On semi-C-reducible \(^*P\)-Finsler space (Q1070542)
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scientific article; zbMATH DE number 3937979
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On semi-C-reducible \(^*P\)-Finsler space |
scientific article; zbMATH DE number 3937979 |
Statements
On semi-C-reducible \(^*P\)-Finsler space (English)
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1985
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Some special Finsler spaces \(F^ n\) are studied. \(F^ n\) is called a \({}^*P\)-Finsler space if \(pR_{hijk}=K(h_{hj}h_{ik}- h_{hk}h_{ij})\). Then some new results are given: A \({}^*P\)-Finsler space satisfying \(C_{ijk}C^ k=C_{kji}C^ k\) is a Landsberg space. Under some conditions a semi-C-reducible \({}^*P\)-Finsler space of the first kind is a Berwald space.
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Finsler spaces
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Landsberg space
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Berwald space
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0.9448106
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