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1. Fatigue Given the following 1) 2 standard deviation S-N curve, with equations for the two parts of the curve (for S in MPa) N = 428.8 x 10 9 S -3 (for N < 10 7 ) and N = 525.2 x 10 12 S -5 (for N 10 7 ), 2) sequential stress ranges and numbers of cycles in the table below: Numbers of cycles / year Stress range MPa 0.6x10 6 30 x10 6 60 25 Cycles and stress ranges a) Calculate the fatigue damage and fatigue life using the S-N curves and Miner’s rule in full. b) If both stresses are superimposed throughout every year and a peak of 60MPa stress is always accompanied by a peak in the 25MPa stress, recalculate the fatigue life using the bilinear curve. c) Approximately calculate the fatigue damage using the 3 rd /5 th power weighted stress method. 1 . 10 5 1 . 10 6 1 . 10 7 1 . 10 8 1 . 10 9 10 100 Cycles to failure Stress range (MPa)

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  • 1. Fatigue

    Given the following 1) 2 standard deviation S-N curve,

    with equations for the two parts of the curve (for S in MPa) N = 428.8 x 109 S-3 (for N < 107) and N = 525.2 x 1012 S-5 (for N 107),

    2) sequential stress ranges and numbers of cycles in the table below:

    Numbers of cycles / year

    Stress range MPa

    0.6x106 30 x106

    60 25

    Cycles and stress ranges

    a) Calculate the fatigue damage and fatigue life using the S-N curves and Miners rule in full.

    b) If both stresses are superimposed throughout every year and a peak of 60MPa stress is always accompanied by a peak in the 25MPa stress, recalculate the fatigue life using the bilinear curve.

    c) Approximately calculate the fatigue damage using the 3rd/5th power weighted stress method.

    Class "F2"=

    1 .105 1 .106 1 .107 1 .108 1 .10910

    100

    Cycles to failure

    Stre

    ss ra

    nge

    (M

    Pa)