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- W1989439785 abstract "Solutions of the Euclidean-space Einstein-Yang-Mills equations are presented which describe a dyon black hole of mass $M$, angular momentum $J$, electric charge ${Q}_{e}$, and magnetic charge ${Q}_{m}$. In addition to the usual magnetic-charge quantization rule $e{Q}_{m}=m$ ($m=mathrm{integer}$), the space-time topology of the Euclidean black hole, in particular the periodicity in the time coordinate, leads to a new electric-charge quantization $e{Q}_{e}=n(1ensuremath{-}frac{{r}_{ensuremath{-}}}{{r}_{+}})$, where $n=mathrm{integer}$ and ${r}_{ifmmodepmelsetextpmfi{}}=Mifmmodepmelsetextpmfi{}{[{M}^{2}+{J}^{2}{M}^{ensuremath{-}2}+4ensuremath{pi}(Q_{e}^{}{}_{}{}^{2}ensuremath{-}{Q}_{m}^{2}]}^{frac{1}{2}}$. Regarded as a (non-self-dual) Einstein-Yang-Mills pseudoparticle, the solution has finite action, a gravitational Euler number $ensuremath{chi}=2$, and an SU(2) Pontryagin number $P=2mathrm{mn}$." @default.
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- W1989439785 date "1978-10-15" @default.
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- W1989439785 title "Einstein-Yang-Mills pseudoparticles and electric charge quantization" @default.
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- W1989439785 doi "https://doi.org/10.1103/physrevd.18.2788" @default.
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