Quantum information · geometry · computation
Geometric architectures for fault-tolerant quantum information.
I am a Ph.D. researcher at the University of Saskatchewan working at the intersection of quantum information, topological quantum computing, quantum simulation, and quantum geometry.
My research develops geometric and computational frameworks for quantum error correction and fault-tolerant measurement-based quantum computing, with particular emphasis on hyperbolic codes, scalable numerical simulation, and experimentally realizable emulations of quantum systems in curved geometries.
Research directions
From mathematical structure to physical implementation
Hyperbolic quantum codes
Constructing and benchmarking topological CSS and Floquet codes on periodic hyperbolic lattices, with an emphasis on scalable decoding and threshold estimation.
Fault-tolerant MBQC
Developing hyperbolic cluster-state architectures for fault-tolerant measurement-based quantum computing and resource-efficient logical computation.
Quantum simulation in curved space
Designing scalable superconducting-circuit platforms that emulate quantum systems on hyperbolic and other non-Euclidean geometries.
Selected work
Recent research
Systematic Approach to Hyperbolic Quantum Error Correction Codes
A systematic computational framework for constructing, simulating, and benchmarking topological CSS codes on hyperbolic lattices.
Hyperbolic Cluster States for Fault-Tolerant Measurement-Based Quantum Computing
Hyperbolic resource states and decoding strategies for scalable, fault-tolerant measurement-based quantum computation.
A Scalable Superconducting Circuit Framework for Emulating Physics in Hyperbolic Space
A circuit architecture for experimentally accessible emulation of hyperbolic and kagome-like lattice physics.
Research connections
Interested in quantum codes, geometry, or simulation?
I welcome conversations about research collaborations, seminars, and projects connecting mathematical structure with implementable quantum systems.