Publications by authors named "Urban F P Seifert"

Article Synopsis
  • The paper explores how combining topological band structures with strong particle interactions can lead to innovative many-body systems, particularly focusing on a model for a fractionalized topological insulator.
  • It introduces the concept of “topological bands of zeros” in the fermionic Green's function, which are shown to impact the system's topological invariant but not its quantized transport response.
  • Additionally, the study highlights the emergence of edge states at domain walls between different phases, making this model valuable for examining Green's function zeros and linking solid-state physics with high-energy physics and quantum information science.
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Quantum fluctuations can inhibit long-range ordering in frustrated magnets and potentially lead to quantum spin liquid (QSL) phases. A prime example are gapless QSLs with emergent U(1) gauge fields, which have been understood to be described in terms of quantum electrodynamics in 2+1 dimension (QED). Despite several promising candidate materials, however, a complicating factor for their realisation is the presence of other degrees of freedom.

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Moiré heterostructures of transition metal dichalcogenides (TMDs) exhibit Mott-insulating behavior both at half filling as well as at fractional fillings, where electronic degrees of freedom form self-organized Wigner crystal states. An open question concerns magnetic states obtained by lifting the pseudospin-1/2 degeneracy of these states at lowest temperatures. While at half filling virtual hopping is expected to induce (weak) antiferromagnetic exchange interactions, these are strongly suppressed when considering dilute filling fractions.

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We study transitions between topological phases featuring emergent fractionalized excitations in two-dimensional models for Mott insulators with spin and orbital degrees of freedom. The models realize fermionic quantum critical points in fractionalized Gross-Neveu* universality classes in (2+1) dimensions. They are characterized by the same set of critical exponents as their ordinary Gross-Neveu counterparts, but feature a different energy spectrum, reflecting the nontrivial topology of the adjacent phases.

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