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Statistical mechanics of strongly correlated Bose quantum fluids
B. E. Clements
, E. Krotscheck
, J. A. Smith
, C. E. Campbell
Physics and Astronomy (Twin Cities)
Research output
:
Contribution to journal
›
Article
›
peer-review
26
Scopus citations
Overview
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Keyphrases
Statistical Mechanics
100%
Strong Correlation
100%
Variational
100%
Quantum Fluids
100%
Multiphonon
100%
Three-body Correlations
100%
Finite Temperature
66%
Excitation Energy
66%
Isotherm
66%
Ansatz
66%
Zero Temperature
33%
Structure Function
33%
Low Density
33%
High Density
33%
Thermodynamics
33%
Elementary Excitations
33%
Correlation Function
33%
Scattering Processes
33%
Richard Feynman
33%
Gas-liquid
33%
Density Matrix
33%
Campbell
33%
Energy Entropy
33%
Radial Distribution Function
33%
Hypernetted Chain
33%
Helmholtz Free Energy
33%
Chained Equations
33%
Excitation Levels
33%
Abrupt Transition
33%
Hypernetted-chain Approximation
33%
Particle Distribution Function
33%
Senge
33%
Temperature Property
33%
Sound Velocity
33%
Hole Interaction
33%
Density Matrix Method
33%
Critical Temperature Tc
33%
Static Structure
33%
Brillouin-wigner Perturbation Theory
33%
Spinodal Curve
33%
Particle-hole
33%
Physics
Quantum Fluids
100%
Statistical Mechanics
100%
Finite-Temperature
100%
Distribution Function
100%
Elementary Excitation
50%
Brillouin Zone
50%
Zero-Temperature
50%
Perturbation Theory
50%
Critical Temperature
50%
Radial Distribution
50%
Acoustic Velocity
50%
Helmholtz Free Energy
50%
Mathematics
Density Matrix
100%
Statistical Mechanics
100%
Minimizes
50%
Perturbation Theory
50%
Helmholtz Free Energy
50%
Structure Function
50%
Hypernetted Chain Approximation
50%
Radial Distribution Function
50%
Particle Distribution Function
50%
Elementary Excitation
50%
Brillouin Zone
50%