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Universal properties of Fermi gases in arbitrary dimensions
Manuel Valiente Cifuentes
, Nikolaj T. Zinner
, Klaus Molmer
School of Engineering & Physical Sciences
Institute of Photonics and Quantum Sciences
Research output
:
Contribution to journal
›
Article
›
peer-review
63
Citations (Scopus)
Overview
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Mathematics
Universal Property
100%
Scattering Length
100%
Arbitrary Dimension
100%
Scattering Problem
50%
Integer
50%
Transversals
50%
Range Boundary
50%
Arbitrary Integer
50%
Spatial Dimension
50%
Momentum Distribution
50%
Boundary Condition
50%
INIS
dimensions
100%
fermi gas
100%
distribution
33%
confinement
33%
scattering
33%
scattering lengths
33%
origin
16%
range
16%
geometry
16%
boundary conditions
16%
spin
16%
corrections
16%
resonance
16%
Engineering
Arbitrary Dimension
100%
Spatial Dimension
50%
Multichannel
50%
Dirac Delta
50%
Boundary Condition
50%
Physics
Fermi Gas
100%
Delta Potential
33%
Boundary Condition
33%
Earth and Planetary Sciences
Boundary Condition
100%