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20032026
most citedStochastic approximation of score functions for Gaussian processes

44 citations · 250 across the 61 of their papers we have counts for

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Showing 2023Show all

9 papers · 1 filter

eess.SY2023

Voltage-Dependent Electromechanical Wave Propagation Modeling for Dynamic Stability Analysis in Power Systems

Somayeh Yarahmadi, Daniel Adrian Maldonado, Lamine Mili +2

Accurate dynamic modeling of power systems is essential to assess the stability of electrical power systems when faced with disturbances, which can trigger cascading failures leadi…

math.OC2023

Centralized calibration of power system dynamic models using variational data assimilation

Ahmed Attia, D. Adrian Maldonado, Emil Constantinescu +1

This paper presents a novel centralized, variational data assimilation approach for calibrating transient dynamic models in electrical power systems, focusing on load model paramet…

math.OC2023★ 33 cited

Accelerating Optimal Power Flow with GPUs: SIMD Abstraction of Nonlinear Programs and Condensed-Space Interior-Point Methods

Sungho Shin, François Pacaud, Mihai Anitescu

This paper introduces a framework for solving alternating current optimal power flow (ACOPF) problems using graphics processing units (GPUs). While GPUs have demonstrated remarkabl…

cs.CE2023

Application of probabilistic modeling and automated machine learning framework for high-dimensional stress field

Lele Luan, Nesar Ramachandra, Sandipp Krishnan Ravi +6

Modern computational methods, involving highly sophisticated mathematical formulations, enable several tasks like modeling complex physical phenomenon, predicting key properties an…

cs.SI2023

Network Cascade Vulnerability using Constrained Bayesian Optimization

Albert Lam, Mihai Anitescu, Anirudh Subramanyam

Measures of power grid vulnerability are often assessed by the amount of damage an adversary can exact on the network. However, the cascading impact of such attacks is often overlo…

stat.CO2023★ 1 cited

Scalable Physics-based Maximum Likelihood Estimation using Hierarchical Matrices

Yian Chen, Mihai Anitescu

Physics-based covariance models provide a systematic way to construct covariance models that are consistent with the underlying physical laws in Gaussian process analysis. The unkn…

math.OC2023

Efficient Computation of Power System Maximum Transient Linear Growth

Daniel Adrian Maldonado, Emil Constantinescu, Junbo Zhao +1

Existing methods to determine the stability of a power system to small perturbations are based on eigenvalue analysis and focus on the asymptotic (long-term) behavior of the power…

cs.LG2023★ 1 cited

Graph Neural Network-Inspired Kernels for Gaussian Processes in Semi-Supervised Learning

Zehao Niu, Mihai Anitescu, Jie Chen

Gaussian processes (GPs) are an attractive class of machine learning models because of their simplicity and flexibility as building blocks of more complex Bayesian models. Meanwhil…

math.OC2023

Parallel Interior-Point Solver for Block-Structured Nonlinear Programs on SIMD/GPU Architectures

François Pacaud, Michel Schanen, Sungho Shin +2

We investigate how to port the standard interior-point method to new exascale architectures for block-structured nonlinear programs with state equations. Computationally, we decomp…