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Research Papers

Parametric Flexible Multibody Model for Material Removal During Turning

[+] Author and Article Information
Achim Fischer

Research Assistant
e-mail: afischer@itm.uni-stuttgart.de

Peter Eberhard

Professor
e-mail: eberhard@itm.uni-stuttgart.de
Institute of Engineering and
Computational Mechanics (ITM),
University of Stuttgart,
Pfaffenwaldring 9,
Stuttgart 70569, Germany

Jorge Ambrósio

Professor
Instituto de Engenharia Mecânica (IDMEC),
Instituto Superior Técnico,
Av. Rovisco Pais,
Lisboa 1048-001, Portugal
e-mail: jorge@dem.ist.utl.pt

Contributed by the Design Engineering Division of ASME for publication in the JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS. Manuscript received January 9, 2013; final manuscript received July 20, 2013; published online October 9, 2013. Assoc. Editor: Johannes Gerstmayr.

J. Comput. Nonlinear Dynam 9(1), 011007 (Oct 09, 2013) (10 pages) Paper No: CND-13-1003; doi: 10.1115/1.4025283 History: Received January 09, 2013; Revised July 20, 2013

This work presents a flexible multibody system model for the inside turning of thin-walled cylinders. The model accounts for the varying input and output behavior of the workpiece due to workpiece rotation and tool feed, as well as the changing workpiece dynamics due to material removal. A parametric approach is used to incorporate the effect of material removal. Hereby, a number of systems are precalculated for different machined states that are then interpolated to obtain the model for the desired machined state. As different systems typically have different vectors of degrees of freedom, a preprocessing step must be added to guarantee compatibility and thus a meaningful interpolation. In this work, two ways of obtaining a parametric model are presented that lead to similar results. The parametric model is then used to analyze stability of an inside turning operation. By taking into account the varying workpiece dynamics, an improved tool feed is suggested that would allow to greatly reduce the cycle time.

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References

Figures

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Fig. 1

Schematic of workpiece, tool and coupling process force

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Fig. 2

Surface element and acting process force

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Fig. 3

Cylinder and tool during machining

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Fig. 4

Eigenfrequencies of the machined workpiece

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Fig. 6

Interpolated eigenvectors of the reduced systems

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Fig. 5

Determination of the permutation matrix for DOF reordering

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Fig. 10

Discretization of the system past and approximation as time-discrete system

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Fig. 7

Displacement perpendicular to the workpiece surface for a constant process force

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Fig. 8

Difference between displacements of the two parametric models

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Fig. 9

Frequency response of the interpolated systems and the exact model and zoom on the first eigenfrequency

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Fig. 11

Stability chart given in terms of feed and machined length

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