Magnetic Ions in Crystals.

By:

Stevens, K. W

Material type: Text

TextSeries: Princeton legacy libraryPublication details: Princeton : Princeton University Press, 2014.Description: 1 online resource (268 pages)Content type:

text

Media type:

computer

Carrier type:

online resource

ISBN:

9781400864461
1400864461

Subject(s): Genre/Form:

Additional physical formats: Print version:: Magnetic Ions in Crystals.DDC classification:

530.4/12 20

LOC classification:

QC754.2.M333

Online resources:

Click here to access online

Contents:

Preface ; Chapter 1 -- Introduction; Chapter 2 -- Group Theory; Chapter 3 -- Perturbation Theory; Chapter 4 -- Crystal Field Theory; Chapter 5 -- Beyond Crystal Field Theory; Chapter 6 -- Second Quantization; Chapter 7 -- From Generic to Spin-Hamiltonian; Chapter 8 -- The Interactions between Ions; Chapter 9 -- Cooperative Systems; Chapter 10 -- Conductors; Chapter 11 -- Nuclear Symmetry; Index.

Summary: There have been many demonstrations, particularly for magnetic impurity ions in crystals, that spin-Hamiltonians are able to account for a wide range of experimental results in terms of much smaller numbers of parameters. Yet they were originally derived from crystal field theory, which contains a logical flaw; electrons on the magnetic ions are distinguished from those on the ligands. Thus there is a challenge: to replace crystal field theory with one of equal or greater predictive power that is based on a surer footing. The theory developed in this book begins with a generic Hamiltonian,

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Print version record.

There have been many demonstrations, particularly for magnetic impurity ions in crystals, that spin-Hamiltonians are able to account for a wide range of experimental results in terms of much smaller numbers of parameters. Yet they were originally derived from crystal field theory, which contains a logical flaw; electrons on the magnetic ions are distinguished from those on the ligands. Thus there is a challenge: to replace crystal field theory with one of equal or greater predictive power that is based on a surer footing. The theory developed in this book begins with a generic Hamiltonian,

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