Two Orbits: When is one in the closure of the other?

Author:

Popov V. L.

Publisher

Pleiades Publishing Ltd

Subject

Mathematics (miscellaneous)

Reference34 articles.

1. N. Bourbaki, Éléments de mathématique, Fasc. XXXIV: Groupes et algèbres de Lie, Chs. IV–VI (Hermann, Paris, 1968; Mir, Moscow, 1972).

2. È. B. Vinberg, V. V. Gorbatsevich, and A. L. Onishchik, Structure of Lie Groups and Lie Algebras (VINITI, Moscow, 1990), Itogi Nauki Tekh., Ser.: Sovrem. Probl. Mat., Fundam. Napravl. 41; Engl. transl. in Lie Groups and Lie Algebras III (Springer, Berlin, 1994), Encycl. Math. Sci. 41.

3. È. B. Vinberg and V. L. Popov, “On a Class of Quasihomogeneous Affine Varieties,” Izv. Akad. Nauk SSSR, Ser. Mat. 36(4), 749–764 (1972) [Math. USSR, Izv. 6, 743–758 (1972)].

4. È. B. Vinberg and V. L. Popov, “Invariant Theory,” in Algebraic Geometry-4 (VINITI, Moscow, 1989), Itogi Nauki Tekh., Ser.: Sovrem. Probl. Mat., Fundam. Napravl. 55, pp. 137–309; Engl. transl.: V. L. Popov and É. B. Vinberg, “Invariant Theory,” in Algebraic Geometry IV (Springer, Berlin, 1994), Encycl. Math. Sci. 55, pp. 123–278.

5. B. Ya. Kazarnovskiĭ, “Newton Polyhedra and the Bezout Formula for Matrix-Valued Functions of Finite-Dimensional Representations,” Funkts. Anal. Prilozh. 21(4), 73–74 (1987) [Funct. Anal. Appl. 21, 319–321 (1987)].

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