The group $\mathrm{Spin}_8$ and some subgroups of the unitary group of degree four over a quaternion algebra
E. L. Bashkirov

This publication is cited in the following articles:

1. Bashkirov E.L., “On Subgroups of the Group $GL_7$ Over a Field That Contain a Chevalley Group of Type $G_2$ Over a Subfield”, J. Pure Appl. Algebr., 219:6 (2015), 1992–2014            
2. I. M. Pevzner, “The geometry of root elements in groups of type $\mathrm E_6$”, St. Petersburg Math. J., 23:3 (2012), 603–635              
3. N. A. Vavilov, V. V. Nesterov, “Geometriya mikrovesovykh torov”, Vladikavk. matem. zhurn., 10:1 (2008), 10–23      
4. N. Vavilov, “Geometry of 1-tori in $\mathrm{GL}(n,T)$”, St. Petersburg Math. J., 19:3 (2008), 407–429            
5. N. A. Vavilov, I. M. Pevzner, “Triples of long root subgroups”, J. Math. Sci. (N. Y.), 147:5 (2007), 7005–7020          
6. Bashkirov E. L., “Completely reducible linear groups over a quaternion division algebra that contain a root subgroup”, Comm. Algebra, 35:3 (2007), 1019–1054            
7. Bashkirov E. L., “Irreducible linear groups of degree four over a quaternion division algebra that contain a root subgroup”, Comm. Algebra, 34:6 (2006), 1931–1948            
8. Bashkirov E. L., “Irreducible linear groups of degree four over a quaternion division algebra that contain a subgroup $\mathrm{diag}(T_3(K,\Phi_0),1)$”, J. Algebra, 287:2 (2005), 319–350            
9. Bashkirov E.L., “Irreducible linear groups of degree 3 over a quaternion division ring containing a root subgroup”, Communications in Algebra, 32:5 (2004), 1747–1761          
10. Bashkirov E. L., “Some completely reducible linear groups over a quaternion division ring containing a root subgroup”, Comm. Algebra, 31:12 (2003), 5727–5754