Solvation of atomic fluorine in bulk superfluid 4He
Creators
- 1. Department of chemistry and biochemistry, California state university, Northridge (United States)
Description
Bosonic density functional theory calculations were carried out for fluorine atom solvated in superfluid 4He with an emphasis on the formation of dimeric species in the liquid. Atomic fluorine displays a relatively strong binding and anisotropic interaction with helium and hence the resulting solvation structure contains highly localized liquid helium layers. These solvent layers modify the gas phase dimer potentials by inclusion of a recombination barrier, which provides stabilization for the solvated fluorine atoms. At 0 K and saturated vapor pressure, the recombination barrier for the formation of molecular fluorine (2sumg+) in superfluid helium is predicted to be 26.8 K. At temperatures below 1 K, this barrier prevents the F-F recombination as all the other electronic states correlating with the ground state atoms are essentially repulsive. It is concluded that it should be possible to stabilize fluorine atoms in superfluid helium below 1 K temperatures.
Additional details
Publishing Information
- Journal Title
- Fizika Nizkikh Temperatur
- Journal Volume
- 37
- Journal Issue
- 5
- Journal Page Range
- p. 491-493
- ISSN
- 0132-6414
Conference
- Title
- 8. International conference on cryocrystals and quantum crystals
- Dates
- 26-31 Jul 2010
- Place
- Chernogolovka (Russian Federation)
INIS
- Country of Publication
- Ukraine
- Country of Input or Organization
- Ukraine
- INIS RN
- 44065339
- Subject category
- S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- BOUND STATE; DENSITY FUNCTIONAL METHOD; FLUORINE; HELIUM 4; MOLECULES; SOLVATION; SUPERFLUIDITY; TEMPERATURE RANGE 0000-0013 K
- Descriptors DEC
- CALCULATION METHODS; ELEMENTS; EVEN-EVEN NUCLEI; HALOGENS; HELIUM ISOTOPES; ISOTOPES; LIGHT NUCLEI; NONMETALS; NUCLEI; STABLE ISOTOPES; TEMPERATURE RANGE; VARIATIONAL METHODS