384 citations to https://www.mathnet.ru/rus/im1677
  1. Gritsenko V.A., Nikulin V.V., “Automorphic forms and Lorentzian Kac-Moody algebras. Part I”, International Journal of Mathematics, 9:2 (1998), 153–199  crossref  mathscinet  zmath  isi  elib
  2. Gritsenko V.A., Nikulin V.V., “Automorphic forms and Lorentzian Kac-Moody algebras. Part II”, International Journal of Mathematics, 9:2 (1998), 201–275  crossref  mathscinet  zmath  isi  elib
  3. Andrei Mikhailov, “Momentum lattice for CHL string”, Nuclear Physics B, 534:3 (1998), 612  crossref
  4. D. O. Orlov, “Equivalences of derived categories andK3 surfaces”, Journal of Mathematical Sciences (New York), 84:5 (1997), 1361  crossref  mathscinet  zmath
  5. Ori J. Ganor, David R. Morrison, Nathan Seiberg, “Branes, Calabi-Yau spaces, and toroidal compactification of the N = 1 six-dimensional E8 theory”, Nuclear Physics B, 487:1-2 (1997), 93  crossref
  6. В. А. Гриценко, В. В. Никулин, “Модулярные формы Игузы и “самые простые” лоренцевы алгебры Каца–Муди”, Матем. сб., 187:11 (1996), 27–66  mathnet  crossref  mathscinet  zmath; V. A. Gritsenko, V. V. Nikulin, “Igusa modular forms and 'the simplest' Lorentzian Kac–Moody algebras”, Sb. Math., 187:11 (1996), 1601–1641  crossref  isi  elib
  7. Jin-Gen Yang, “Sextic curves with simple singularities”, Tohoku Math. J. (2), 48:2 (1996)  crossref
  8. Ken-ichi Nishiyama, “The minimal height of Jacobian fibrations on $K3$ surfaces”, Tohoku Math. J. (2), 48:4 (1996)  crossref
  9. Ken-ichi NISHIYAMA, “The Jacobian fibrations on some K<sup>3</sup> surfaces and their Mordell-Weil groups”, Jpn. j. math, 22:2 (1996), 293  crossref
  10. Hans Sterk, “Lattices and K3 surfaces of degree 6”, Linear Algebra and its Applications, 226-228 (1995), 297  crossref
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