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Physics, 18.07.2019 04:10 xcncxgnfxg6487

Establish the theorem that any two-dimen sional riemann manifold is conformally flat in the case of a metric of signature 0, i. c. at any point the metric can be reduced to the diagonal form (+1,-1) say. [hint: use null curves as coordinate curves, that is, change to new co ordinates satisfying and show that the line element reduces to the form and finally introduce new coordinates ! (i+ v)

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