Introduces spinor pairing orders with half-integer monopole charges from odd Chern number differences between paired Fermi surfaces, shown in tight-binding models with single gap nodes and fractional Mermin-Ho relations.
Title resolution pending
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
citation-role summary
background 1
citation-polarity summary
verdicts
UNVERDICTED 3roles
background 1polarities
background 1representative citing papers
Numerical evidence from exact diagonalization supports a foliated non-Abelian Fibonacci phase in 9-layer systems alongside stability of decoupled Laughlin states under interlayer pseudopotential interactions.
Analytic ground-state energies for N≤10 electrons at ν=1 and excited-state composite-fermion energies at ν=1/3 are obtained via complex polar coordinates and compared with prior numerical work.
citing papers explorer
-
Berry Phase Enforced Spinor Pairing Order
Introduces spinor pairing orders with half-integer monopole charges from odd Chern number differences between paired Fermi surfaces, shown in tight-binding models with single gap nodes and fractional Mermin-Ho relations.
-
Three-dimensional Foliated Fractional Quantum Hall Phases
Numerical evidence from exact diagonalization supports a foliated non-Abelian Fibonacci phase in 9-layer systems alongside stability of decoupled Laughlin states under interlayer pseudopotential interactions.
-
Analytic results of the excited electronic states at $\upsilon=1/3$ and the Laughlin-Jain microscopic wave function approaches
Analytic ground-state energies for N≤10 electrons at ν=1 and excited-state composite-fermion energies at ν=1/3 are obtained via complex polar coordinates and compared with prior numerical work.