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Fiona Burnell is an Associate Professor in the School of Physics and Astronomy at the University of Minnesota, where she conducts theoretical research on exotic phases of matter beyond conventional Landau symmetry-breaking classification. Her work spans topologically ordered phases including fractional quantum Hall states and symmetry-protected topological phases such as topological insulators. Her research focuses on understanding phase diagrams and transitions in exotic quantum systems, with particular emphasis on three-dimensional topological phases. Burnell's approach combines analytical techniques with specific model systems to uncover fundamental principles governing non-traditional quantum matter. Her fingerprint analysis reveals strong concentrations in Fermion Physics (100%), Ground State Physics (94%), Anyons (92%), Topological Order (78%), and Three-dimensional Systems (69%). Burnell's publication record shows consistent output since 2003, with significant acceleration after 2015. Her recent work (2023-2025) demonstrates continued leadership in topological phases, with publications in high-impact journals including Physical Review Letters and Physical Review X. Her research consistently explores symmetry-protected topological phases, anyon physics, and three-dimensional topological systems, with increasing attention to systems with restrictive conservation laws and fracton physics. Alfred P. Sloan Research Fellowship (2015-2019) Emmy Noether Fellowship from Perimeter Institute (2015-2016) NSF CAREER Award: "Topology and Symmetry in Physics Beyond the Landau Paradigm" (2014-2019) Burnell currently leads the active NSF project "Exploring Phases of Matter With Restrictive Conservation Laws: Anomalies, Topology, and Dynamics" (2023-2026), following completion of "Interactions, Topology, and Constraints in Emerging Phases of Matter" (2019-2023). Her research group maintains strong collaborative ties with theoretical physicists across multiple institutions, particularly in the areas of topological quantum matter and exotic phases of condensed matter systems. She has contributed to datasets related to superconductivity in layered materials, demonstrating connections between fundamental topological physics and experimental condensed matter phenomena.

• Topological Phases of Matter
• Quantum Hall Systems
• Symmetry-Protected Topological Phases
• +5 more

Michael Hermele is a Waldo E. Rennie Endowed Professor in the Department of Physics at the University of Colorado. His research focuses on quantum phases of matter, strongly correlated systems, and topological phases, particularly fracton theories and materials with spin-orbit coupling. He is a Fellow of the Center for Theory of Quantum Matter and Deputy Director of the Simons Collaboration on Ultra-Quantum Matter. His recent work explores planon dynamics, fracton self-statistics, and topological order in parametrized systems. Key contributions include fracton theories, cage-net models, and symmetry-protected topological phases. Hermele’s publications span topics like entanglement entropy, Berry curvature flows, and subsystem symmetries. His research trends emphasize interdisciplinary methods, combining condensed matter physics with quantum information and high-energy physics. Collaborations include studies on quantum criticality, Majorana spin liquids, and ultracold atoms. Hermele’s theoretical frameworks bridge abstract mathematical concepts with experimental realizations in solid-state systems.

• Quantum Phases of Matter
• Strongly Correlated Systems
• Topological Phases
• +3 more

Andrew Lucas is an Associate Professor of Physics at the University of Colorado Boulder, specializing in theoretical and mathematical physics. His research bridges condensed matter physics, high energy physics, and quantum information, focusing on hydrodynamic behavior in quantum systems, quantum information scrambling, and holographic models. He leads the Lucas theory group, which has pioneered studies on fracton hydrodynamics and the breakdown of hydrodynamics in constrained systems. Key achievements include winning the AFOSR Young Investigator Award (2023), NSF CAREER Grant (2021), and the George E. Valley Jr. Prize (2022). He collaborates with experimental groups to explore hydrodynamic regimes in graphene and quantum error correction codes. Notable grants include a $3M Heising-Simons Foundation grant for holographic quantum gravity studies and a $1.2M DOE award for quantum computing research. His work on locality bounds in quantum dynamics and Lieb-Robinson bounds has advanced understanding of quantum information propagation. He actively teaches graduate courses in classical mechanics, hydrodynamics, and algebraic topology in physics, emphasizing interdisciplinary approaches. Recent publications explore entanglement dynamics, quantum error correction, and emergent symmetries in many-body systems.

• Condensed Matter Physics
• Quantum Information
• High Energy Physics
• +4 more

Sebastian Franco is a Professor and Chair of the Physics Department at The City College of New York (CCNY) within the City University of New York (CUNY) system. His research focuses on theoretical physics, particularly in string theory, gauge theories, and their geometric realizations through brane models and algebraic geometry. His work bridges string theory with algebraic geometry, exploring topics such as brane brick models, quiver gauge theories, and dualities in higher-dimensional field theories. Key themes include the geometric engineering of supersymmetric field theories, the study of Calabi-Yau manifolds, and the application of dimer models to understand moduli spaces and dualities. Recent publications highlight advancements in 5D superconformal field theories (SCFTs), generalized symmetries in 2D systems, and the interplay between Fano varieties and brane configurations. His contributions also extend to understanding non-invertible symmetries, twin theories, and the octagon amplitude in large-N limits. Dr. Franco’s research frequently employs tools from toric geometry, cluster algebras, and holography, with applications ranging from condensed matter systems to high-energy physics. His work has implications for understanding quantum gravity, topological phases of matter, and the geometric underpinnings of particle physics models.

