activity
20242026
collaborators

11 papers

math.AP2026

A fractional critical problem in the halfspace with Neumann conditions

Azahara DelaTorre Pedraza, Serena Dipierro, Angela Pistoia +1

Given and , we construct nontrivial solutions of the problem \begin{equation*} \begin{cases} (-Δ)^s u=u^{2^*_s-1} &{\mbox{ in }}\mathbb{R}^n_+,\\ {\mathcal{N}}_s…

quant-ph2026

Perturbatively Stable Self-Correcting Classical Memory from Gauge Averaging

Ryan Thorngren

We show that the self-correcting memory in 3d Wegner gauge theory is stable to arbitrary small enough perturbations of the Hamiltonian. Our proof relies on a new method we dub ``ga…

hep-th2026

Chiral Lattice Gauge Theories from Symmetry Disentanglers

Ryan Thorngren, John Preskill, Lukasz Fidkowski

We propose a Hamiltonian framework for constructing chiral gauge theories on the lattice based on symmetry disentanglers: constant-depth circuits of local unitaries that transform…

quant-ph2026

Translation symmetry-enforced long-range entanglement in mixed states

Ryan Thorngren, Lei Gioia, Carolyn Zhang

We show by a counting argument that even though translation symmetry admits symmetric short-range entangled (SRE) eigenstates, there are not enough such SRE eigenstates to span the…

cond-mat.str-el2026

Parameterized Families of Toric Code Phase: -duality family and higher-order anyon pumping

Shuhei Ohyama, Takamasa Ando, Ryan Thorngren

Within the toric-code phase, we study parameterized families of topologically ordered states. We construct - and -parameter families of local Hamiltonians and confirm their n…

math.AT2026

The Smith Fiber Sequence and Invertible Field Theories

Arun Debray, Sanath K. Devalapurkar, Cameron Krulewski +3

Smith homomorphisms are maps between bordism groups that change both the dimension and the tangential structure. We give a completely general account of Smith homomorphisms, unifyi…