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20142024
most citedOn linear relaxations of OPF problems

18 citations · 28 across the 6 of their papers we have counts for

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6 papers · 1 filter

math.OC2024

Solving convex QPs with structured sparsity under indicator conditions

Daniel Bienstock, Tongtong Chen

We study convex optimization problems where disjoint blocks of variables are controlled by binary indicator variables that are also subject to conditions, e.g., cardinality. Severa…

math.OC20241 cited

Accurate and Warm-Startable Linear Cutting-Plane Relaxations for ACOPF

Daniel Bienstock, Matias Villagra

We present a linear cutting-plane relaxation approach that rapidly proves tight lower bounds for the Alternating Current Optimal Power Flow Problem (ACOPF). Our method leverages ou…

math.OC20231 cited

Incentivizing Investment and Reliability: A Study on Electricity Capacity Markets

Cheng Guo, Christian Kroer, Yury Dvorkin +1

The capacity market, a marketplace to exchange available generation capacity for electricity production, provides a major revenue stream for generators and is adopted in several U.…

math.OC20164 cited

Robust linear control of nonconvex battery operation in transmission systems

Daniel Bienstock, Carsten Matke, Gonzalo Munoz +1

We describe a robust multiperiod transmission plan- ning model including renewables and batteries, where battery output is used to partly offset renewable output deviations from fo…

math.OC201418 cited

On linear relaxations of OPF problems

Daniel Bienstock, Gonzalo Munoz

We present lifted linear relaxations of the OPF problem.

math.OC20143 cited

A note on polynomial solvability of the CDT problem

Daniel Bienstock

We describe a simple polynomial-time algorithm for the CDT problem that relies on a construction of Barvinok.