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Asymptotic degeneracy of dyonic N=4 string states and black hole entropy

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arxiv hep-th/0412287 v1 pith:4PBQKXOS submitted 2004-12-23 hep-th

classification hep-th
keywords correctionsentropyasymptoticblackdegeneracyfour-dimensionalmicroscopicnon-holomorphic
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It is shown that the asymptotic growth of the microscopic degeneracy of BPS dyons in four-dimensional N=4 string theory captures the known corrections to the macroscopic entropy of four-dimensional extremal black holes. These corrections are subleading in the limit of large charges and originate both from the presence of interactions in the effective action quadratic in the Riemann tensor and from non-holomorphic terms. The presence of the non-holomorphic corrections and their contribution to the thermodynamic free energy is discussed. It is pointed out that the expression for the microscopic entropy, written as a function of the dilaton field, is stationary at the horizon by virtue of the attractor equations.

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Cited by 4 Pith papers

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    Proposes a CFT analogue of Hodge loci in Calabi-Yau sigma models via non-trivial TDL categories of topological defects, with CM number field embeddings at special points for elliptic curves and K3 surfaces.

  2. Generating Function of single-centered Black Hole Index in CHL Models

    hep-th 2026-06 unverdicted novelty 6.0 of 10

    Constructs generating function for single-centered black hole index in Z_N CHL models by subtracting two-centered contributions from dyon index using bound state metamorphosis and proves convergence for N=2,3.

  3. Logarithm of charge ratio in black hole entropy

    hep-th 2026-05 unverdicted novelty 6.0 of 10

    Macroscopic computation of charge-ratio logarithmic corrections to black hole entropy agrees with microscopic results in N=4 and N=8 string theories after including string-scale cutoff, dilaton-dependent measure, Kalb...

  4. Machine learning automorphic forms for black holes

    hep-th 2025-05 conditional novelty 5.0 of 10

    Feed-forward neural networks trained on Fourier coefficients can predict modular weights for negative-weight powers of eta and E2, and for simple Jacobi theta products, within the training range.

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