Gradient pattern analysis: Difference between revisions

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m sp: GPA´s→GPA's
m Spelling police: only your butt can be assymetric ;)
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== Calculation ==
By connecting all vectors using a [[Delaunay triangulation]] criterion it is possible to characterize gradient assymetriesasymmetries computing the so-called ''gradient asymmetry coefficient'', that has been defined as:
<math>G_A=\frac{N_C-N_V}{N_V}</math>,
where <math>N_{V} > 0</math> is the total number of asymmetric vectors, <math>N_{C}</math> is the number of Delaunay connections among them and the property <math>N_{C} > N_{V}</math>