The meanstress
module¶
Meanstress routines¶
Mean stress transformation methods¶
- FKM Goodman
- Five Segment Correction
-
pylife.strength.meanstress.
FKM_goodman
(Sa, Sm, M, M2, R_goal)[source]¶ Performs a mean stress transformation to R_goal according to the FKM-Goodman model
Parameters: - Sa – the stress amplitude
- Sm – the mean stress
- M – the mean stress sensitivity between R=-inf and R=0
- M2 – the mean stress sensitivity beyond R=0
- R_goal – the R-value to transform to
Returns: the transformed stress range
-
pylife.strength.meanstress.
experimental_mean_stress_sensitivity
(sn_curve_R0, sn_curve_Rn1, N_c=inf)[source]¶ Estimate the mean stress sensitivity from two FiniteLifeCurve objects for the same amount of cycles N_c.
The formula for calculation is taken from: “Betriebsfestigkeit”, Haibach, 3. Auflage 2006
Formula (2.1-24):
\[M_{\sigma} = {S_a}^{R=-1}(N_c) / {S_a}^{R=0}(N_c) - 1\]Alternatively the mean stress sensitivity is calculated based on both SD_50 values (if N_c is not given).
Parameters: - sn_curve_R0 (pylife.strength.sn_curve.FiniteLifeCurve) – Instance of FiniteLifeCurve for R == 0
- sn_curve_Rn1 (pylife.strength.sn_curve.FiniteLifeCurve) – Instance of FiniteLifeCurve for R == -1
- N_c (float, (default=np.inf)) – Amount of cycles where the amplitudes should be compared. If N_c is higher than a fatigue transition point (ND_50) for the SN-Curves, SD_50 is taken. If N_c is None, SD_50 values are taken as stress amplitudes instead.
Returns: Mean stress sensitivity M_sigma
Return type: float
Raises: ValueError
– If the resulting M_sigma doesn’t lie in the range from 0 to 1 a ValueError is raised, as this value would suggest higher strength with additional loads.
-
pylife.strength.meanstress.
five_segment_correction
(Sa, Sm, M0, M1, M2, M3, M4, R12, R23, R_goal)[source]¶ - Performs a mean stress transformation to R_goal according to the
- Five Segment Mean Stress Correction
Parameters: - Sa – the stress amplitude
- Sm – the mean stress
- Rgoal – the R-value to transform to
- M – the mean stress sensitivity between R=-inf and R=0
- M1 – the mean stress sensitivity between R=0 and R=R12
- M2 – the mean stress sensitivity betwenn R=R12 and R=R23
- M3 – the mean stress sensitivity between R=R23 and R=1
- M4 – the mean stress sensitivity beyond R=1
- R12 – R-value between M1 and M2
- R23 – R-value between M2 and M3
Returns: the transformed stress range