Turnitin
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Fast and accurate least-mean-squares solvers
Least-mean squares (LMS) solvers such as Linear/Ridge/Lasso-Regression, SVD and
Elastic-Net not only solve fundamental machine learning problems, but are also the building …
Elastic-Net not only solve fundamental machine learning problems, but are also the building …
Active Linear Regression for ℓp Norms and Beyond
We study active sampling algorithms for linear regression, which aim to query only a small
number of entries of a target vector and output a near minimizer to the objective function. For …
number of entries of a target vector and output a near minimizer to the objective function. For …
Oblivious sketching-based central path method for solving linear programming problems
In this work, we propose a sketching-based central path method for solving linear
programmings, whose running time matches the state of art results [Cohen, Lee, Song STOC …
programmings, whose running time matches the state of art results [Cohen, Lee, Song STOC …
Oblivious sketching-based central path method for linear programming
In this work, we propose a sketching-based central path method for solving linear
programmings, whose running time matches the state of the art results [Cohen, Lee, Song …
programmings, whose running time matches the state of the art results [Cohen, Lee, Song …
Towards a zero-one law for column subset selection
There are a number of approximation algorithms for NP-hard versions of low rank
approximation, such as finding a rank-$ k $ matrix $ B $ minimizing the sum of absolute …
approximation, such as finding a rank-$ k $ matrix $ B $ minimizing the sum of absolute …
Tailoring to the tails: Risk measures for fine-grained tail sensitivity
Expected risk minimization (ERM) is at the core of many machine learning systems. This
means that the risk inherent in a loss distribution is summarized using a single number-its …
means that the risk inherent in a loss distribution is summarized using a single number-its …
Average Case Column Subset Selection for Entrywise -Norm Loss
We study the column subset selection problem with respect to the entrywise $\ell_1 $-norm
loss. It is known that in the worst case, to obtain a good rank-$ k $ approximation to a matrix …
loss. It is known that in the worst case, to obtain a good rank-$ k $ approximation to a matrix …