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摘要
En 中文
We construct a duality manifest gravitational theory for the special linear group, SL(N) with N not equal 4. The spacetime is formally extended, to have the dimension N (N - 1), yet is gauged. Consequently the theory is subject to a section condition. We introduce a semi-covariant derivative and a semi-covariant 'Riemann' curvature, both of which can be completely covariantized after symmetrizing or contracting the SL(N) vector indices properly. Fully covariant scalar and 'Ricci' curvatures then constitute the action and the 'Einstein' equation of motion. For N a parts per thousand yen 5, the section condition admits duality inequivalent two solutions, one (N - 1)-dimensional and the other three-dimensional. In each case, the theory can describe not only Riemannian but also non-Riemannian backgrounds.
Keyword:
String Duality
Differential and Algebraic Geometry
Classical Theories of Gravity
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期刊
IF:
5.5
论文数:
4.0W
被引数:
13.7W
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