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INFORMATICA, 2001, Vol. 12, No. 2, 303-314
© Institute of Mathematics and Informatics, Vilnius, 1998

ISSN 0868-4952

Mathematical Modeling of Metal Cutting Process

Jolanta JANUTENIENEa, Donatas SVITRAb

aKlaipeda University Bijn 17, 5800 Klaipda, Lithuania E-mail: mechanik@ku.jtf.lt

bKlaipda University H. Manto 84, 5800 Klaipda, Lithuania E-mail: matkat@gmf.ku.lt

Abstract

In the practice of metal treatment by cutting it is frequently necessary to deal with self-excited oscillations of the cutting tool, treated detail and units of the machine tool. In this paper are presented differential equations with the delay of self-excited oscillations. The linear analysis is performed by the method of D-expansion. There is chosen an area of asymptotically stability and area D_{2}. It is prove that, in the area D_{2} the stable periodical solution appears. The non-linear analysis is performed by the theory of bifurcation. The computational experiment of metal cutting process and results of these experiments are presented.

Keywords:

metal cutting, oscilations, stability

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