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Weak Gravity Conjecture, Black Hole Entropy, and Modular Invariance
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abstract
In recent literature, it has been argued that a mild form of the Weak Gravity Conjecture (WGC) is satisfied by wide classes of effective field theories in which higher-derivative corrections can be shown to shift the charge-to-mass ratios of extremal black holes to larger values. However, this mild form does not directly constrain low-energy physics because the black holes satisfying the WGC have masses above the cutoff of the effective theory. In this note, we point out that in string theory modular invariance can connect a light superextremal state to heavy superextremal states; the latter collapse into black holes at small string coupling. In the context of heterotic string theory, we show that these states are black holes that have $\alpha'$-exact charge-to-mass ratios exceeding the classical extremality bound. This suggests that modular invariance of the string partition function can be used to relate the existence of a light superextremal particle to the positive shift in charge-to-mass ratio of extremal black holes.
Forward citations
Cited by 3 Pith papers
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Scalar weak gravity bound from full unitarity
For a shift-symmetric scalar EFT with gravity, unitarity and dispersion relations imply Λ/M_P < 2.38 \tilde{g}_2^{1/5} and, in an improved smeared version, Λ^2/M_P^2 < 0.0115 |\tilde{g}_2|.
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Thermodynamics of 4D Dilatonic Black Holes and the Weak Gravity Conjecture
Higher-derivative corrections make extremal dilatonic black holes superextremal (charge-to-mass ratio greater than one) in all solvable cases, matching the weak gravity conjecture.
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Localized Towers on the Composite Magnetic Monopole and the Weak Gravity Conjecture$=$Distance Conjecture Connection in Effective Field Theories
Rotational and oscillatory excitations of a composite magnetic monopole scale as Z^{-6} and Z^{-7/4}, motivating an extension of the distance conjecture to localized towers.
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