotron harmonics, Zeeman splitting, and H$\alpha$ emission dominated by the accretion stream, enabling a coherent picture of the magnetic geometry and accretion flow. Spectral-energy-distribution modelling yields a white dwarf with $T_{\mathrm{eff}} = 12700 \pm 360$ K, $\log g = 8.2 \pm 0.4$, and $M_{\mathrm{wd}} = 0.74 \pm 0.05\,M_\odot$, while cyclotron-emission modelling in the bombardment regime constrains $i$, $\beta$, $\psi$, $B_m \approx 41$ MG, and $\dot{M} \approx (2.4-4.1) \times 10^{-13} M_\odot$ yr$^{-1}$. Doppler tomography and H$\alpha$-line analysis place the emission in the accretion stream and magnetic funnel rather than the donor surface, with $B_{\mathrm{wd}} \approx 40$ MG. X-ray data provide context for higher accretion states, suggesting $\dot{M}$ increases by roughly an order of magnitude in intermediate states, underscoring IL Leo as a key system for studying magnetic accretion at the tail end of cataclysmic-variable evolution.
Abstract
We performed an optical study of the magnetic period-bouncer candidate IL Leo. Long-term photometric analysis over $\approx 20$ years reveals multiple state transitions. Modelling the ultraviolet and optical spectral energy distribution refined the white dwarf parameters, yielding a mass of $M_\textrm{wd} = 0.74 \pm 0.05 M_{\odot}$ and an effective temperature of $T_\mathrm{eff} = 12700 \pm 360$ K. We analyzed phase-resolved spectroscopy obtained with the 6-m BTA telescope and the VLT during the low state. Orbital variability of the H$α$ emission, inferred from dynamical spectra and Doppler tomograms, suggests that it originates in the accretion stream. Zeeman splitting gives a mean magnetic field of $B = 40.7 \pm 0.5$ MG. Modelling two sets of cyclotron spectra determined a low-state accretion rate of $\dot{M} = (2.5 - 4.1) \times 10^{-13}~M_{\odot}$ yr$^{-1}$ and a magnetic field of $B_\mathrm{m} \approx 41$ MG near magnetic pole.
