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- W2621053884 abstract "In this paper, we study almost regular Landsberg general $(alpha,beta)$-metrics in Finsler geometry. The corresponding equivalent equations are given. By solving the equations, we give the classification of Landsberg general $(alpha,beta)$-metrics under the conditon that $beta$ is closed and conformal to $alpha$. Under this condition, we prove that regular Landsberg general $(alpha,beta)$-metrics must be Berwaldian when the dimension is greater than two. For the almost regular case, the classification also is given and some new non-Berwaldian Landsberg metrics are found." @default.
- W2621053884 created "2017-06-09" @default.
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- W2621053884 date "2017-06-02" @default.
- W2621053884 modified "2023-09-27" @default.
- W2621053884 title "On Landsberg general $(alpha,beta)$-metrics with a conformal 1-form" @default.
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