activity
20132020
most citedSymmetry fractionalization and twist defects

139 citations · 231 across the 6 of their papers we have counts for

collaborators

6 papers

quant-ph2020★ 11 cited

Non-Pauli topological stabilizer codes from twisted quantum doubles

Julio Carlos Magdalena de la Fuente, Nicolas Tarantino, Jens Eisert

It has long been known that long-ranged entangled topological phases can be exploited to protect quantum information against unwanted local errors. Indeed, conditions for intrinsic…

quant-ph2019★ 8 cited

Harnessing symmetry-protected topological order for quantum memories

Marcel Goihl, Nathan Walk, Jens Eisert +1

Spin chains with symmetry-protected edge modes are promising candidates to realize intrinsically robust physical qubits that can be used for the storage and processing of quantum i…

cond-mat.dis-nn2019★ 5 cited

Edge mode locality in perturbed symmetry protected topological order

Marcel Goihl, Christian Krumnow, Marek Gluza +2

Spin chains with symmetry-protected edge zero modes can be seen as prototypical systems for exploring topological signatures in quantum systems. These are useful for robustly encod…

cond-mat.str-el2016★ 61 cited

Discrete spin structures and commuting projector models for 2d fermionic symmetry protected topological phases

Nicolas Tarantino, Lukasz Fidkowski

We construct exactly solved commuting projector Hamiltonian lattice models for all known 2+1d fermionic symmetry protected topological phases (SPTs) with on-site unitary symmetry g…

cond-mat.str-el2015★ 139 cited

Symmetry fractionalization and twist defects

Nicolas Tarantino, Netanel H. Lindner, Lukasz Fidkowski

Topological order in two dimensions can be described in terms of deconfined quasiparticle excitations - anyons - and their braiding statistics. However, it has recently been realiz…

cond-mat.quant-gas2013★ 7 cited

Topological influence and back-action between topological excitations

Shingo Kobayashi, Nicolas Tarantino, Masahito Ueda

Topological objects can influence each other if the underlying homotopy groups are non-Abelian. Under such circumstances, the topological charge of each individual object is no lon…