A Bernstein type theorem on a Randers space
In this interesting paper, the authors study Finsler spaces with a Randers metric \(F=\alpha +\beta\), on a three-dimensional real vector space, where \(\alpha\) is a Euclidean metric and \(\beta\) is a \(1\)-form with norm \(b\), \(0\leq b\leq 1\). The authors prove a Bernstein type theorem for minimal surfaces in three-dimensional vector spaces, equipped with a Randers metric.
scientific article; zbMATH DE number 2120956