97 citations to https://www.mathnet.ru/rus/im1778
  1. Mikio Furushima, “Mukai-Umemura's example of the Fano threefold with genus 12 as a compactification of C3”, Nagoya Mathematical Journal, 127 (1992), 145  crossref
  2. János Kollár, Yoichi Miyaoka, Shigefumi Mori, “Rational connectedness and boundedness of Fano manifolds”, J. Differential Geom., 36:3 (1992)  crossref
  3. Alan Michael Nadel, “The boundedness of degree of Fano varieties with Picard number one”, J. Amer. Math. Soc., 4:4 (1991), 681  crossref
  4. В. А. Исковских, “Двойная проекция из прямой на трехмерных многообразиях Фано первого рода”, Матем. сб., 180:2 (1989), 260–278  mathnet  mathscinet  zmath; V. A. Iskovskikh, “Double projection from a line on Fano threefolds of the first kind”, Math. USSR-Sb., 66:1 (1990), 265–284  crossref  isi
  5. Tetsuo NAKANO, “On equivariant completions of 3-dimensional homogeneous spaces of SL (2, C)”, Jpn. j. math, 15:2 (1989), 221  crossref
  6. Tetsuo Nakano, “Regular actions of simple algebraic groups on projective threefolds”, Nagoya Mathematical Journal, 116 (1989), 139  crossref
  7. M. Hazewinkel, Encyclopaedia of Mathematics, 1989, 471  crossref
  8. Steven Dale Cutkosky, “On Fano 3-folds”, Manuscripta Math, 64:2 (1989), 189  crossref
  9. Hiroshi Umemura, “Minimal rational threefolds II”, Nagoya Mathematical Journal, 110 (1988), 15  crossref
  10. Ю. И. Манин, М. А. Цфасман, “Рациональные многообразия: алгебра, геометрия, арифметика”, УМН, 41:2(248) (1986), 43–94  mathnet  mathscinet  zmath  adsnasa; Yu. I. Manin, M. A. Tsfasman, “Rational varieties: algebra, geometry and arithmetic”, Russian Math. Surveys, 41:2 (1986), 51–116  crossref  isi
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