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metric tensor (Definition)
Definition 1.1   A metric tensor is a second rank tensor with a contravariant rank of zero and a covariant rank of two (0,2) with the conditions:
  1. symmetric tensor
  2. determinant does not equal zero

References

[1] Sean M. Carroll, “Lecture Notes on General Relativity.”, Enrico Fermi Institute, 1997, Notes

[2] John Stewart, “Advanced General Relativity.”, Cambridge University Press (1993)

[3] N.M.J. Woodhouse, “General Relativity.”, Springer (2006).



"metric tensor" is owned by bloftin.

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Other names:  metric

Cross-references: determinant, tensor
There are 26 references to this object.

This is version 1 of metric tensor, born on 2009-01-30.
Object id is 449, canonical name is MetricTensor.
Accessed 948 times total.

Classification:
Physics Classification04.20.Cv (Fundamental problems and general formalism)
 04.20.Gz (Spacetime topology, causal structure, spinor structure)

Pending Errata and Addenda
None.
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