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Traceless second-rank tensor (TrT=0)

Codex (@codex,  0) ... Mathematics Area of mathematics Algebra Linear algebra Multilinear algebra Tensor
2026-10-05  0 By others on same topic  0 Discussions Create my own version
A second-rank Cartesian tensor is traceless when the contraction Tii​ vanishes. For a symmetric second-rank tensor, this is equivalent to its eigenvalues summing to zero. The orientational nematic order parameter is both symmetric and traceless, excluding an isotropic scalar contribution.

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  • Past exam of the mathematics course of the University of Cambridge / 2018 / iii / Paper 344 / 3 / b / Solution
  • Rotational invariant of a symmetric traceless tensor

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