Takabi, J. & Khonsari, MM On the dynamic performance of roller bearings operating at low rotational speeds taking into account surface roughness. Tribol. Int. 86(6), 62–71 (2015).
Sayles, RS & Poon, SY Surface topography and rolling element vibration. Accurate. Eng. 3(6), 137-144 (1981).
Jiang, SY & Zheng, SF Dynamic design of a high-speed motorized spindle bearing system. J.Mech. Of the. 132(3), 0345011–0345015 (2010).
Bhateja, CP & Pine, RD The rotational accuracy characteristics of the preloaded hollow roll. J. Lubr. Technology. 103(1), 6–12 (1981).
Chen, GC, Wang, BK, and Mao, FH Effects of raceway circularity and roller diameter errors on clearance and runout of a cylindrical roller bearing. proc. Inst. Mech. Eng. Part J J. Eng. Tribol. 227(3), 275-285 (2013).
Chen, GC, Mao, FH & Wang, BK Effects of out-of-gauge cylindrical rollers on static load distribution in a cylindrical roller bearing. proc. Inst. Mech. Eng. Part J J. Eng. Tribol. 226(8), 687–696 (2012).
Yu, YJ et al. Cylindrical roller bearing running accuracy based on inner raceway profile. Chin. J. Aerosp. Power 32(1), 55-161 (2017).
Yu, YJ, Chen, GD, Li, JS, et al. Research on the running accuracy of cylindrical roller bearings. In 10th CIRP Conference on Intelligent Computing in Manufacturing Engineering, Naples, Italy (2016).
Yu, YJ et al. Numerical calculation and experimental research of rotational precision on cylindrical roller bearings. Chin. J.Mech. Eng. 52(15), 65–72 (2016).
Li, JS, Yu, YJ, Xue, YJ Prediction of the radial runout of the outer ring of a cylindrical roller bearing. In 10th CIRP Conference on Intelligent Computing in Manufacturing Engineering, Naples, Italy (2016).
Liu, YG, Li, JS, Shi, WX & Jia, XZ An algorithm for predicting radial runout of cylindrical roller bearings. Appl. Mech. Mater. 80–81551-555 (2011).
Yu, YJ et al. A method for predicting outer ring radial runout in cylindrical roller bearings. Adv. Mech. Eng. 9(11), 1–14 (2017).
Google Scholar
Noguchi, S. & Ono, K. Reduction of NRRO in ball bearings for HDD spindle motors. Accurate. Eng. 28(4), 409–418 (2004).
Noguchi, S. et al. The influence of ball location and ball diameter difference in bearings on the non-repetitive run-out (NRRO) of the revolution of the retainer. Accurate. Eng. 29(1), 11–18 (2005).
Noguchi, S. & Hiruma, K. Theoretical NRRO analysis of the components of retainer rotation considering the difference in diameter and arrangement of balls in a ball bearing. Jpn. J.Tribol. 48(2), 167–176 (2003).
Google Scholar
Noguchi, S. et al. Influence of unequal ball orbital intervals on the NRRO of cage rotation frequency in a ball bearing. Jpn. J. Tribol. 50(1), 77–85 (2005).
Google Scholar
Noguchi, S. & Tanaka, K. Theoretical analysis of a ball bearing used in HDD spindle motors for NRRO reduction. IEEE Trans. Mag. 35(2), 845–850 (1999).
Jang, GH, Kim, DK & Han, JH Characterization of NRRO in HDD spindle system due to ball bearing excitation. IEEE Trans. Mag. 37(2), 815–819 (2001).
Liu, J. et al. High speed precision angular contact ball bearing running accuracy. J. Xi’an Jiaotong University. 45(11), 72–78 (2011).
Google Scholar
Tada, S. Three-dimensional analysis of non-repeatable run-out (NRRO) in ball bearing. KOYO Eng. J.Engl. Ed. 161E31–37 (2002).
