I am currently working with Dr. Yannick Maurice (pictured) on Quantum Machine Learning. I started with the group in
October 2023 and plan to have a paper published by May 2024.
Scroll to see my proposal
Quantum machine learning (QML) represents an emerging frontier where quantum computing and machine learning (ML) intersect. The field promises to harness the principles of quantum mechanics to process information in ways that classical computers cannot, potentially revolutionizing our computational capabilities and problem-solving strategies.
At the heart of quantum computing lies the quantum bit or qubit,
which, unlike a classical bit, can exist in a state of superposition—being
in a combination of 0 and 1 simultaneously. This property, along with entanglement
and quantum interference, enables quantum computers to process vast
amounts of data more efficiently than classical computers for certain tasks.
Quantum computing has evolved rapidly since the first ideas proposed
by Richard Feynman and others in the late 20th century, which suggested
that a computer based on quantum principles could simulate physical systems
more naturally than a classical computer.
Machine learning, a subset of artificial intelligence, involves the development of algorithms that can learn from and make predictions or decisions based on data. Classical ML has seen widespread application—from voice recognition systems to medical diagnosis—by leveraging statistical methods to find patterns in large datasets.
Quantum machine learning seeks to exploit quantum algorithms to improve upon the machine learning tasks performed by classical computers. This involves both using quantum systems to model classical data and applying classical ML concepts to better understand and utilize quantum systems.
Quantum computing has gained considerable traction in augmenting
machine-learning algorithms, especially in an era dominated by noisy
intermediate-scale quantum (NISQ) devices. One notable research,
"Quantum Reservoir Computing Using Arrays of Rydberg Atoms,"
showcased the potential of a quantum RNN (qRNN) as an effective
computational model that leans into the inherent Hamiltonian
dynamics of spin-1/2 particles. Particularly, this model exploited
quantum many-body scars, hinting at its potential in cognitive tasks
such as long-term memory.
My objective is to recreate and further explore the qRNN model
for long-term memory applications and establish a comparative
performance analysis with classical RNNs.