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20172021
most citedA Note on the Inception Score

221 citations · 588 across the 17 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

math.OC2019★ 9 cited

Learning Convex Optimization Control Policies

Akshay Agrawal, Shane Barratt, Stephen Boyd +1

Many control policies used in various applications determine the input or action by solving a convex optimization problem that depends on the current state and some parameters. Com…

math.OC2019

Minimizing a Sum of Clipped Convex Functions

Shane Barratt, Guillermo Angeris, Stephen Boyd

We consider the problem of minimizing a sum of clipped convex functions; applications include clipped empirical risk minimization and clipped control. While the problem of minimizi…

cs.LG2019★ 133 cited

Differentiable Convex Optimization Layers

Akshay Agrawal, Brandon Amos, Shane Barratt +3

Recent work has shown how to embed differentiable optimization problems (that is, problems whose solutions can be backpropagated through) as layers within deep learning architectur…

math.OC2019

Fitting a Kalman Smoother to Data

Shane Barratt, Stephen Boyd

This paper considers the problem of fitting the parameters of a Kalman smoother to data. We formulate the Kalman smoothing problem with missing measurements as a constrained least…

math.OC2019

Least Squares Auto-Tuning

Shane Barratt, Stephen Boyd

Least squares is by far the simplest and most commonly applied computational method in many fields. In almost all applications, the least squares objective is rarely the true objec…

cs.LG2019★ 18 cited

A Distributed Method for Fitting Laplacian Regularized Stratified Models

Jonathan Tuck, Shane Barratt, Stephen Boyd

Stratified models are models that depend in an arbitrary way on a set of selected categorical features, and depend linearly on the other features. In a basic and traditional formul…

math.OC2019★ 2 cited

Differentiating Through a Cone Program

Akshay Agrawal, Shane Barratt, Stephen Boyd +2

We consider the problem of efficiently computing the derivative of the solution map of a convex cone program, when it exists. We do this by implicitly differentiating the residual…