Google Scholar
Mom, FB et al. Influences of outsize rollers on the mechanical performance of spherical roller bearings. J. Multibody Dyn. 229(4), 344–356 (2015).
Google Scholar
Okamoto, J. & Ohmori, T. Ball bearing runout study – relationship between stroke irregularity and locus of rotating shaft. Jpn. J.Tribol. 46(7), 578–584 (2001).
Google Scholar
Wardle, FP Vibrational forces produced by the waviness of the running surfaces of thrust-loaded ball bearings Part 1: Theory. proc. Inst. Mech. Eng. Part C J. Mech. Eng. Science. 202(5), 305–312 (1988).
Wardle, FP Vibration forces produced by waviness of running surfaces of thrust-loaded ball bearings Part 2: Experimental validation. proc. Inst. Mech. Eng. Part C J. Mech. Eng. Science. 202(5), 313–319 (1988).
Ono, K. & Takahasi, K. Theoretical analysis of shaft vibration supported by a ball bearing with small sinusoidal undulation. IEEE Trans. Mag. 32(3), 1709-1714 (1996).
Ono, K. & Okada, Y. Analysis of ball bearing vibration caused by outer ring waviness. J.Vib. Acoustic. 120(4), 901–908 (1998).
Talbot, D., Li, S., and Kahraman, A. Prediction of mechanical power loss of planetary gear roller bearings under combined radial and moment load. J.Mech. Of the. 135(12), 1–11 (2013).
Harsha, SP & Kankar, PK Stability analysis of a rotor bearing system due to surface waviness and ball count. Int. J.Mech. Science. 46(7), 1057-1081 (2004).
Wang, QC et al. Nonlinear dynamic behaviors of a rotor roller bearing system with radial clearances and waviness taken into account. Chin. J. Aeronaut. 2186–96 (2008).
Jang, G. & Jeong, S.-W. Vibration analysis of a rotating system under the effect of the undulation of ball bearings. J. Sound Vib. 269(3–5), 709–726 (2004).
Xu, L. & Li, Y. Modeling a deep groove ball bearing with waviness defects in a planar multibody system. multibody system. dyn. 33(3), 229-258 (2015).
Xu, LX & Yang, YH Modeling a non-ideal ball bearing joint with localized defects in planar multibody systems. multibody system. dyn. 35(4), 409–426 (2015).
Kankar, PK, Sharma Satish, C. & Harsha, SP Performance Prediction Based on Ball Bearing Vibration Caused by Localized Faults. Nonlinear dynamics. 69(3), 847–875 (2012).
Shao, Y., Liu, J. & Ye, J. A new method for modeling a localized surface defect in a dynamic cylindrical roller bearing simulation. proc. Inst. Mech. Eng. Part J J. Eng. Tribol. 228(2), 140-159 (2014).
Wang, F. et al. Dynamic modeling for the vibration analysis of a cylindrical roller bearing due to localized defects on the raceways. proc. Inst. Mech. Eng. Part K J. Multi-body Dyn. 229(1), 39–64 (2015).
Google Scholar
Tong, V.-C. & Hong, S.-O. Features of tapered roller bearing with geometric error. Int. J. Accurate. Eng. Fab. 16(13), 2709-2716 (2015).
Peterson, D. et al. Analysis of variations in bearing stiffness, contact forces and vibration in radially loaded double row rolling element bearings with raceway defects. Mech. System Signaling process. 50–51139–160 (2015).
Podmasteriev, KV Effect of raceway form errors on the probability of microcontacts in the bearing. J. Friction. Wear 21(5), 16–24 (2000).
Google Scholar
Yu, YJ et al. Method for predicting the radial runout of the inner ring of cylindrical roller bearings. Math. Prob. Eng. seven1–13 (2017).
Google Scholar
ISO 1132–2—2001. Rolling bearings — Tolerances Part 2: Principles and methods of measurement and calibration(2001).
