Structure of the closure of orbits in spaces of finite-dimensional linear $SL(2)$ representations
V. L. Popov

This publication is cited in the following articles:

1. V. L. Popov, “Two Orbits: When Is One in the Closure of the Other?”, Proc. Steklov Inst. Math., 264 (2009), 146–158            
2. E. V. Sharoiko, “On the Finiteness of the Number of Orbits on Quasihomogeneous $(\mathbb C^*)^k\times SL_2(\mathbb C)$-manifolds”, Math. Notes, 81:5 (2007), 686–694              
3. Franz Pauer, “Closures of SL(2)-orbits in projective spaces”, Manuscripta Math, 87:1 (1995), 295  
4. Dina Bartels, Lecture Notes in Mathematics, 1146, Séminaire d'Algèbre Paul Dubreil et Marie-Paule Malliavin, 1985, 1  
5. V. L. Popov, “Syzygies in the theory of invariants”, Math. USSR-Izv., 22:3 (1984), 507–585        
6. Dina Bartels, Lecture Notes in Mathematics, 924, Séminaire d'Algèbre Paul Dubreil et Marie-Paule Malliavin, 1982, 384