32 citations · 167 across the 14 of their papers we have counts for
14 papers
XDiag: Exact Diagonalization for Quantum Many-Body Systems
Alexander Wietek, Luke Staszewski, Martin Ulaga +6
Exact diagonalization (ED) is a cornerstone technique in quantum many-body physics, enabling precise solutions to the Schrödinger equation for interacting quantum systems. Despite…
The source of hardware-tailored codes and coding phases
Gaurav Gyawali, Henry Shackleton, Zhu-Xi Luo +1
A central challenge in quantum error correction is identifying powerful quantum codes tailored to specific hardware and determining their error thresholds above which quantum infor…
Deconfined quantum criticality of nodal -wave superconductivity, Néel order, and charge order on the square lattice at half-filling
Maine Christos, Henry Shackleton, Subir Sachdev +1
We consider a SU(2) lattice gauge theory on the square lattice, with a single fundamental complex fermion and a single fundamental complex boson on each lattice site. Projective sy…
Magneto-Thermoelectric Transport in Graphene Quantum Dot with Strong Correlations
Laurel E. Anderson, Antti Laitinen, Andrew Zimmerman +7
Disorder at the etched edges of graphene quantum dots (GQD) enables random all-to-all interactions between localized charges in partially-filled Landau levels, providing a potentia…
Sign-problem-free effective models of triangular lattice quantum antiferromagnets
Leyna Shackleton, Subir Sachdev
The triangular lattice antiferromagnet with spins and nearest neighbor interactions is known to have long-range antiferromagnetic order, with nearest-neighbor spins at an a…
Conductance and thermopower fluctuations in interacting quantum dots
Leyna Shackleton, Laurel E. Anderson, Philip Kim +1
We model an interacting quantum dot of electrons by a Hamiltonian with random and all-to-all single particle hopping (of r.m.s. strength ) and two-particle interactions (of r.m.…
An exactly solvable dissipative spin liquid
Leyna Shackleton, Mathias S. Scheurer
Exactly solvable Hamiltonians with spin liquid ground states have proven to be extremely useful, not only because they unambiguously demonstrate that these phases can arise in syst…
Anisotropic deconfined criticality in Dirac spin liquids
Leyna Shackleton, Subir Sachdev
We analyze a Higgs transition from a U(1) Dirac spin liquid to a gapless spin liquid. This spin liquid is of relevance to the spin square latt…
Deconfined criticality and a gapless spin liquid in the square lattice antiferromagnet
Leyna Shackleton, Alex Thomson, Subir Sachdev
The theory for the vanishing of Néel order in the spin square lattice antiferromagnet has been the focus of attention for many decades. A consensus appears to have emerged…
Quantum phase transition at non-zero doping in a random - model
Leyna Shackleton, Alexander Wietek, Antoine Georges +1
We present exact diagonalization results on finite clusters of a - model of spin-1/2 electrons with random all-to-all hopping and exchange interactions. We argue that such ra…
Protection of parity-time symmetry in topological many-body systems: non-Hermitian toric code and fracton models
Leyna Shackleton, Mathias S. Scheurer
In the study of -symmetric quantum systems with non-Hermitian perturbations, one of the most important questions is whether eigenvalues stay real or whether…
Spectral form factors of clean and random quantum Ising chains
Nivedita, Leyna Shackleton, Subir Sachdev
We compute the spectral form factor of two integrable quantum-critical many body systems in one spatial dimension. The spectral form factor of the quantum Ising chain is periodic i…
Pinning of Diffusional Patterns by Non-Uniform Curvature
John R. Frank, Jemal Guven, Mehran Kardar +1
Diffusion-driven patterns appear on curved surfaces in many settings, initiated by unstable modes of an underlying Laplacian operator. On a flat surface or perfect sphere, the patt…
Pinning of Diffusional Instabilities by Non-Uniform Curvature
John R. Frank, Jemal Guven, Mehran Kardar +1
Turing patterns emerge from a spatially uniform state following a linear instability driven by diffusion. Features of the eventual pattern (stabilized by non-linearities) are alrea…