activity
20162021
most citedConstant-Depth and Subcubic-Size Threshold Circuits for Matrix Multiplication

22 citations · 22 across the 3 of their papers we have counts for

collaborators

9 papers

cs.DS2021

On Small-Depth Tree Augmentations

Ojas Parekh, R. Ravi, Michael Zlatin

We study the Weighted Tree Augmentation Problem for general link costs. We show that the integrality gap of the ODD-LP relaxation for the (weighted) Tree Augmentation Problem for a…

cs.DS202022 cited

Constant-Depth and Subcubic-Size Threshold Circuits for Matrix Multiplication

Ojas Parekh, Cynthia A. Phillips, Conrad D. James +1

Boolean circuits of McCulloch-Pitts threshold gates are a classic model of neural computation studied heavily in the late 20th century as a model of general computation. Recent adv…

cs.NE2020

Solving a steady-state PDE using spiking networks and neuromorphic hardware

J. Darby Smith, William Severa, Aaron J. Hill +5

The widely parallel, spiking neural networks of neuromorphic processors can enable computationally powerful formulations. While recent interest has focused on primarily machine lea…

cs.CG2020

Probing a Set of Trajectories to Maximize Captured Information

Sándor P. Fekete, Alexander Hill, Dominik Krupke +4

We study a trajectory analysis problem we call the Trajectory Capture Problem (TCP), in which, for a given input set of trajectories in the plane, and an integer $k\geq…

quant-ph2019

Almost optimal classical approximation algorithms for a quantum generalization of Max-Cut

Sevag Gharibian, Ojas Parekh

Approximation algorithms for constraint satisfaction problems (CSPs) are a central direction of study in theoretical computer science. In this work, we study classical product stat…

cs.NE2018

Spiking Neural Algorithms for Markov Process Random Walk

William Severa, Rich Lehoucq, Ojas Parekh +1

The random walk is a fundamental stochastic process that underlies many numerical tasks in scientific computing applications. We consider here two neural algorithms that can be use…