Multiple chatter frequencies in milling processes
By Tamás Insperger, Gábor Stépán, P. Bayly, Brian P. Mann. 2003
265 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Industrial and Manufacturing Engineering, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/16b73f0964dc59ce36ecee9952694365cd089eb7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Brian P. Mann
- Tamás Insperger
- B. Balachandran
- X. Long
- Gábor Stépán
- Oleg A. Bobrenkov
- Eric A. Butcher
- Ed Bueler
In Industrial and Manufacturing Engineering
In Mechanical Engineering
- Brian P. Mann
- Tamás Insperger
- X. Long
- B. Balachandran
- Gábor Stépán
- Oleg A. Bobrenkov
- Eric A. Butcher
- Ed Bueler
Citations in the corpus
- Analysis of Milling Stability by the Chebyshev Collocation Method: Algorithm and Optimal Stable Immersion Levels (2009, methodology): “rpm, z is the number of teeth, and q is an exponent which is equal to one for a linear cutting force or less than one for a nonlinear cutting force [13, 21].”
- Stability limits of milling considering the flexibility of the workpiece and the machine (2005, background): “Recently, several solutions to predict the influence of tool passing frequency harmonics in low immersion milling have been studied by several authors [18–20].”
- A New Metric for Automated Stability Identification in Time Domain Milling Simulation (2016, unknown): “stability charts that demonstrate both instabilities [32–36].”
- Dynamics of milling processes with variable time delays (2006, background): “[25, 26], one also can determine the chatter frequencies from the eigenvalues of Φ.”
- Milling Bifurcations from Structural Asymmetry and Nonlinear Regeneration (2005, background): “The most common approach for investigating the dynamic behavior of the milling process, see references [1, 2, 5, 15, 17, 18, 21 , 22, 28], assumes a lumped element model with restoring an damping forces that do not rotate with the cutting tool; this will be called a fixed frame model which typicall”
- Updated semi‐discretization method for periodic delay‐differential equations with discrete delay (2004, background): “Time delay is also a key element of the explanation of machine tool chatter [4, 5], more and more sophisticated models have appeared for turning and milling applications in the last decade [6–14].”