Stability of the milling process

Periodica Polytechnica Mechanical Engineering

Volumn 44, Issue 1, 2000, Pages 47-57

  Insperger, Tamás ^a   Stépán, Gábor ^a  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; DIFFERENTIAL EQUATIONS; MATHEMATICAL MODELS; SYSTEM STABILITY;

PARAMETRIC EXCITATION;

MILLING (MACHINING);

EID: 17344376648     PISSN: 03246051     EISSN: 1587379X     Source Type: Journal    
DOI: None     Document Type: Article

References (11)

1. BALI, J. (1988): Cutting (in Hungarian), Tankönyvkiadó, Budapest.
2. FARGUE, D. (1973): Reducibilité des systèmes héréditaires à des systèmes dynamiques, C. R. Acad. Sci. Paris, 277B pp. 471-473.
3. FARKAS, M. (1994): Periodic Motions, Springer, New York.
4. HALE, J. K. (1977): Theory of Functional Differential Equations, Springer, New York.
5. INSPERGER, T. (1999): Regenerative Vibrations of Machine Tools and their Stability (in Hungarian) MSc Thesis, TU Budapest.
6. INSPERGER, T. - HORVÁTH, R. (1999): Stabilization with Parametric Excitation, Proceedings of Conference on Environment Development Engineering, (Zakopane), pp. 133-140.
7. LACZIK, B. (1986): Vibration Monitoring of Cutting Processes (in Hungarian) PhD Thesis, TU Budapest.
8. STÉPÁN, G. (1989): Retarded Dynamical Systems, Longman, Harlow.
9. STÉPÁN, G. (1988): Delay-Differential Equation Models for Machine Tool Chatter, Dynamics and Chaos in Manufacturing Processes, Wiley, New York.
10. TLUSTY, J. - POLACEK, A. - DANEK, C. - SPACEK, J. (1962): Selbsterregte Schwingungen in Werkzeugmaschinen, VEB Verlag Technik, Berlin.
11. TOBIAS, S. A. (1965): Machine Tool Vibration, Blackie, London.