John Mcleod

activity

20102026

most citedHyperbolic reflection groups associated to the quadratic forms

- 3 x_{0}^{2} + x_{1}^{2} + ... + x_{n}^{2}

1 citations · 1 across the 3 of their papers we have counts for

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math.GR2012

Reflective and quasi-reflective Bianchi groups

Mikhail Belolipetsky, John Mcleod

A discrete subgroup of the group of isometries of the hyperbolic space is called reflective if up to a finite index it is generated by reflections in hyperplanes. The main result o…

math.GR2010★ 1 cited

Hyperbolic reflection groups associated to the quadratic forms $- 3 x_{0}^{2} + x_{1}^{2} + ... + x_{n}^{2}$

John Mcleod

We determine the maximal hyperbolic reflection groups associated to the quadratic forms $- 3 x_{0}^{2} + x_{1}^{2} + ... + x_{n}^{2}$ , $n \geq 2$ , and present the Coxeter schemes of their fundame…

Reflective and quasi-reflective Bianchi groups

Hyperbolic reflection groups associated to the quadratic forms −3x02​+x12​+...+xn2​

Hyperbolic reflection groups associated to the quadratic forms $- 3 x_{0}^{2} + x_{1}^{2} + ... + x_{n}^{2}$