Tag descriptions

Here is a list of tags for my literature reviews, along with a description of how I intend to use them:

Mathematical: Papers which squarely fall under the "math" umbrella.
Physical: Papers which squarely fall under the "physics" umbrella.
Computer-scientific: Papers which squarely fall under the "computer science" umbrella.
Philosophical: Papers which squarely fall under the "philosophy" umbrella.
Foundational: Papers which are foundational to the field, and have had lots of future works build on them.
Pedagogical: Papers which I find to be structured in an easy-to-read fashion; those I would recommend learning from.
Expository: Papers which are summarizing an area; not primarily focused on new results.
Hardware: Papers focusing on real-world constructions and experimental results.
TQFT: Papers related to topological quantum field theory
Modular-tensor-categories: Papers related to the modular tensor categories.
Quantum-groups: Papers related to quantum groups
Vertex-operator-algebras: Papers related to vertex operator algebras.
Subfactors: Papers related to subfactors.
SPT/SETs: Papers related to the theory of symmetry protected and symmetry enriched topological phases.
Error-correcting-codes: Papers related to error correcting codes.
Defects/boundaries: Papers related to boundary theories and defects in topological phases of matter.
Ising-computer: Papers related to the realization of a universal quantum computer based on Ising anyons + Dehn twist.
Materials-applications: Papers related to applications of (2+1)-dimensional topological phases of matter.
Topological-insulators: Papers related to the theory of topological insulators.
Property-F: Papers related to the property F conjecture.
Hadamard-matrices: Papers related to Hadamard matrices.
Kitaev-quantum-double: Papers related to the Kitaev quantum double model or Levin-Wen model for non-abelian groups.
Abelian-anyons: Papers related to the computational power of abelian anyons past Z2.
Higher-dimensional: Papers related to models in (n+1)-dimensional space for n>2.
Toric-code: Papers related to the toric code.
Color-code: Papers related to the color code
Quantum-hall-effect: Papers related to the quantum Hall effect, in all its incarnations.
Universal-scheme: Papers related to schemes for universal quantum computation.
Monoidal-categories: Papers related to monoidal categories with extra adjectives.
Conformal-field-theory: Papers related to conformal field theory
No-go: Papers which present or discuss no-go theorems, demonstrating the limitations of certain techniques.
Non-finite/semisimple: Papers related to quantum topology beyond the finite and semisimple cases.
Majorana-fermions: Papers related to the physical realization of Majorana fermions.
Fibonacci-anyons: Papers related to Fibonacci anyons.
Floquet-theory: Papers related to Floquet theory in all its incarnations.
Statistical-mechanics: Papers related to statistical mechanics.
Information-theory: Papers focused on information theory/entropy.
Temperley-Lieb: Papers related to the Temperley-Lieb algebra.
Fermionic-order: Papers related to fermionic topological order or spin structures.
Tensor-networks: Papers related to the tensor-network formalism.
Phase-transition: Papers related to phase transitions.
Generalized-symmetries: Papers related to generalized symmetries, fusion category symmetries, and gauge-like symmetries.
MTC-reconstruction: Papers related to reconstructing the algebraic theory of topological order from first principles.
Lieb-Robinson: Papers related to finite-size effects using analytic techniques related to the Lieb-Robinson bound.
Spin-chains: Papers related to spin chains/anyonic chains, typically in one dimension.
Operator-algebras: Papers related to the C*-algebraic approach to quantum mechanics.
Quantum-advantage: Papers focused on getting quantum advantage on specific tasks.
Non-local-codes: Papers based on non-local codes/Hamiltonians, specifically insofar as it relates to LDPC codes.
Hopf-algebras: Papers related to Hopf algebras.
Invertible-phases: Papers related to invertible topological phases.
Approximate-structure: Papers related to deformations of exact (algebraic) structures; stability.