Supercharacter theory for groups of invertible elements of reduced algebras
A. N. Panov

This publication is cited in the following articles:

1. A. N. Panov, “Supercharacters for parabolic contractions of finite groups of $ A,B,C,D$ Lie types”, St. Petersburg Math. J., 33:6 (2022), 981–994    
2. A. N. Panov, “Supercharacter theory for the Borel contraction of the group gl(n, F-Q)”, Vestn. St Petersb. Univ.-Math., 53:2 (2020), 162–173        
3. A. N. Panov, “Supercharacters for finite groups of triangular type”, Commun. Algebr., 46:3 (2018), 1032–1046          
4. A. N. Panov, “Towards a supercharacter theory of parabolic subgroups”, Algebr. Represent. Theory, 21:5 (2018), 1133–1149          
5. A. N. Panov, “New supercharacter theory for Sylow subgroups in orthogonal and symplectic groups”, J. Math. Sci. (N. Y.), 243:4 (2019), 612–623    
6. A. N. Panov, “Restriction and induction for supercharacters of finite groups of triangular type”, Sb. Math., 208:7 (2017), 977–991                
7. A. N. Panov, “Supercharacters of unipotent and solvable groups”, J. Math. Sci. (N. Y.), 235:6 (2018), 714–739