My research focuses on quantum transport phenomena in condensed matter systems, with an emphasis on uncovering novel electronic responses in emerging materials such as altermagnets, superconducting hybrids, and low-dimensional conductors. Broadly, I am interested in how symmetry, topology, and interactions shape charge and spin transport. My recent work has explored nonreciprocal transport effects, anomalous Josephson phenomena, and unconventional Andreev processes, providing theoretical insights that connect closely with experimentally accessible observables.
Methodologically, my work is rooted in analytical and computational techniques. I employ scattering theory approaches in continuum and tight-binding modeling to study transport in mesoscopic and nanoscale systems. I also use numerical simulations—often based on lattice models and Büttiker probe techniques—to investigate the role of disorder, anisotropy, and finite-size effects. Across these approaches, I aim to develop minimal yet physically transparent models that capture essential mechanisms and yield experimentally testable predictions.
A central goal of my research is to identify robust transport signatures of novel quantum phases and to provide clear theoretical frameworks that can guide experiments.
Philosophy:
My research philosophy is rooted in curiosity-driven inquiry and a deep emphasis on understanding over mere problem-solving. I am motivated by fundamental questions—often simple to state but rich in implications—and I value developing clear, intuitive insight into physical phenomena before pursuing technical sophistication. In this process, mathematical foundations play a central role: I believe that a firm grasp of basic tools and structures not only enables rigorous analysis but also reveals connections that might otherwise remain hidden. Rather than relying on formalism alone, I aim to use mathematics as a language to distill and clarify physical ideas.
At the same time, I strive to connect this understanding to physically meaningful and experimentally relevant outcomes. I prefer working with minimal models that capture essential mechanisms, allowing both transparency and predictive power. In mentoring students, I emphasize the importance of building solid mathematical and conceptual foundations, encouraging them to question assumptions, think independently, and develop confidence in tackling unfamiliar problems. This approach, I believe, equips them to engage with both foundational and emerging challenges in condensed matter physics.