A class of Einstein (α, β)-metrics

On a class of Einstein Finsler metrics

“…So far, we only know that if an Einstein (α, β)-metric is defined by a non-linear polynomial φ = k i=1 a i s i , then it must be Ricci-flat ( [3]). …”

On a Class of Finsler Metrics With Isotropic Berwald Curvature

“…That is to say, general (α, β)-metrics make up of a much large class of Finsler metrics, which makes it possible to find out more Finsler metrics to be of great properties. For example, in (α, β)-metric we can't find out any non-Ricci flat Einstein metric unless it is of Randers type [8]. The main reason is that the category of (α, β) metrics is a little small.…”

Locally dually flat Finsler (�,�)-metric

“…The concept of , − was introduced in 1972 by M. Matsumoto and studied by many authors like ( [4], [5], [9], [6], [10], [2]). The …”