Anupam Singh

most citedReality Properties of Conjugacy Classes in G_2

4 citations · 5 across the 3 of their papers we have counts for

collaborators

Showing math.GRShow all

5 papers · 1 filter

math.GR2008★ 1 cited

Real and strongly real classes in finite linear groups

Nick Gill, Anupam Singh

We classify the real and strongly real conjugacy classes in $G L_{n} (q)$ , $S L_{n} (q)$ , $P G L_{n} (q)$ , $P S L_{n} (q)$ , and all quasi-simple covers of $P S L_{n} (q)$ . In each case we give a formula…

math.GR2008★ 12 cited

Conjugacy Classes of Centralizers in $G_{2}$

Anupam Singh

Let $G$ be an algebraic group of type $G_{2}$ over a field $k$ of characteristic $\neq = 2, 3$ . In this paper we calculate centralizers of semisimple elements in anisotropic $G_{2}$ . Usin…

math.GR2008★ 1 cited

Reality Properties of Conjugacy Classes in algebraic Groups

Anupam Singh, Maneesh Thakur

Let $G$ be an algebraic group defined over a field $k$ . We call $g \in G$ {\bf real} if $g$ is conjugate to $g^{- 1}$ and $g \in G (k)$ as {\bf $k$ -real} if $g$ is real in $G (k)$ . An e…

math.GR2008★ 4 cited

Reality Properties of Conjugacy Classes in G_2

Anupam Singh, Maneesh Thakur

Let $G$ be an algebraic group over a field $k$ . We call $g \in G (k)$ {\bf real} if $g$ is conjugate to $g^{- 1}$ in $G (k)$ . In this paper we study reality for groups of type $G_{2}$ ov…

math.GR2008

Real Elements in Spin Groups

Anupam Singh

Let $F$ be a field of characteristic $\neq = 2$ . Let $G$ be an algebraic group defined over $F$ . An element $t \in G (F)$ is called {\bf real} if there exists $s \in G (F)$ such that $st…

Real and strongly real classes in finite linear groups

Conjugacy Classes of Centralizers in G2​

Reality Properties of Conjugacy Classes in algebraic Groups

Reality Properties of Conjugacy Classes in G_2

Real Elements in Spin Groups

Conjugacy Classes of Centralizers in $G_{2}$