My research is in theoretical and computational condensed matter physics, focused on the electronic, topological and quantum geometric properties of two-dimensional materials. I am particularly interested in how ferroelectricity and band topology emerge and interact in transition metal dichalcogenides and related van der Waals systems.
A central aim of my work is to make quantum geometric quantities such as the Berry curvature and quantum metric accessible at scales beyond conventional first-principles methods. To do this, I am interested in developing deep-learning Hamiltonians trained on density functional theory calculations, combined with automatic differentiation. This avoids the difficulties of Wannierizing large, entangled band manifolds and allows topological and geometric properties to be computed efficiently in complex structures. I also study sliding ferroelectricity in van der Waals bilayers. There I have developed minimal models describing how pressure tunes the energetics, polarization and coercive field, supported by first-principles calculations on hexagonal boron nitride.
Through this work, I aim to build both physical insight and practical computational tools that can help guide the design of next-generation low-dimensional electronic materials.
