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- W2011992122 abstract "It has been shown that the most general constant tensor of any rank is the possible algebraic combination of Kronecker tensor and the totally antisymmetric tensor $$varepsilon _{mu _1 mu _2 ldots mu _n } $$ ... μn. Further, the tensor of a given rank r, which are functions of vectors p's, are suitable algebraic combinations of the tensor $$p_{i_1 }^1 p_{i_2 }^2 ldots p_{i_r }^r $$ and the two constant tensors with coefficients which are functions of the scalar products formed by the vectors." @default.
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- W2011992122 date "1965-12-01" @default.
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- W2011992122 title "On tensors which are functions of vectors" @default.
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- W2011992122 doi "https://doi.org/10.1007/bf02411021" @default.
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