(a) Prove that h(s) defined by Is an symmetric tensor. (b) Prove that h(A) defined by Is...
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Is an symmetric tensor.
(b) Prove that h(A) defined by
Is an antisymmetric tensor.
(c) Find the components of the symmetric and antisymmetric parts of Š— defined in Exer. 14.
(d) Prove that if h is an antisymmetric (02) tensor.
h(,) = 0
For any vector .
(e) Find the number of independent components h(s) and h(A) have?
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