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Dr. S & S.S.GHANDHY GOVERNMENT ENGINEERING COLLEGE

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Presentation on theme: "Dr. S & S.S.GHANDHY GOVERNMENT ENGINEERING COLLEGE"— Presentation transcript:

1 Dr. S & S.S.GHANDHY GOVERNMENT ENGINEERING COLLEGE
3rd year Mechanical Engineering

2 Topic:- Design Against Fluctuating Loads.
Prepared By:- Name:- Enrl.No Gamit Mayur Panchal Karan Variya Ankit Vasava Urvashi Vansekar Vishal Bhalgamiya Nilesh Patel Devansi

3 Fatigue Introduction : In several applications, components have to withstand different kinds of load at different times . Materials subjected to these fluctuating or repeated load tends to show a behavior which is different from what they show under steady loads.

4 Fatigue It has long been known that a component subjected to fluctuating stresses may fail at stress levels much lower than its monotonic fracture strength, due to a process called Fatigue. Fatigue is an insidious time-dependent type of failure which can occur without any obvious warning. It is believed that more than 95 % of all mechanical failures can be attributed to fatigue.

5 Fatigue occurs at stress well within the ordinary elastic range as measured in the static tension test. Fracture resulting from fatigue is very difficult to predict and hence a good understanding of fatgue behavior is very important.

6 Types of fatigue loading:
1.Completely reversed cycle of stress: 2. repeated stress cycles 3. irregular or random stress cycle:

7 Type of Fluctuating Stresses
max min 2 Alternating stress Mean stress m = max min 2 + Ken Youssefi MAE dept., SJSU

8 Fatigue properties : Fatigue life (N): it is total number of cycles are required to bring about final fracture in a specimen at a given stress. Fatigue life for a given condition is a property of the individual specimen and is arrived at after testing a number of specimens at the same stress.

9 Fatigue life for P % survival (Np)
It is fatigue life for which P percent of samples tested have a longer life than the rest. For example, N90 is the fatigue life for which 90% of the samples would be expected to survive and 10% to fail at a particular stress.

10 Median fatigue life: it is fatigue life for which 50 % of the population of samples fail and the other 50 % survive at a particular stress.

11 OR it is the strength of a material for a particular fatigue life.
Fatigue strength (σn) It is stress at which a material can withstand repeatedly N number of cycles before failure. OR it is the strength of a material for a particular fatigue life.

12 Fatigue limit or Endurance limit (σE):
it is stress below which a material will not fail for any number of cycles. For ferrous materials it is approximately half of the ultimate tensile strength. For non-ferrous metal since there is no fatigue limit.

13 Endurance limit is taken to be the stress at which it endures, N number of cycles without failure .N is usually taken as 5 x 108 cycles for non-ferrous metals.

14 Effect of stress concentration 2) Size effect: 3) Surface Roughness:
Factors affecting fatigue: Effect of stress concentration 2) Size effect: 3) Surface Roughness: 4) Surface Residual Stress: 5) Effect of temperature: 6) Effect of metallurgical variables;

15 Design for Finite Life log .9Sut = log a + b log 103 Sn = a (N)b
log Sn = log a + b log N Apply conditions for point A and B to find the two constants “a” and “b” log .9Sut = log a + b log 103 log Se = log a + b log 106 a = (.9Sut)2 Se b .9Sut 1 3 log Sn Kf a = n Design equation Calculate Sn and replace Se in the design equation

16 The Effect of Mean Stress on Fatigue Life
Mean stress exist if the loading is of a repeating or fluctuating type. Mean stress Alternating stress m a Sy Yield line Gerber curve Se Sy Soderberg line Sut Goodman line

17 The Effect of Mean Stress on Fatigue Life Modified Goodman Diagram
Alternating stress m a Sy Yield line Se Safe zone C Goodman line Sy Sut Mean stress

18 The Effect of Mean Stress on Fatigue Life Modified Goodman Diagram
Sy Yield line - Syc Se Safe zone Sut Goodman line C Safe zone - m Sy +m

19 The Effect of Mean Stress on Fatigue Life Modified Goodman Diagram
Se 1 = Sut a m + Infinite life a = Se nf Finite life Sn 1 = Sut a m + a + m = Sy ny Yield Se a + m = Sy ny Yield C Safe zone Safe zone - m - Syc Sy Sut +m

20 Thank you…


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