PhD position in quantum computing at Université de Sherbrooke, Canada
We are looking for highly motivated graduate students to join my research group at Université de Sherbrooke starting in Summer or Fall 2026. Our research focuses on:
- Developing fundamental theories and practical tools to enable useful quantum computing, including noise characterization and mitigation, quantum error correction, and efficient quantum–classical interfaces.
- Advancing the development and analysis of quantum algorithms.
- Understanding the computational complexity of quantum many-body problems.
- Exploring the interplay between AI and quantum computing, including both quantum-enhanced AI and AI-enhanced quantum computing.
Students with relevant backgrounds and a strong interest in any of these areas are warmly encouraged to apply.
As a member of my group, you’ll be part of two exceptional research communities: Institut quantique, arguably one of the best places for quantum research, and Mila, one of the leading centres for AI. You’ll also benefit from access to the extensive IBM Quantum Network through my IBM Quantum Research Chair.
Graduate Students:
Given the interdisciplinary nature of our work, students with a strong background in one or more of the three core disciplines—physics, computer science, or math—are encouraged to apply. While prior knowledge of quantum computing is certainly a plus, it’s not a strict requirement. Experience or knowledge in areas like algorithms, theory of computation, machine learning, numerical methods and analysis, quantum physics, and solid coding skills are highly desirable.
To apply, please send the following documents to cunlu.zhou@usherbrooke.ca:
- Your up-to-date CV.
- Transcript: Highlight coursework and projects related to numerical methods and analysis, algorithms, theory of computation, and quantum physics.
- Research Statement: Provide a brief description of your current research interests and why you want to join the group.
Application review will begin immediately and continue until the position is filled.
