Minimal and Conformal Foliations of Codimension two on Riemannian Lie Groups
This thesis is an investigation into the construction of foliations that admit locally defined harmonic morphisms into the complex plane i.e. minimal horizontally conformal foliations of codimension two. The primary aim of this thesis is to test a conjecture posed by Sigmundur Gudmundsson regarding the compactness and semisimplicity of the subgroup generating the foliation. We provide experimental
