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We show that for Gaussian random SU(m+1) polynomials of a large degree N the probability that there are no zeros in the disk of radius r is less than $e^{-c_{1,r} N^{m+1}}$, and is also greater than $e^{-c_{2,r} N^{m+1}}$.
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1994
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A. Edelman and E. Kostlan, How many zeros of a random polynomial are real?,
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P. Bleher, B. Shiffman, and S. Zelditch, Universality and scaling of correlations between zeros on complex manifolds,
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M. Sodin,
2000
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A. Dembo, B. Poonen, Q. M. Shao, and O. Zeitouni, Random polynomials having few or no zeros,
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W. Li, Q. Shao,
2002
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M. Sodin and B. Tsirelson, Random Complex Zeros I: Asymptotic normality,
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Y. Peres, B. Virag, Zeros of i.i.d. Gaussian powerseries: a conformally invariant determinental process,
2005
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M. Sodin and B. Tsirelson, Random Complex Zeros III, Decay of the hole probability,
2005
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M. Krishnapur, Zeros of Random Analytic Functions, e-print Archive, ArXiv:math.PR/0607504, (2006)
2006
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S. Zrebiec, The zeros of Gaussian random holomorphic functions on
2006
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