Non-conservative oscillations of a tool for deep hole honing

Communications in Nonlinear Science and Numerical Simulation

Volumn 11, Issue 6, 2006, Pages 685-708

  Gouskov, Alexander M ^a   Voronov, Sergey A ^a   Butcher, Eric A ^b   Sinha, S C ^c  

^a BAUMAN MOSCOW STATE TECHNICAL UNIVERSITY   (Russian Federation)

^b University of Alaska Fairbanks   (United States)

^c AUBURN UNIVERSITY   (United States)

Author keywords

Floquet theory; Honing; Non conservative oscillations; Stability; Surface formation

Indexed keywords

COMPUTER SIMULATION; DYNAMICS; MATHEMATICAL MODELS; PRESSURE EFFECTS; SHAFTS (MACHINE COMPONENTS);

DEEP HOLE HONING; FLOQUET THEORY; NON-CONSERVATIVE OSCILLATIONS; SURFACE FORMATION;

OSCILLATIONS;

COMPUTER SIMULATION; DYNAMICS; MATHEMATICAL MODELS; OSCILLATIONS; PRESSURE EFFECTS; SHAFTS (MACHINE COMPONENTS);

EID: 33344465990     PISSN: 10075704     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cnsns.2004.11.004     Document Type: Article

References (16)

1. G. Schnitzler Honing: It is no lapping matter Manuf. Eng. September 2000 56-62
2. D.A. Stephenson J.S. Agapiou Metal cutting theory and practice 1997 Marcel Decker New York
3. Fragin IE. Scientific basis of arising honing precision and productivity. Doctor of Science Dissertation. Moscow, 1975.
4. H.D. Zettel Verbesserung der arbeitsgenangkeit von honwerkzengen Jnd. Anz. 97 14 1975 269-270
5. J.-D. Kim M.-S. Choi A study on prediction of roundness variation in honing using hone dynamics J. Testing Eval. 25 6 1997 556-564
6. S.A. Voronov A.V. Fatalchuk Dynamic stability of rotating shaft with disk subjected to torque and force, international e-journal Dyn., Strength Wear-Resist. Mach. 6 2000 86-91 http://dsm.rk5.bmstu.ru/E/EJ/index.htm
7. Gouskov AM, Voronov SA, Batzer SA. Dynamic stability of rotating abrasive tool for deep hole drilling. In: Proceedings of DETC'01 ASME Design Engineering Technical Conference, 9-12 September 2001, Pittsburgh, Pennsylvania.
8. Gouskov AM, Voronov SA, Butcher EA, Sinha SC. Influence of honing dynamics on surface formation. In: Proceedings of DETC'03 ASME Design Engineering Technical Conference. September 2-6 (2003) Chicago, Illinois.
9. V.V. Bolotin Nonconservative problems in the theory of elastic stability 1961 Fizmatgiz Moscow (in Russian)
10. VA Svetlitsky Mechanics of rods Dynamics Vol. 2 1987 Vyshaya Schola Moscow (in Russian)
11. C.W. Lee J.-S. Yun Dynamic analysis of flexible rotors subjected to torque and force J. Sound Vib. 192 2 1996 439-452
12. A. Gryaznov A.M. Gouskov Model of surface errors formation under honing Izvestiya Vuzov. Mashinostroenie 1 1980 130-139
13. A.H. Nayfeh D.T. Mook Nonlinear oscillations 1979 Wiley & Sons New York
14. N.N. Bogolyubov Yu.A. Mitropolski Asymptotic methods in the theory of nonlinear oscillations 1958 Fizmatgiz Moscow (in Russian)
15. V.M. Yakubovich V.M. Starzhinsky Linear differential equations with periodic coefficients 1975 John Wiley & Sons New York
16. S.C. Sinha D.-H. Wu An efficient computational scheme for the analysis of periodic systems J. Sound Vib. 151 1991 91-117