$\mathbb Q$-Fano threefolds of index $7$
Yuri G. Prokhorov

This publication is cited in the following articles:

1. Yuri Prokhorov, “On the birational geometry of ${\mathbb {Q}}$-Fano threefolds of large Fano index, I”, Ann Univ Ferrara, 70:3 (2024), 955  
2. Andreas Bäuerle, Jürgen Hausen, “On Gorenstein Fano Threefolds with an Action of a Two-Dimensional Torus”, SIGMA, 18 (2022), 088, 42 pp.      
3. Stephen Coughlan, Tom Ducat, “Constructing Fano 3-folds from cluster varieties of rank 2”, Compositio Math., 156:9 (2020), 1873  
4. Yu. Prokhorov, “Log-canonical degenerations of del Pezzo surfaces in q-Gorenstein families”, Kyoto J. Math., 59:4 (2019), 1041–1073        
5. A. G. Kuznetsov, Yu. G. Prokhorov, C. A. Shramov, “Hilbert schemes of lines and conics and automorphism groups of Fano threefolds”, Jap. J. Math., 13:1 (2018), 109–185          
6. E. A. Yasinsky, “$p$-Subgroups in automorphism groups of real del Pezzo surfaces”, Dokl. Math., 97:2 (2018), 129–130                
7. Yu. G. Prokhorov, C. A. Shramov, “$p$-subgroups in the space Cremona group”, Math. Nachr., 291:8-9 (2018), 1374–1389          
8. Yu. G. Prokhorov, “The rationality problem for conic bundles”, Russian Math. Surveys, 73:3 (2018), 375–456                
9. Konstantin Loginov, “Standard models of degree $1$ del Pezzo fibrations”, Mosc. Math. J., 18:4 (2018), 721–737    
10. Yuri Prokhorov, Constantin Shramov, “Jordan constant for Cremona group of rank $3$”, Mosc. Math. J., 17:3 (2017), 457–509      
11. Victor V. Przyjalkowski, Constantin A. Shramov, “Double quadrics with large automorphism groups”, Proc. Steklov Inst. Math., 294 (2016), 154–175