Load Cases
This module contains the load cases used for the bone spatial models. The load cases are used to implement e.g. disease states or different loading conditions for a certain time interval.
Lerebours Load Cases
This module contains the load cases for the Femur Cross Section model by Lerebours et al. (2015). The load cases are used to define disease/ loading conditions phenomenologically by either increase or decrease in resorption and formation.
- class bone_models.bone_spatial_models.load_cases.lerebours_load_cases.Lerebours_Load_Case_Osteoporosis[source]
Bases:
objectLoad case representing osteoporosis conditions (altered PTH levels) based on the publication. Relevant to this specific model are the parameters PTH_injection, force_reduction, and moment_reduction. The latter two are zero in this case, as no mechanical unloading is considered. All other parameters are remainders from the base class.
- Parameters:
start_time (int) – Start time of the load case [days]
end_time (int) – End time of the load case [days]
PTH_injection (float) – Injection rate of Parathyroid Hormone (PTH)
force_reduction (float) – Reduction factor multiplied with applied forces (1 - reduction_fraction)
moment_reduction (float) – Reduction factor multiplied with applied moments (1 - reduction_fraction)
- class bone_models.bone_spatial_models.load_cases.lerebours_load_cases.Lerebours_Load_Case_Spaceflight[source]
Bases:
objectLoad case representing microgravity conditions (reduced loading) based on the publication. Relevant to this specific model are the parameters PTH_injection, force_reduction, and moment_reduction. The first one is zero in this case. All other parameters are remainders from the base class.
- Parameters:
start_time (int) – Start time of the load case [days]
end_time (int) – End time of the load case [days]
PTH_injection (float) – Injection rate of Parathyroid Hormone (PTH)
force_reduction (float) – Reduction factor multiplied with applied forces (1 - reduction_fraction)
moment_reduction (float) – Reduction factor multiplied with applied moments (1 - reduction_fraction)