Winds gusting as high as 48 m.p.h. have been clocked Monday at the Indiana County/Jimmy Stewart Airport in White Township. Indiana County Emergency Management Agency has dispatched volunteer ...

Abstract: This paper considers a Multi-Agent Motion Planning (MAMP) problem that seeks collision-free paths for multiple agents from their respective start to goal locations among static obstacles, ...

DynamoDB error rates in the US-EAST-1 region soared shortly after midnight Pacific Time, rippling through other AWS services and affecting many customers. Monday got ...

Bill Belichick sold his UNC football program as the "33rd NFL team." Through five games as a college football coach, the Tar Heels rank 128th in points per game out of the 136 NCAA Division I Football ...

Like the rest of its Big Tech cadre, Google has spent lavishly on developing generative AI models. Google’s AI can clean up your text messages and summarize the web, but the company is constantly ...

RideNow Group's high debt, weak sales, and unfavorable valuation multiples make the stock extremely risky, despite billion-dollar revenues. Recent results show declining new vehicle sales, shrinking ...

Article Views are the COUNTER-compliant sum of full text article downloads since November 2008 (both PDF and HTML) across all institutions and individuals. These metrics are regularly updated to ...

Quadratically constrained quadratic programming (QCQP) problems appear in a wide range of engineering fields, including computer science, communication engineering, and finance. A key difficulty in ...

President William Ruto addresses residents after the launch of the Sogoo-Melelo-Ololung’a Road, during a tour of Narok County, on May 7, 2025. [File, Standard] William Samoei Ruto is a man in trouble ...

This project solves a toy distribution optimization problem using linear programming. The goal is to maximize the number of toys distributed to children while respecting constraints related to factory ...

How to solve linear programming and quadratic programming with inequality constraint only? For LP, I tried to use OSQP and pass the objective as (None, -c), the equality constraint as (None, None), ...