We establish the presence of foliated fracton order in the Majorana checkerboard model. In particular, we describe an entanglement renormalization group transformation which utilizes toric code layers as resources of entanglement and furthermore discuss entanglement signatures and fractional excitations of the model. In fact, we give an exact local unitary equivalence between the Majorana checkerboard model and the semionic X-cube model augmented with decoupled fermionic modes. This mapping demonstrates that the model lies within the X-cube foliated fracton phase
The multiscale entanglement renormalization ansatz (MERA) is argued to provide a natural description...
We introduce a generalization of conventional lattice gauge theory to describe fracton topological p...
The Lieb-Schultz-Mattis (LSM) theorem implies that gapped phases of matter must satisfy nontrivial c...
In this work, we show that the checkerboard model exhibits the phenomenon of foliated fracton order....
Fractional excitations in fracton models exhibit novel features not present in conventional topologi...
In the study of three-dimensional gapped models, two-dimensional gapped states should be considered ...
Fracton topological phases host fractionalized topological quasiparticles with restricted mobility, ...
Fracton models exhibit a variety of exotic properties and lie beyond the conventional framework of g...
This thesis discusses recent contributions to the theory of gapped fracton phases of matter, utilizi...
Fracton models, a collection of exotic gapped lattice Hamiltonians recently discovered in three spat...
In this work, we develop a coupled layer construction of fracton topological orders in d=3 spatial d...
Entanglement entropy provides a powerful characterization of two-dimensional gapped topolog- ical ph...
Foliated fracton order is a qualitatively new kind of phase of matter. It is similar to topological ...
Finding suitable indicators for characterizing quantum phase transitions plays an important role in ...
We consider fermionic systems in which fermion parity is conserved within rigid subsystems, and desc...
The multiscale entanglement renormalization ansatz (MERA) is argued to provide a natural description...
We introduce a generalization of conventional lattice gauge theory to describe fracton topological p...
The Lieb-Schultz-Mattis (LSM) theorem implies that gapped phases of matter must satisfy nontrivial c...
In this work, we show that the checkerboard model exhibits the phenomenon of foliated fracton order....
Fractional excitations in fracton models exhibit novel features not present in conventional topologi...
In the study of three-dimensional gapped models, two-dimensional gapped states should be considered ...
Fracton topological phases host fractionalized topological quasiparticles with restricted mobility, ...
Fracton models exhibit a variety of exotic properties and lie beyond the conventional framework of g...
This thesis discusses recent contributions to the theory of gapped fracton phases of matter, utilizi...
Fracton models, a collection of exotic gapped lattice Hamiltonians recently discovered in three spat...
In this work, we develop a coupled layer construction of fracton topological orders in d=3 spatial d...
Entanglement entropy provides a powerful characterization of two-dimensional gapped topolog- ical ph...
Foliated fracton order is a qualitatively new kind of phase of matter. It is similar to topological ...
Finding suitable indicators for characterizing quantum phase transitions plays an important role in ...
We consider fermionic systems in which fermion parity is conserved within rigid subsystems, and desc...
The multiscale entanglement renormalization ansatz (MERA) is argued to provide a natural description...
We introduce a generalization of conventional lattice gauge theory to describe fracton topological p...
The Lieb-Schultz-Mattis (LSM) theorem implies that gapped phases of matter must satisfy nontrivial c...