This paper is devoted to the study of the projective algebra of a certain class of (α, β)- metrics. The projective algebra of a Finsler space is a finite-dimensional Lie algebra with respect to the usual Lie bracket. We show that if an exponential (α, β)-metric F = αexp(s), s = β/α, admits a projective vector field, then V is a conformal vector field with respect to the Riemannian metric α or F has vanishing S-curvature.
Sadati et al. (2026) studied this question.
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