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mechkit's Issues

Notation: Rethink implementation

Current implementation focuses programmatically on extensibility and clarity
(e.g. dicts containing converter functions and scaling factors).
However, this extensibility is not truly existent.
Converter-commands like .to_mandel6, .to_tensor, .to_mandel9
identify the source format by analysis of the dimensions of the input quantity.

Possible structural changes:

  • Switch from Converter to tensor-class
    • Keep underlying extensible structure of converter internally and
      supply information of the source notation explicitly.

Add "completely symmetric" fourth-order tensors to notation.ExplicitConverter

Exchange of completely symmetric tensors, such as fiber orientation tensors of fourth order in a
minimal, i.e., nearly redundancy-free notation is a common task for engineers working with short fiber reinforced composites.

Support of

tensors = <bunch of  fourth order fiber orientation tensors>

con = mechkit.notation.ExplicitConverter()
con.convert(
inp=tensors, source="tensor", target="exchange", quantity="fiber_orientation"
)

with "exchange", e.g., being

[
N_1111, N_2222, N_3333,
N_2233, N_1133, N_1122,
N_1123, N_2223, N_3323, 
N_1113, N_2213, N_3313, 
N_1112, N_2212, N_3312, 
]

See also equations (38) to (40) in
Variety of fiber orientation tensors, Bauer and Böhlke 2021

It is clear, that, e.g., N_3333 could be omitted, as only 14 components are independent, but
not omitting it, will enable usage for, e.g., diffusion-weighted magnet resonance tomography tensors of fourth order,
which have no normalized trace.

Notation: Add new features

  • Abaqus UMAT notation
    • stress
    • strain
    • stiffness
    • compliance
  • Abaqus VUMAT notation (stress, strain, )
    • stress
    • strain
    • stiffness
    • compliance

Define additional notations in Docs

Extention of the doc string of "mechkit.notation.ExplicitConveter"
by representations of stiffnesses and compliances in

  • Voigt
  • UMAT
  • VUMAT

notation would be a huge improvement.

Currently, some placeholder "todos" show where additional views may be placed.

image

Inspiration for the representations may be given by these views (actually the stiffness-representation for Voigt notation is included in the below screenshot)

image

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