单词 | determinant tensor |
释义 | determinant tensor [dǝ`tǝr·mǝ·nǝnt `ten·sǝr] MATHEMATICS A tensor whose components are each equal to the corresponding component of the Levi-Civita tensor density times the square root of the determinant of the metric tensor, and whose contravariant components are each equal to the corresponding component of the Levi-Civita density divided by the square root of the metric tensor. Also known as permutation tensor. |
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