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| Creator | Title | Description | Subject | Date | ||
|---|---|---|---|---|---|---|
| 1 |
 | Wu, Yong-Shi | Fractional statistics and fractional quantized Hall effect | We suggest that the origin of the odd-denominator rule observed in the fractional quantized Hall effect (FQHE) may lie in fractional statistics which govern quasiparticles in FQHE. A theorem concerning statistics of clusters of quasiparticles implies that fractional statistics do not allow coexist... | Fractional statistics; Quasielectrons; Quasiholes | 1985-05 |
| 2 |
 | Wu, Yong-Shi | Multiparticle quantum mechanics obeying fractional statistics | We obtain the rule governing many-body wave functions for particles obeying fractional statistics in two (space) dimensions. It generalizes and continuously interpolates the usual symmetrization and antisymmetrization. Quantum mechanics of more than two particles is discussed and some new features a... | Multiparticle quantum mechanics; Fractional statistics | 1984-07 |
| 3 |
 | Wu, Yong-Shi | Quantum dynamics and statistics of vortices in two-dimensional superfluids | The phase change of the wave function of a superfluid film as a vortex moves around a closed path counts the number of superfluid particles enclosed by that path. This result is used to investigate whether such vortices obey "fractional statistics." We conclude that this is not the case in compress... | Superfluid films; Vortices; Fractional statistics | 1985-12 |
| 4 |
 | Wu, Yong-Shi | Remarks on fractional statistics | Some issues in the theory of fractional (or intermediate) statistics are discussed with an eye on possible applications to the quantum Hall effect: spins and statistics of clusters, invariant characterization of statistics, and the effect of space topology. | Fractional statistics | 1985-01 |
| 5 |
 | Wu, Yong-Shi | Statistical distribution for generalized ideal gas of fractional-statistics particles | We derive the occupation-number distribution in a generalized ideal gas of particles obeying fractional statistics, including mutual statistics, by adopting a state-counting definition. When there is no mutual statistics, the statistical distribution interpolates between bosons and fermions, and re... | Fractional statistics; Ideal gas | 1994-08 |
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