Location

https://www.kennesaw.edu/ccse/events/computing-showcase/fa25-cday-program.php

Document Type

Event

Start Date

24-11-2025 4:00 PM

Description

Classical machine learning methods - including CNNs, SVMs, PCA, Logistic Regression, and Random Forests - have achieved strong performance across fields such as computer vision, malware detection, and drug discovery. However, these models face scalability limits when trained on large or high-dimensional datasets. Quantum computing introduces superposition, interference, and entanglement, enabling quantum kernels, quantum feature maps, and hybrid quantum-classical architectures that may reduce computational cost or enhance data representation. This project implements classical versions of these algorithms alongside their quantum counterparts to evaluate differences in accuracy, efficiency, and resource demands. By comparing performance across diverse scientific and engineering datasets, the study assesses whether quantum-enhanced methods can match or surpass classical baselines under practical constraints.

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Nov 24th, 4:00 PM

UR-0246 Quantum ML for Science & Engineering

https://www.kennesaw.edu/ccse/events/computing-showcase/fa25-cday-program.php

Classical machine learning methods - including CNNs, SVMs, PCA, Logistic Regression, and Random Forests - have achieved strong performance across fields such as computer vision, malware detection, and drug discovery. However, these models face scalability limits when trained on large or high-dimensional datasets. Quantum computing introduces superposition, interference, and entanglement, enabling quantum kernels, quantum feature maps, and hybrid quantum-classical architectures that may reduce computational cost or enhance data representation. This project implements classical versions of these algorithms alongside their quantum counterparts to evaluate differences in accuracy, efficiency, and resource demands. By comparing performance across diverse scientific and engineering datasets, the study assesses whether quantum-enhanced methods can match or surpass classical baselines under practical constraints.