H
Harsha Vaddireddy
Researcher at Oklahoma State University–Stillwater
Publications - 5
Citations - 341
Harsha Vaddireddy is an academic researcher from Oklahoma State University–Stillwater. The author has contributed to research in topics: Symbolic regression & Evolutionary computation. The author has an hindex of 4, co-authored 5 publications receiving 196 citations.
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A deep learning enabler for nonintrusive reduced order modeling of fluid flows
TL;DR: In this paper, a modular deep neural network (DNN) framework for data-driven reduced order modeling of dynamical systems relevant to fluid flows is proposed. But it is not suitable for modeling complex fluid flows.
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A deep learning enabler for non-intrusive reduced order modeling of fluid flows
TL;DR: A modular deep neural network (DNN) framework for data-driven reduced order modeling of dynamical systems relevant to fluid flows is introduced and can be used as a robust predictive tool for non-intrusive model order reduction of complex fluid flows.
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Feature engineering and symbolic regression methods for detecting hidden physics from sparse sensor observation data
TL;DR: In this paper, a modular approach for distilling hidden flow physics from discrete and sparse observations is proposed, which combines evolutionary computation with feature engineering to provide a tool for discovering hidden parameterizations embedded in the trajectory of fluid flows in the Eulerian frame of reference.
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Feature engineering and symbolic regression methods for detecting hidden physics from sparse sensors
TL;DR: In this paper, a modular approach for distilling hidden flow physics in discrete and sparse observations is proposed, which combines evolutionary computation with feature engineering to provide a tool to discover hidden parameterizations embedded in the trajectory of fluid flows in the Eulerian frame of reference.
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Equation Discovery Using Fast Function Extraction: a Deterministic Symbolic Regression Approach
Harsha Vaddireddy,Omer San +1 more
TL;DR: This paper investigates the application of fast function extraction (FFX), a fast, scalable, deterministic symbolic regression algorithm to recover partial differential equations (PDEs), which identifies active bases among a huge set of candidate basis functions and their corresponding coefficients from recorded snapshot data.