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Spectral Method in Multiaxial Random Fatigue

✍ Scribed by Adam NiesΕ‚ony, Ewald Macha (auth.)


Publisher
Springer-Verlag Berlin Heidelberg
Year
2007
Tongue
English
Leaves
152
Series
Lecture Notes in Applied and Computational Mechanics 33
Edition
1
Category
Library

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✦ Synopsis


This monograph contains theoretical foundations of the spectral method for fatigue life determination where the authors discuss a rule of description of random loading states with the matrix of power spectral density functions of the stress/strain tensor components. Some chosen criteria of multiaxial fatigue failure being linear combinations of stress or strain components on the critical plane are analyzed.

The formula proposed in this book enables to determine power spectral density of the equivalent history directly from the components of the power spectral density matrix of the multidimensional stochastic process. It presents the assumptions and the procedure of determination of basic relationships of the spectral method. The authors work out equations determining the fatigue life according to the spectral method using various linear hypotheses of fatigue damage accumulation. The algorithm of fatigue life contains five blocks: 1 – determination of loading, 2 – determination of the critical plane position for the assumed multiaxial fatigue failure criterion, 3 – determination of power spectral density of the equivalent stress or strain, 4 – determination of statistical parameters of the equivalent parameter responsible for fatigue damage, and 5 – fatigue life calculation according to a suitable hypothesis of damage accumulation.

The book can be also recommended to postgraduate and PhD students with an interest in fatigue of engineering materials.

✦ Table of Contents


Front Matter....Pages I-2
Introduction....Pages 3-5
Spectral Methods for Fatigue Description....Pages 7-36
Theoretical Fundamentals....Pages 37-66
Algorithm of Spectral Method for Evaluation of Fatigue Life....Pages 67-71
Simulations....Pages 73-112
Experimental Studies....Pages 113-133
Conclusions....Pages 135-136
Back Matter....Pages 137-147

✦ Subjects


Continuum Mechanics and Mechanics of Materials; Appl.Mathematics/Computational Methods of Engineering; Materials Science


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