QUANTITATIVE RESEARCH · ZÜRICH, SWITZERLAND
Jiajun Li
AI, computation,
and trading.
I research and develop algorithms across quantitative finance, AI, and quantum physics. For more than a decade, I’ve built high-performance software and optimized performance-critical code.
Nonequilibrium physics
Correlated electrons, hidden phases, and quantum light.
Scientific computing
Many-body solvers, dynamics, and efficient simulation.
Performance-aware C++
Data structures, inference, and CPU/GPU execution.
Selected publications
Vertex-based diagrammatic treatment of light-matter-coupled systems
Physical Review Letters 130, 036901 (2023)
Memory truncated Kadanoff–Baym equations
Physical Review B 105, 115146 (2022)
Pseudoparticle vertex solver for quantum impurity models
Physical Review B 106, 085124 (2022)
Electromagnetic coupling in tight-binding models for strongly correlated light and matter
Physical Review B 101, 205140 (2020)
Quantum to classical crossover of Floquet engineering in correlated quantum systems
Physical Review Research 2, 033033 (2020)
η-paired superconducting hidden phase in photodoped Mott insulators
Physical Review B 102, 165136 (2020)
Manipulating intertwined orders in solids with quantum light
Physical Review Letters 125, 217402 (2020)
Electric-field-driven resistive switching in the dissipative Hubbard model
Physical Review Letters 114, 226403 (2015)
From models to code
01 / SYSTEMS & MACHINE LEARNING
QLeaf ↗
Low-latency tree inference
Single-row inference for large ensembles of shallow decision trees. QLeaf investigates how memory layout, CPU affinity, persistent GPU kernels, and host–device coordination affect end-to-end latency.
02 / COMPUTATIONAL PHYSICS
QuDrip ↗
Exact quantum many-body simulation
A toolbox for constructing constrained Hilbert spaces, quantum operators, and Hamiltonians. Sparse-matrix and Krylov methods support ground-state calculations, real-time evolution, and Lindblad dynamics.
BACKGROUND
A foundation in physics.
A focus on computation.
My academic work spans quantum many-body dynamics, nonequilibrium phases, and numerical approaches to strongly correlated systems.
Read my background →