On the extension of the Obukhov theorem in non-Riemannian gravity. I (Q2737989)
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scientific article; zbMATH DE number 1639170
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the extension of the Obukhov theorem in non-Riemannian gravity. I |
scientific article; zbMATH DE number 1639170 |
Statements
On the extension of the Obukhov theorem in non-Riemannian gravity. I (English)
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30 August 2001
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Einstein's equation
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non-Riemannian gravity
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metric affine gravity
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0.88388735
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0.8740065
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0.8689139
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0.86586213
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0.86517483
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0.86424416
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0.8629944
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0.86143816
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The author announces a series of papers concerning the generalizations of the Doreli-Obukhov-Tucker-Wang theorem in the Tucker-Wang approach to metric affine gravity. The main theorem in this paper establishes the form of the generalized Einstein equation for the non-Riemannian dilation gravity action NEWLINE\[NEWLINES= \int [k\psi^2 R^*1+ \beta(d\psi\wedge^*d\psi)+{\alpha\over 2} f_1(\psi)(dQ\wedge^* dQ)+ {\gamma\over 2} f_2(\psi)(Q\wedge^*Q)- V(\psi)^*1].NEWLINE\]
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