Christian Volkhausen

most citedLocal Type III metrics with holonomy in

G_{2}^{*}

3 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2019

Local Type II metrics with holonomy in $G_{2}^{*}$

Christian Volkhausen

A list of possible holonomy groups contained the exceptional, non-compact Lie group $G_{2}^{*}$ was provided by Fino and Kath. The classification is due to the corresponding…

math.DG2018★ 3 cited

Local Type III metrics with holonomy in $G_{2}^{*}$

Christian Volkhausen

Fino and Kath determined all possible holonomy groups of seven-dimensional pseu\-do-Rie\-man\-nian manifolds contained in the exceptional, non-compact, simple Lie group $\mathrm{G}…

Local Type II metrics with holonomy in G2∗​

Local Type III metrics with holonomy in G2∗​

Local Type II metrics with holonomy in $G_{2}^{*}$

Local Type III metrics with holonomy in $G_{2}^{*}$