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Global testing under sparse alternatives: ANOVA, multiple comparisons and the higher criticism

稀疏备择下的整体检验:方差分析、多重比较与 higher criticism

Testing for the significance of a subset of regression coefficients in a linear model, a staple of statistical analysis, goes back at least to the work of Fisher who introduced the analysis of variance (ANOVA). We study this problem under the assumption that the coefficient vector is sparse, a common situation in modern high-dimensional settings. Suppose we have p covariates and that under the alternative, the response only depends upon the order of p1−α of those, 0 ≤ α ≤ 1.…

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Near-ideal model selection by ℓ1 minimization

通过 ℓ1 最小化实现近理想模型选择

We consider the fundamental problem of estimating the mean of a vector y=Xβ+z, where X is an n×p design matrix in which one can have far more variables than observations, and z is a stochastic error term—the so-called “p>n” setup. When β is sparse, or, more generally, when there is a sparse subset of covariates providing a close approximation to the unknown mean vector, we ask whether or not it is possible to accurately estimate Xβ using a computationally tractable…

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