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{{distinguish|Fermi's interaction}}


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The '''Fermi contact interaction''' is the [[magnetism|magnetic]] interaction between  an [[electron]] and an [[atomic nucleus]] when the electron is inside that nucleus.  


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The parameter is usually described with the symbol A and the units are usually megahertz. The magnitude of A is given by this relationship:
:<math> A = - \frac{8}{3} \pi \left \langle \boldsymbol{\mu}_n \cdot \boldsymbol{\mu}_e \right \rangle |\Psi (0)|^2\qquad \mbox{(c.g.i)}</math>
and
:<math> A = - \frac{2}{3} \mu_0 \left \langle \boldsymbol{\mu}_n \cdot \boldsymbol{\mu}_e \right \rangle |\Psi(0)|^2 \qquad \mbox{(S.I.)}</math>
 
where A is the energy of the interaction, ''μ''<sub>n</sub> is the [[nuclear magnetic moment]], ''μ''<sub>e</sub> is the [[electron magnetic dipole moment]], and Ψ(0) is the electron [[wavefunction]] at the nucleus.<ref>
{{cite journal
|last=Bucher |first=M.
|year=2000
|title=The electron inside the nucleus: An almost classical derivation of the isotropic hyperfine interaction
|journal=[[European Journal of Physics]]
|volume=21 |issue=1 |page=19
|arxiv=
|bibcode=2000EJPh...21...19B
|doi=10.1088/0143-0807/21/1/303
}}</ref>
 
It has been pointed out that it is an ill-defined problem because the standard formulation assumes that the nucleus has a magnetic dipolar moment, which is not always the case.<ref>
{{cite journal
|last=Soliverez |first=C. E.
|year=1980
|title=The contact hyperfine interaction: An ill-defined problem
|journal=[[Journal of Physics C]]
|volume=13 |issue=34 |page=L1017
|arxiv=
|bibcode=1980JPhC...13.1017S
|doi=10.1088/0022-3719/13/34/002
}}</ref>
 
==Use in magnetic resonance spectroscopy==
Within an [[atom]], only [[atomic orbital|s-orbitals]] have non-zero electron density at the nucleus, so the contact interaction only occurs for s-electrons. Its major manifestation is in [[electron paramagnetic resonance]] and [[nuclear magnetic resonance]] spectroscopies, where it is responsible for the appearance of isotropic [[electron paramagnetic resonance#Hyperfine coupling|hyperfine coupling]]. Roughly, the magnitude of A indicates the extent to which the unpaired spin resides on the atom.  Thus, knowledge of the A values allows one to map the singly occupied [[molecular orbital]].<ref>
{{cite book
|last=Drago |first=R. S.
|year=1992
|title=Physical Methods for Chemists
|edition=2nd
|publisher=[[Saunders College Publishing]]
|pages=
|isbn=978-0030751769
}}</ref>
 
==History==
The interaction was first derived by [[Enrico Fermi]] in 1930.<ref>
{{cite journal
|last=Fermi |first=E.
|year=1930
|title=Über die magnetischen Momente der Atomkerne
|journal=[[Zeitschrift für Physik]]
|volume=60 |issue=5–6 |page=320
|arxiv=
|bibcode= 1930ZPhy...60..320F
|doi= 10.1007/BF01339933
}}</ref> A classical derivation of this term is contained in [[J.D. Jackson]].<ref>
{{cite book
|last=Jackson |first=J. D.
|year=1998
|title=Classical Electrodynamics
|page=184 |edition=3rd
|publisher=[[John Wiley & Sons|Wiley]]
|isbn=978-0471309321
}}</ref> In short the classical energy may be written in terms of the energy of one [[magnetic dipole]] moment in the magnetic field '''B'''''(r)'' of another. This field acquires a simple expression when the distance ''r'' between the two moments goes to zero, since:
:<math> \int_{S(r)} B(r) d^3r = -\frac 2 3  \mu_0 \boldsymbol{\mu} </math>
 
==References==
{{Reflist}}
 
[[Category:Magnetostatics]]
[[Category:Magnetism]]
[[Category:Electric and magnetic fields in matter]]

Revision as of 17:35, 8 March 2013

Template:Distinguish

The Fermi contact interaction is the magnetic interaction between an electron and an atomic nucleus when the electron is inside that nucleus.

The parameter is usually described with the symbol A and the units are usually megahertz. The magnitude of A is given by this relationship:

A=83πμnμe|Ψ(0)|2(c.g.i)

and

A=23μ0μnμe|Ψ(0)|2(S.I.)

where A is the energy of the interaction, μn is the nuclear magnetic moment, μe is the electron magnetic dipole moment, and Ψ(0) is the electron wavefunction at the nucleus.[1]

It has been pointed out that it is an ill-defined problem because the standard formulation assumes that the nucleus has a magnetic dipolar moment, which is not always the case.[2]

Use in magnetic resonance spectroscopy

Within an atom, only s-orbitals have non-zero electron density at the nucleus, so the contact interaction only occurs for s-electrons. Its major manifestation is in electron paramagnetic resonance and nuclear magnetic resonance spectroscopies, where it is responsible for the appearance of isotropic hyperfine coupling. Roughly, the magnitude of A indicates the extent to which the unpaired spin resides on the atom. Thus, knowledge of the A values allows one to map the singly occupied molecular orbital.[3]

History

The interaction was first derived by Enrico Fermi in 1930.[4] A classical derivation of this term is contained in J.D. Jackson.[5] In short the classical energy may be written in terms of the energy of one magnetic dipole moment in the magnetic field B(r) of another. This field acquires a simple expression when the distance r between the two moments goes to zero, since:

S(r)B(r)d3r=23μ0μ

References

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