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8 results for RandNLA

LightOn OPUs accelerate randomized numerical linear algebra, reducing computational costs.

problem Computational bottleneck in randomization step for large-scale linear algebra.
method Near constant-time linear random projections from LightOn OPUs.
result Significant acceleration of RandNLA algorithms with negligible precision loss.

Develops asymptotic analysis for RandNLA sampling estimators in least-squares problems.

problem Lack of distributional information for RandNLA estimators in statistical inference.
method Asymptotic analysis of sampling estimators for least-squares problems in two settings.
result Sampling estimators are asymptotically normally distributed under mild conditions.

SALSA efficiently approximates leverage scores for big data, improving ARMA model fitting.

problem Efficiently approximating leverage scores for large matrices.
method Sequential approximate leverage-score algorithm (SALSA) using randomized numerical linear algebra.
result SALSA approximates leverage scores within (1+O(ε))(1 + O({\varepsilon})) with high probability.

LSAR efficiently estimates AR models for big time series data.

problem Efficiently analyzing large-scale time series data with high accuracy.
method Developed a fast algorithm to estimate leverage scores and an efficient LSAR algorithm for fitting AR models.
result LSAR algorithm finds maximum likelihood estimates with high probability and improved worst-case running time.

Many data-fitting applications require the solution of an optimization problem involving a sum of large number of functions of high dimensional parameter. Here, we consider the problem of minimizing a sum of nn functions over a convex constraint set XRp\mathcal{X} \subseteq \mathbb{R}^{p} where both nn and pp are lar…

2016-01-18abs ↗pdf ↗