[1]
Q Li and H B Yan. The Logarithmic Spiral Bevel Gear Meshing Theory ( Metallurgical Industry Press, China 2012), (In Chinese).
Google Scholar
[2]
G Q Song Logarithmic spiral bevel gear and the gear machining with logarithmic spiral cam: China Patent 95104630. 6. (1996).
Google Scholar
[3]
Q Li, G P Wang and H S Weng. Study on Gearing Theory of Logarithmic Spiral Bevel Gear. 3rd WSEAS International Conference on Applied and theoretical mechanics, (Spain, 2007), Vol. 12, pp.14-16.
Google Scholar
[4]
Rob H. Bisseling and Ildiko Flesch. Mondriaan sparse matrix partitioning for attacking cryptosystems by a parallel block Lanczos algorithm - a case study. Parallel Computing Vol. 32 (2006) No. 4, pp.551-567.
DOI: 10.1016/j.parco.2006.08.005
Google Scholar
[5]
N. Mohankumar and Tucker Carrington Jr. A new approach for determining the time step when propagating with the Lanczos algorithm. Computer Physics Communications, Vol. 181 (2010) No. 4, pp.1859-1861.
DOI: 10.1016/j.cpc.2010.07.020
Google Scholar
[6]
Gilles Tondreau and ArnaudDeraemaeker. Numerical and experimental analysis of uncertainty on modal parameters estimated with the stochastic subspace method. Journal of Sound and Vibration, Vol. 333 (2014), pp.4376-4401.
DOI: 10.1016/j.jsv.2014.04.039
Google Scholar
[7]
Youngyu Lee, Hyeong-Min Jeon and Phill-Seung Lee et al. The modal behavior of the MITC3+ triangular shell element. Computers and Structures, Vol. 153 (2015), pp.148-164.
DOI: 10.1016/j.compstruc.2015.02.033
Google Scholar
[8]
M. Ducceschi and C. Touzé. Modal approach for nonlinear vibrations of damped impacted plates: Application to sound synthesis of gongs and cymbals. Journal of Sound and Vibration. Vol. 344 (2015), pp.313-331.
DOI: 10.1016/j.jsv.2015.01.029
Google Scholar
[9]
Z P Xue, M Li and H G Jia. Modal method for dynamics analysis of cantilever type structures at large rotational deformations. International Journal of Mechanical Sciences. Vol. 93 (2015), pp.22-31.
DOI: 10.1016/j.ijmecsci.2015.01.003
Google Scholar
[10]
J Y Wang and LambrosS. Katafygiotis. A two-stage fast Bayesian spectral density approach for ambient modal analysis. Part II: Mode shape assembly and case studies. Mechanical Systems and Signal Processing, Vol. 54-55 (2015), pp.156-171.
DOI: 10.1016/j.ymssp.2014.08.016
Google Scholar
[11]
K. Dziedziech, W.J. Staszewski and T. Uhl. Wavelet-based modal analysis for time-variant systems. Mechanical Systems and Signal Processing, Vol. 50-51 (2015), pp.323-337.
DOI: 10.1016/j.ymssp.2014.05.003
Google Scholar
[12]
Y CH Yang and Satish Nagarajaiah. Output-only modal identification by compressed sensing: Non-uniform low-rate random sampling. Mechanical Systems and Signal Processing, Vol. 56-57 (2015), pp.15-34.
DOI: 10.1016/j.ymssp.2014.10.015
Google Scholar
[13]
Jongsuh Lee, Semyung Wang and Bert Pluymers et al. A modified complex modal testing technique for rotating tire with a flexible ring model. Mechanical Systems and Signal Processing, Vol. 60-61 (2015), pp.604-618.
DOI: 10.1016/j.ymssp.2014.12.002
Google Scholar
[14]
H. Sarparast, M.R. Ashory and M. Hajiazizii et al. Estimation of modal parameters for structurally damped systems using wavelet transform. European Journal of Mechanics A/Solids, Vol. 47 (2014), pp.82-91.
DOI: 10.1016/j.euromechsol.2014.02.018
Google Scholar
[15]
Karel Raz, Vaclav Kubec and Milan Cechura. Dynamic Behavior of the Hydraulic Press for Free Forging. Procedia Engineering, vol. 100 (2015), pp.885-890.
DOI: 10.1016/j.proeng.2015.01.445
Google Scholar
[16]
Q Zhang. Applications of FEM and Lanczos Algorithm in Modal Analysis of Slender Missile. Journal of Projectiles; Rockets; Missiles and Guidance, Vol. 27 (2007) No. 4, pp.61-63. (In Chinese).
Google Scholar
[17]
L Li and Y J Hu. Generalized mode acceleration and modal truncation augmentation methods for the harmonic response analysis of nonviscously damped systems. Mechanical Systems and Signal Processing, Vol. 52-53 (2015), pp.46-59.
DOI: 10.1016/j.ymssp.2014.07.003
Google Scholar