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- W3099608353 abstract "Starting from an n -by- n matrix of zeros, choose uniformly random zero entries and change them to ones, one at a time, until the matrix becomes invertible. We show that with probability tending to one as n → ∞, this occurs at the very moment the last zero row or zero column disappears. We prove a related result for random symmetric Bernoulli matrices, and give quantitative bounds for some related problems. These results extend earlier work by Costello and Vu [10]." @default.
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- W3099608353 date "2014-07-09" @default.
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- W3099608353 title "Hitting Time Theorems for Random Matrices" @default.
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- W3099608353 doi "https://doi.org/10.1017/s0963548314000285" @default.
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