The natural frequencies of helical springs having arbitrary shapes, such as conical, barrel and hyperboloidal, are obtained by the transfer matrix method using the distributed mass model and Timoshenko's beam theory together with the axial deformation. The governing equations of cylindrical helical springs are applied to free vibration analysis of non-cylindrical helices. It is shown that the present numerical results agree well with the previously published ones which have been obtained both theoretically and experimentally. A comparison of natural frequencies of non-cylindrical helices is made. For the circular section, the effects of the helix pitch angle, the number of active turns, the ratio of diameters of the minimum cylinder to the ...
Free vibration equations for non-cylindrical (conical, barrel, and hyperboloidal types) helical spri...
ASMEProceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition --15 N...
10th International Conference on Vibration Problems, ICOVP 2011 --5 September 2011 through 8 Septemb...
Numerical and analytical studies are performed for the free vibration analysis of non-cylindrical (c...
In the work based on the stif/hess method reported in this paper, considering the rotary inertia, th...
In this study, the stiffness method is employed for the free vibration problem of cylindrical helica...
WOS: 000073037700023In the work based on the stiffness method reported in this paper considering the...
The free vibration problem of non-cylindrical helical springs such as hyperboloidal, barrel and coni...
This paper deals with the combined influences of the vibrational parameters chosen as the material t...
The first six resonance frequencies of unidirectional composite noncylindrical helical springs (barr...
The free vibration problem of unidirectional composite cylindrical helical springs is modelled theor...
A set of 12 partial differential equations pertaining to helical springs is solved for free vibratio...
ASMEReliability, Stress Analysis, and Failure Prevention Issues in Adhesive and Bolted Connections -...
The transfer matrix method and the complementary functions method have been employed in the free vib...
ASMEProceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition --15 N...
Free vibration equations for non-cylindrical (conical, barrel, and hyperboloidal types) helical spri...
ASMEProceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition --15 N...
10th International Conference on Vibration Problems, ICOVP 2011 --5 September 2011 through 8 Septemb...
Numerical and analytical studies are performed for the free vibration analysis of non-cylindrical (c...
In the work based on the stif/hess method reported in this paper, considering the rotary inertia, th...
In this study, the stiffness method is employed for the free vibration problem of cylindrical helica...
WOS: 000073037700023In the work based on the stiffness method reported in this paper considering the...
The free vibration problem of non-cylindrical helical springs such as hyperboloidal, barrel and coni...
This paper deals with the combined influences of the vibrational parameters chosen as the material t...
The first six resonance frequencies of unidirectional composite noncylindrical helical springs (barr...
The free vibration problem of unidirectional composite cylindrical helical springs is modelled theor...
A set of 12 partial differential equations pertaining to helical springs is solved for free vibratio...
ASMEReliability, Stress Analysis, and Failure Prevention Issues in Adhesive and Bolted Connections -...
The transfer matrix method and the complementary functions method have been employed in the free vib...
ASMEProceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition --15 N...
Free vibration equations for non-cylindrical (conical, barrel, and hyperboloidal types) helical spri...
ASMEProceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition --15 N...
10th International Conference on Vibration Problems, ICOVP 2011 --5 September 2011 through 8 Septemb...