On infinitesimal \(h\)-conformal motions of Finsler metric
An infinitesimal conformal motion of a Finsler space \(F_n\) (characterized by \(L_x g_{ij} = 2 \phi (x) g_{ij}\)) is called \(h\)- conformal if \(\partial \phi\over \partial x^j\) satisfies the ``\(h\)- condition'' [see \textit{H. Izumi}, Tensor, New Ser. 34, 337-359 (1980; Zbl 0465.53018)]. In this paper infinitesimal \(h\)-conformal motions are applied to \(F_n\) with recurrent Berwald curvature tensor as well as to Landsberg spaces and \(^*P\)-spaces.
scientific article; zbMATH DE number 813846