77 citations to https://www.mathnet.ru/rus/im1576
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V. I. Pagurova, D. D. Sokolov, S. S. Marchenko, A. P. Ershov, A. I. Shtern, L. D. Kudryavtsev, M. M. Postnikov, A. I. Orlov, Yu. V. Nesterenko, V. A. Skvortsov, V. T. Filippov, Yu. I. Merzlyakov, A. L. Shmel'kin, S. A. Stepanov, A. V. Chernavskiǐ, V. S. Malakhovskiǐ, B. M. Bredikhin, M. S. Nikulin, V. B. Kudryavtsev, V. I. Sobolev, A. F. Kharshiladze, E. D. Solomentsev, V. T. Bazylev, A. V. Arkhangel'skiǐ, S. G. Kreǐn, A. V. Prokhorov, V. A. Sevast'yanov, A. M. Zubkov, B. A. Sevast'yanov, V. P. Chistyakov, N. P. Korneǐchuk, V. P. Motornyǐ, A. V. Malyshev, V. P. Motornyi, A. N. Shiryadev, R. Z. Khas'minskiǐ, A. N. Shiryaev, M. G. Shur, A. B. Ivanov, S. M. Nikol'skiǐ, L. D. Kantorovich, V. L. Makarov, S. I. Adyan, A. V. Gladkiǐ, A. N. Tikhonov, A. A. Samarskiǐ, A. G. Sveshnikov, V. S. Vladimirov, V. G. Karmanov, A. N. Kolmogorov, Yu. V. Prokhorov, G. Rozenberg, A. Salomaa, V. M. Starzhinskiǐ, M. V., Encyclopaedia of Mathematics, 1995, 723
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J. -L. Colliot-Th�l�ne, “Real rational surfaces without a real point”, Arch. Math, 58:4 (1992), 392
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В. А. Исковских, С. Л. Трегуб, “О бирациональных автоморфизмах рациональных поверхностей”, Изв. АН СССР. Сер. матем., 55:2 (1991), 254–281 ; V. A. Iskovskikh, S. L. Tregub, “On birational automorphisms of rational surfaces”, Math. USSR-Izv., 38:2 (1992), 251–275
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M. Hazewinkel, Encyclopaedia of Mathematics, 1990, 67
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Per Salberger, Progress in Mathematics, 81, Séminaire de Théorie des Nombres, Paris 1987–88, 1990, 283
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Kevin R. Coombes, “Every rational surface is separably split”, Comment Math Helv, 63:1 (1988), 305
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Mauro Beltrametti, “Ond-folds whose canonical bundle is not numerically effective, according to Mori and Kawamata”, Annali di Matematica, 147:1 (1987), 151
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Per Salberger, Progress in Mathematics, 71, Séminaire de Théorie des Nombres, Paris 1985–86, 1987, 175
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V. A. Iskovskikh, “On the rationality problem for conic bundles”, Duke Math. J., 54:2 (1987)
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J.-L. Colliot-Thélène, A. N. Skorobogatov, “R-equivalence on conic bundles of degree 4”, Duke Math. J., 54:2 (1987)