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Gauss-Bonnet type identity in Weyl-Cartan space
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The Gauss-Bonnet type identity is derived in a Weyl-Cartan space on the basis of the variational method.
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Cited by 2 Pith papers
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Quadratic gravity with propagating torsion and asymptotic freedom
A specific nonminimal kinetic term for the pure tensorial component of torsion makes the gravitational couplings of quadratic gravity asymptotically free at one loop while preserving the absence of tachyons.
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Inflation with the Gauss-Bonnet term in the Palatini formulation
In Palatini gravity the inflaton–Gauss–Bonnet coupling yields a negative Chern–Simons-like kinetic correction and similar GW modifications, with metric-like behaviour unless the kinetic term nearly flips sign.
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