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Module containing functions for the handling of alignment tensors.
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bool |
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bool |
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float |
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float |
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list of str |
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list of str |
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int |
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AlignTensorData instance |
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AlignTensorData instance |
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int |
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bool |
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bool |
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float |
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str |
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data.align_tensor.AlignTensorData instance |
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str |
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__default_value_prompt_doc__ =
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__return_data_name_prompt_doc__ =
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__set_prompt_doc__ =
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__package__ =
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Imports: deepcopy, pi, sqrt, arccos, dot, float64, linalg, zeros, norm, search, sys, warn, AlignTensorList, calc_chi_tensor, kappa, RelaxError, RelaxNoTensorError, RelaxStrError, RelaxTensorError, RelaxUnknownParamCombError, RelaxUnknownParamError, write_data, RelaxWarning, pipe_control, pipes, wrap_angles
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Function for determining if alignment data exists in the current data pipe.
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Determine if all alignment tensors are fixed.
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Function for copying alignment tensor data from one data pipe to another.
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Return the default values for the alignment tensor parameters.
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Function for deleting alignment tensor data.
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Function for displaying the alignment tensor.
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Fix the alignment tensor during optimisation.
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Wrap the Euler angles and remove the glide reflection and translational symmetries. Wrap the angles such that: 0 <= alpha <= 2pi, 0 <= beta <= pi, 0 <= gamma <= 2pi. For the simulated values, the angles are wrapped as: alpha - pi <= alpha_sim <= alpha + pi beta - pi/2 <= beta_sim <= beta + pi/2 gamma - pi <= gamma_sim <= gamma + pi
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Calculate the generalized degree of order (GDO) for the given alignment tensor.
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Return the list of all alignment IDs.
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Return the list of all tensor IDs.
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Function for returning the index corresponding to the 'tensor' argument.
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Return the AlignTensorData instance corresponding to the tensor ID.
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Return the unique AlignTensorData instance corresponding to the alignment ID.
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Function for initialising the alignment tensor.
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Function for creating labels, tick locations, and tick values for an OpenDX map.
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Function for calculating the 5D angles between the alignment tensors. The basis set used for the 5D vector construction changes the angles calculated.
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Count the number of tensors.
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Determine if the PCS or RDC data for the given alignment ID is needed for optimisation.
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Determine if the given tensor is to be optimised.
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Specify which tensor is a reduction of which other tensor.
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Function for returning the factor of conversion between different parameter units.
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Return the parameter name.
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Return the tensor container for the given index, skipping fixed tensors if required.
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Function for returning a string representing the parameters units.
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Set the tensor.
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Set the align ID string for the given tensor.
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Set the domain label for the given tensor.
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Function for calculating the singular values of all the loaded tensors. The matrix on which SVD will be performed is: | Sxx1 Syy1 Sxy1 Sxz1 Syz1 | | Sxx2 Syy2 Sxy2 Sxz2 Syz2 | | Sxx3 Syy3 Sxy3 Sxz3 Syz3 | | . . . . . | | . . . . . | | . . . . . | | SxxN SyyN SxyN SxzN SyzN | This is the default unitary basis set (selected when basis_set is 0). Alternatively a geometric basis set consisting of the stretching and skewing parameters Szz and Sxx-yy respectively replacing Sxx and Syy can be chosen by setting basis_set to 1. The matrix in this case is: | Szz1 Sxxyy1 Sxy1 Sxz1 Syz1 | | Szz2 Sxxyy2 Sxy2 Sxz2 Syz2 | | Szz3 Sxxyy3 Sxy3 Sxz3 Syz3 | | . . . . . | | . . . . . | | . . . . . | | SzzN SxxyyN SxyN SxzN SyzN | The relationships between the geometric and unitary basis sets are: Szz = - Sxx - Syy, Sxxyy = Sxx - Syy, The SVD values and condition number are dependendent upon the basis set chosen.
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__default_value_prompt_doc__
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__return_data_name_prompt_doc__
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__set_prompt_doc__
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