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Module for the manipulation of alignment tensors.
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numpy array or float |
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float |
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__package__ =
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Imports: pi, eigvals, periodic_table, h_bar, kB, mu0
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Convert the alignment tensor into the magnetic susceptibility (chi) tensor. A can be either the full tensor (3D or 5D), a component Aij of the tensor, Aa, or Ar, anything that can be multiplied by the constants to convert from one to the other.
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The dAi/dAxx gradient. This function will modify the A matrix to be equal to: dAi | 1 0 0 | ---- = | 0 0 0 | dAxx | 0 0 -1 |
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The dAi/dAyy gradient. This function will modify the A matrix to be equal to: dAi | 0 0 0 | ---- = | 0 1 0 | dAyy | 0 0 -1 |
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The dAi/dAxy gradient. This function will modify the A matrix to be equal to: dAi | 0 1 0 | ---- = | 1 0 0 | dAxy | 0 0 0 |
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The dAi/dAxz gradient. This function will modify the A matrix to be equal to: dAi | 0 0 1 | ---- = | 0 0 0 | dAxz | 1 0 0 |
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The dAi/dAyz gradient. This function will modify the A matrix to be equal to: dAi | 0 0 0 | ---- = | 0 0 1 | dAyz | 0 1 0 |
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Function for calculating the kappa constant. The kappa constant is: kappa = -3/(8pi^2).gI.gS.mu0.h_bar, where gI and gS are the gyromagnetic ratios of the I and S spins, mu0 is the permeability of free space, and h_bar is Planck's constant divided by 2pi.
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Find the maximal alignment - the Azz component in the alignment frame.
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Convert the rank-2 3D alignment tensor matrix to the 5D vector format.
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Convert the 5D vector alignment tensor form to the rank-2 3D matrix from.
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