Literature DB >> 23786888

Bloch equations for anisotropic paramagnetic centers with spin of 1/2.

Alexander G Maryasov1, Michael K Bowman.   

Abstract

The Bloch equations are an invaluable tool in magnetic resonance for describing the dynamics of isotropic spin systems. However, when the Bloch equations are reformulated for anisotropic spin systems, much of their utility is lost because the spin evolution they describe is not physically observable. A set of Bloch-like equations are derived for these anisotropic systems in terms of the magnetic moment which is the physical property measured in magnetic resonance and other experiments. The equations describe the dynamics of the magnetic moment including relaxation and only contain parameters that are experimentally measurable.
Copyright © 2013 Elsevier Inc. All rights reserved.

Entities:  

Keywords:  Anisotropic g tensor; Bloch equations; EPR

Mesh:

Year:  2013        PMID: 23786888      PMCID: PMC3725150          DOI: 10.1016/j.jmr.2013.05.009

Source DB:  PubMed          Journal:  J Magn Reson        ISSN: 1090-7807            Impact factor:   2.229


  2 in total

1.  Unique definition of the Zeeman-splitting g tensor of a Kramers doublet.

Authors:  L F Chibotaru; A Ceulemans; H Bolvin
Journal:  Phys Rev Lett       Date:  2008-07-16       Impact factor: 9.161

2.  Spin dynamics of paramagnetic centers with anisotropic g tensor and spin of 1/2.

Authors:  Alexander G Maryasov; Michael K Bowman
Journal:  J Magn Reson       Date:  2012-05-26       Impact factor: 2.229

  2 in total
  1 in total

1.  The tetrahydrobiopterin radical interacting with high- and low-spin heme in neuronal nitric oxide synthase - A new indicator of the extent of NOS coupling.

Authors:  Matthew D Krzyaniak; Alex A Cruce; Preethi Vennam; Molly Lockart; Vladimir Berka; Ah-Lim Tsai; Michael K Bowman
Journal:  Free Radic Biol Med       Date:  2016-10-29       Impact factor: 7.376

  1 in total

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