Difference between revisions of "Blinv.m"

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{{DISPLAYTITLE:blinv.m}}
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{{DISPLAYTITLE:blinv.m}} __NOTOC__
Blicharski's relaxation theory invariants.
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Blicharski's relaxation theory invariants. These are the interaction anisotropy parameters that occur in many relaxation theory expressions. First given by Equations 20-21 in http://doi.org/10.1515/zna-1972-1012, but with an error and a typo in Equation 21, which have been corrected.
  
 
==Syntax==
 
==Syntax==
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     [Lsq,Dsq]=blinv(A)
 
     [Lsq,Dsq]=blinv(A)
  
==Description==
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==Parameters==
These are the interaction anisotropy parameters that occur in many relaxation theory expressions. First given by Equations
 
20-21 in http://doi.org/10.1515/zna-1972-1012, but with an error and a typo in Equation 21, which have been corrected.
 
 
 
==Arguments==
 
  
 
     A  -  a real 3x3 matrix
 
     A  -  a real 3x3 matrix
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==See also==
 
==See also==
[[relaxation.m]]
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[[adelim.m]], [[blprod.m]], [[corrfun.m]], [[magpump.m]], [[ngce.m]], [[rlx_scalar.m]], [[rlx_split.m]], [[rlx_t1_t2.m]], [[sec2kite.m]], [[spden.m]], [[Kernel_utilities]]
 
 
  
''Version 2.1, authors: [[Ilya Kuprov]]''
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''Version 2.5, authors: [[Ilya Kuprov]]''

Latest revision as of 19:34, 6 June 2026

Blicharski's relaxation theory invariants. These are the interaction anisotropy parameters that occur in many relaxation theory expressions. First given by Equations 20-21 in http://doi.org/10.1515/zna-1972-1012, but with an error and a typo in Equation 21, which have been corrected.

Syntax

    [Lsq,Dsq]=blinv(A)

Parameters

    A   -   a real 3x3 matrix

Outputs

    Lsq -   first rank invariant

    Dsq -   second rank invariant

Notes

This function is not sensitive to the trace of the matrix.

See also

adelim.m, blprod.m, corrfun.m, magpump.m, ngce.m, rlx_scalar.m, rlx_split.m, rlx_t1_t2.m, sec2kite.m, spden.m, Kernel_utilities

Version 2.5, authors: Ilya Kuprov