• String Theory
• High Energy Physics
• Theoretical Physics
• +5 more

Jacques Distler is a Professor of Physics in the Department of Physics at the University of Texas at Austin, where he has been a faculty member since September 1994. Prior to joining UT Austin, he was an Assistant Professor in the theory group at Princeton University. He is a member of the Weinberg Theory Group, which focuses on theoretical physics research in string theory and quantum field theory. Distler's research centers on string theory, quantum field theory, and mathematical physics, with recent work focusing on Class S theories, Hitchin systems, and subsystem symmetries. His publication record shows consistent high-impact output, particularly through his influential 'Tinkertoys' series that systematically classified various types of superconformal field theories. His work spans theoretical frameworks from pure string theory to applications in condensed matter physics, demonstrating remarkable breadth across theoretical physics disciplines. His research output reveals trends toward increasingly sophisticated geometric constructions of quantum field theories, with recent publications exploring connections between higher-dimensional theories and their lower-dimensional counterparts. The work shows strong mathematical physics foundations while maintaining relevance to physical phenomena, particularly in the areas of symmetry structures and dualities. Multiple papers with dozens of citations indicating significant influence in the field Consistent publication record with recent papers continuing through 2025 Research recognized through citations across theoretical physics subfields As an educator and researcher, Distler maintains an active presence in the theoretical physics community. His advising style likely emphasizes mathematical rigor combined with physical insight, given his research approach. He is also involved in open-source software development for academic use, having created or maintained projects like Instiki and Heterotic Beast that provide LaTeX-like support for mathematical equations, demonstrating his commitment to improving academic workflows. Distler leads research within the Weinberg Theory Group at UT Austin, which provides a collaborative environment for theoretical physics research. His work continues to influence multiple areas of theoretical physics, with recent publications extending through 2025 indicating very current research activity.

• string theory
• quantum field theory
• mathematical physics
• +2 more

Claudio Chamon is a Professor at Boston University, specializing in condensed matter physics and quantum computing. His research focuses on electron fractionalization in topological systems, quantum spin liquids, and fractonic behavior. He holds a Ph.D. in Theoretical Physics from MIT, along with M.S. and B.S. degrees in Electrical Engineering and Aeronautics/Astronautics, also from MIT. His work bridges theoretical and experimental condensed matter physics, with contributions to topological materials, quantum phase transitions, and quantum information science. Key research areas include topology-driven fractionalization in graphene-like structures, non-Abelian gauge theories, and quantum computing applications such as encrypted operator computing. Chamon has pioneered studies on Majorana zero modes in nanowire networks and braiding non-Abelian anyons in photonic systems. His experimental collaborations aim to realize topological qubits and quantum spin liquids in programmable devices. He has received prestigious awards including the American Physical Society Fellowship, Alfred P. Sloan Fellowship, and NSF CAREER Award. Chamon’s recent work explores quantum circuit complexity, fracton dynamics, and secure computation on encrypted data, leveraging tensor networks and combinatorial symmetries.

• Condensed Matter Physics
• Topological Materials
• Quantum Computing
• +3 more

Xie Chen is the Eddleman Professor of Theoretical Physics at the California Institute of Technology (Caltech), affiliated with the Department of Physics. His research focuses on quantum condensed matter systems, particularly topological order, fracton models, and tensor networks. He holds a Ph.D. in Theoretical Physics from MIT (2012) and a B.Sc. in Physics from Tsinghua University (2006). Key research interests include symmetry-protected topological phases, quantum information applications, and the dynamics of many-body systems. Notable awards include the Simons Investigator (2021), New Horizons in Physics Prize (2020), and Sloan Research Fellowship (2017). Teaching responsibilities include courses such as Physics 12a (Waves), Physics 129b (Group Theory), and advanced condensed matter physics. His research group includes postdoctoral scholars (e.g., Nathanan Tantivasadakarn) and graduate students (e.g., Zongyuan Wang). Former members hold positions at institutions like Harvard, Virginia Tech, and Rice University. Recent work explores fracton phases via sequential quantum circuits, foliated fracton order, and tensor network representations. His contributions bridge quantum information and condensed matter physics, with applications to topological materials and quantum computing.

• Condensed Matter Physics
• Quantum Information Science
• Topological Phases
• +4 more

Taylor Hughes is a Professor of Physics at the University of Illinois Urbana-Champaign, specializing in topological materials and condensed matter physics. His research focuses on higher-order topological insulators, non-Hermitian systems, and quantum anomalies in crystalline solids. He explores phenomena such as Majorana modes, Floquet engineering, and the interplay between symmetry, disorder, and topology in materials like stanene, Weyl semimetals, and superconductors. His work bridges theoretical frameworks with experimental realizations, addressing topics like axion electrodynamics in Dirac semimetals, edge state equilibration in graphene, and multipolar responses in topological phases. While no explicit awards are listed, his contributions have impacted fields ranging from quantum computing to nanoscale magnetism. Key collaborations involve studies on dislocation defects in topological systems, quantized fractional corner charges, and symmetry-protected topological interfaces. His theoretical models often emphasize geometric responses, disorder-driven phase transitions, and the design of photonic topological structures.

• Topological Insulators
• Condensed Matter Physics
• Quantum Physics
• +3 more