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|Title:||Effective Length of Fractured Wires and a Fatigue Analysis of Wire Rope|
|Department / Program:||Theoretical and Applied Mechanics|
|Discipline:||Theoretical and Applied Mechanics|
|Degree Granting Institution:||University of Illinois at Urbana-Champaign|
|Abstract:||This work is initially concerned with a determination of the contact loads and stresses between the wires in a wire rope under axial loading. The rope is regarded as a collection of smooth helical rods. The determination of the contact stresses between wires is based on the solution of Hertz's contact problem. The results are applied to a simple strand and a wire rope with a complex cross section. The effects of the variation of geometrical data of the simple strand on the contact loads between the wires are also studied.
The contact loads between wires are then used to determine the effective length of a broken wire in a rope, measured from the fractured end of the wire, in which the wire will be able to carry its appropriate share of the load. The estimate of this effective length is based on the contact loads between the wires, Coulomb-type friction, and an invocation of Saint Venant's principle. Again, a simple strand and a wire rope with a complex cross section are used as the examples for the purpose of illustration.
The final portion of this work is concerned with the testing of rope. A dimensional analysis is made of the various parameters associated with bend-over-sheave testing. A dimensionless parameter is introduced for the purpose of describing the size effect. Finally, a theory is presented from which large-diameter test results can be determined from small scale tests.
Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1984.
|Date Available in IDEALS:||2014-12-16|
This item appears in the following Collection(s)
Dissertations and Theses - Theoretical and Applied Mechanics (TAM)
Graduate Dissertations and Theses at Illinois
Graduate Theses and Dissertations at Illinois