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20112026
most citedThe Power Grid Library for Benchmarking AC Optimal Power Flow Algorithms

210 citations · 1.1k across the 50 of their papers we have counts for

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math.OC2025

Leveraging Quantum Computing for Accelerated Classical Algorithms in Power Systems Optimization

Rosemary Barrass, Harsha Nagarajan, Carleton Coffrin

The recent advent of commercially available quantum annealing hardware (QAH) has expanded opportunities for research into quantum annealing-based algorithms. In the domain of power…

math.OC2024

Applications of Lifted Nonlinear Cuts to Convex Relaxations of the AC Power Flow Equations

Sergio I. Bugosen, Robert B. Parker, Carleton Coffrin

We demonstrate that valid inequalities, or lifted nonlinear cuts (LNC), can be projected to tighten the Second Order Cone (SOC), Convex DistFlow (CDF), and Network Flow (NF) relaxa…

math.OC2022★ 23 cited

On the Emerging Potential of Quantum Annealing Hardware for Combinatorial Optimization

Byron Tasseff, Tameem Albash, Zachary Morrell +4

Over the past decade, the usefulness of quantum annealing hardware for combinatorial optimization has been the subject of much debate. Thus far, experimental benchmarking studies h…

math.OC2022

Polyhedral Relaxations for Optimal Pump Scheduling of Potable Water Distribution Networks

Byron Tasseff, Russell Bent, Carleton Coffrin +6

The classic pump scheduling or Optimal Water Flow (OWF) problem for water distribution networks (WDNs) minimizes the cost of power consumption for a given WDN over a fixed time hor…

math.OC2021

Convex Relaxations of Maximal Load Delivery for Multi-contingency Analysis of Joint Electric Power and Natural Gas Transmission Networks

Byron Tasseff, Carleton Coffrin, Russell Bent

Recent increases in gas-fired power generation have engendered increased interdependencies between natural gas and power transmission systems. These interdependencies have amplifie…

math.OC2020★ 25 cited

Graph-Based Modeling and Decomposition of Energy Infrastructures

Sungho Shin, Carleton Coffrin, Kaarthik Sundar +1

Nonlinear optimization problems are found at the heart of real-time operations of critical infrastructures. These problems are computationally challenging because they embed comple…

math.OC2020

Natural Gas Maximal Load Delivery for Multi-contingency Analysis

Byron Tasseff, Carleton Coffrin, Russell Bent +2

As the use of renewable generation has increased, electric power systems have become increasingly reliant on natural gas-fired power plants as fast ramping sources for meeting fluc…

math.OC2020

The Impacts of Convex Piecewise Linear Cost Formulations on AC Optimal Power Flow

Carleton Coffrin, Bernard Knueven, Jesse Holzer +1

Despite strong connections through shared application areas, research efforts on power market optimization (e.g., unit commitment) and power network optimization (e.g., optimal pow…

math.OC2019

The Potential of Quantum Annealing for Rapid Solution Structure Identification

Yuchen Pang, Carleton Coffrin, Andrey Y. Lokhov +1

The recent emergence of novel computational devices, such as quantum computers, coherent Ising machines, and digital annealers presents new opportunities for hardware-accelerated h…

math.OC2019★ 6 cited

Exploring Benefits of Linear Solver Parallelism on Modern Nonlinear Optimization Applications

Byron Tasseff, Carleton Coffrin, Andreas Wächter +1

The advent of efficient interior point optimization methods has enabled the tractable solution of large-scale linear and nonlinear programming (NLP) problems. A prominent example o…

math.OC2019★ 210 cited

The Power Grid Library for Benchmarking AC Optimal Power Flow Algorithms

Sogol Babaeinejadsarookolaee, Adam Birchfield, Richard D. Christie +20

In recent years, the power systems research community has seen an explosion of novel methods for formulating the AC power flow equations. Consequently, benchmarking studies using t…

math.OC2018★ 7 cited

Optimization-Based Bound Tightening using a Strengthened QC-Relaxation of the Optimal Power Flow Problem

Kaarthik Sundar, Harsha Nagarajan, Sidhant Misra +3

This article develops a strengthened convex quadratic convex (QC) relaxation of the AC Optimal Power Flow (AC-OPF) problem and presents an optimization-based bound-tightening (OBBT…

math.OC2018

Convex Relaxations in Power System Optimization: A Brief Introduction

Carleton Coffrin, Line Roald

Convex relaxations of the AC power flow equations have attracted significant interest in the power systems research community in recent years. The following collection of video lec…

math.OC2018★ 74 cited

Juniper: An Open-Source Nonlinear Branch-and-Bound Solver in Julia

Ole Kröger, Carleton Coffrin, Hassan Hijazi +1

Nonconvex mixed-integer nonlinear programs (MINLPs) represent a challenging class of optimization problems that often arise in engineering and scientific applications. Because of n…

math.OC2017

PowerModels.jl: An Open-Source Framework for Exploring Power Flow Formulations

Carleton Coffrin, Russell Bent, Kaarthik Sundar +2

In recent years, the power system research community has seen an explosion of novel methods for formulating and solving power network optimization problems. These emerging methods…

math.OC2017

Relaxations of AC Maximal Load Delivery for Severe Contingency Analysis

Carleton Coffrin, Russell Bent, Byron Tasseff +2

This work considers the task of finding an AC-feasible operating point of a severely damaged transmission network while ensuring that a maximal amount of active power loads can be…

math.OC2017★ 24 cited

Evaluating Ising Processing Units with Integer Programming

Carleton Coffrin, Harsha Nagarajan, Russell Bent

The recent emergence of novel computational devices, such as adiabatic quantum computers, CMOS annealers, and optical parametric oscillators, present new opportunities for hybrid-o…

math.OC2016★ 7 cited

Strengthening the SDP Relaxation of AC Power Flows with Convex Envelopes, Bound Tightening, and Lifted Nonlinear Cuts

Carleton Coffrin, Hassan Hijazi, Pascal Van Hentenryck

This paper considers state-of-the-art convex relaxations for the AC power flow equations and introduces new valid cuts based on convex envelopes and lifted nonlinear constraints. T…

math.OC2015★ 4 cited

Polynomial SDP Cuts for Optimal Power Flow

Hassan Hijazi, Carleton Coffrin, Pascal Van Hentenryck

The use of convex relaxations has lately gained considerable interest in Power Systems. These relaxations play a major role in providing global optimality guarantees for non-convex…

math.OC2015★ 4 cited

Network Flow and Copper Plate Relaxations for AC Transmission Systems

Carleton Coffrin, Hassan L. Hijazi, Pascal Van Hentenryck

Nonlinear convex relaxations of the power flow equations and, in particular, the Semi-Definite Programming (SDP), Convex Quadratic (QC), and Second-Order Cone (SOC) relaxations, ha…

math.OC2015★ 14 cited

DistFlow Extensions for AC Transmission Systems

Carleton Coffrin, Hassan L. Hijazi, Pascal Van Hentenryck

Convex relaxations of the power flow equations and, in particular, the Semi-Definite Programming (SDP), Second-Order Cone (SOC), and Convex DistFlow (CDF) relaxations, have attract…