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Title: ANALYSES OF LAMINATED COMPOSITE, HOLLOW DRIVE SHAFTS
Author(s): KIM, CHUN-DO
Degree: PH.D.
Year: 1993
Pages: 00208
Institution: THE UNIVERSITY OF OKLAHOMA; 0169
Advisor: Major Professor: CHARLES W. BERT
Source: DAI, 54, no. 11B, (1993): 5902
Abstract:
Cylinders laminated of advanced-fiber-reinforced composite materials, with polymer matrices, are widely used as structural components in the aerospace industry. Because of the high modulus, high strength, and low density of such materials, a significant weight saving can be realized. Thus, by appropriate design of the layup configuration, desirable performance can be obtained. For example, the use of composite cylindrical tubes would permit the use of longer drive shafts than is possible with conventional (aluminum alloy or steel) shafts designed to carry the same horsepower and weight per unit length.
In this study, theoretical analyses are presented for determining the critical speed, buckling torque, and dynamic instability regions of a circular cylindrical hollow drive shaft with layers of arbitrarily laminated composite materials by means of various shell theories. The theory used is the dynamic analog of the Sanders best first approximation shell theory. By means of tracers, the analysis can be reduced to that of various simpler shell theories, i.e., Love's first approximation, Loo's, Morley's, and Donnell's shell theories, also, to that of the more precise, but complicated Flugge's shell theory.
Also, a simplified theory for predicting the first-order critical speed of a shear deformable, composite material drive shaft is presented. The shaft is modeled as a rotating anisotropic Bresse-Timoshenko beam generalized to include bending-twisting coupling.
Also, a simple procedure to achieve an optimal design, considering critical speed, buckling, and material failure, is described and illustrated for a specific example. In order to consider the requirements for strength, the first-ply-failure criterion is applied by considering the effects of both driving torque and unbalance force due to mass eccentricity.
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Sounds like what nova was talking about with carbon fiber driveshafts and stuff. Just thought this was nice info.
<blockquote>quote:</font><hr>
Title: ANALYSES OF LAMINATED COMPOSITE, HOLLOW DRIVE SHAFTS
Author(s): KIM, CHUN-DO
Degree: PH.D.
Year: 1993
Pages: 00208
Institution: THE UNIVERSITY OF OKLAHOMA; 0169
Advisor: Major Professor: CHARLES W. BERT
Source: DAI, 54, no. 11B, (1993): 5902
Abstract:
Cylinders laminated of advanced-fiber-reinforced composite materials, with polymer matrices, are widely used as structural components in the aerospace industry. Because of the high modulus, high strength, and low density of such materials, a significant weight saving can be realized. Thus, by appropriate design of the layup configuration, desirable performance can be obtained. For example, the use of composite cylindrical tubes would permit the use of longer drive shafts than is possible with conventional (aluminum alloy or steel) shafts designed to carry the same horsepower and weight per unit length.
In this study, theoretical analyses are presented for determining the critical speed, buckling torque, and dynamic instability regions of a circular cylindrical hollow drive shaft with layers of arbitrarily laminated composite materials by means of various shell theories. The theory used is the dynamic analog of the Sanders best first approximation shell theory. By means of tracers, the analysis can be reduced to that of various simpler shell theories, i.e., Love's first approximation, Loo's, Morley's, and Donnell's shell theories, also, to that of the more precise, but complicated Flugge's shell theory.
Also, a simplified theory for predicting the first-order critical speed of a shear deformable, composite material drive shaft is presented. The shaft is modeled as a rotating anisotropic Bresse-Timoshenko beam generalized to include bending-twisting coupling.
Also, a simple procedure to achieve an optimal design, considering critical speed, buckling, and material failure, is described and illustrated for a specific example. In order to consider the requirements for strength, the first-ply-failure criterion is applied by considering the effects of both driving torque and unbalance force due to mass eccentricity.
<hr></blockquote>
Sounds like what nova was talking about with carbon fiber driveshafts and stuff. Just thought this was nice info.
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