Author： Rashid Muneer Ahmad Faiz Amir Naila
Publisher： Springer Publishing Company
ISSN： 0020-7748
Source： International Journal of Theoretical Physics, Vol.50, Iss.2, 2011-02, pp. : 479-487
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Abstract
A general theory for finding the invariants of an arbitrary tensor is described. Group theoretic methods produce formulas which precisely determine the number of invariants for a Cartesian tensor of arbitrary rank defined over a space of dimension 2,3 or 4. Explicit expressions are obtained for simple cases.
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