Dynamics of milling processes with variable time delays

DOI10.1007/s11071-006-9058-4zbMath1180.70030OpenAlexW1986077063MaRDI QIDQ842039

N. E. Zubov

Publication date: 22 September 2009

Published in: Nonlinear Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11071-006-9058-4

zbMATH Keywords

stabilitychatterfeed rate

Mathematics Subject Classification ID

Stability for nonlinear problems in mechanics (70K20) Bifurcations and instability for nonlinear problems in mechanics (70K50) Computational methods for problems pertaining to mechanics of particles and systems (70-08)

Related Items (12)

An accurate regenerative chatter model in the ball-end milling process that considers high feed rate and shallow axial immersion conditions ⋮ State-dependent delay in regenerative turning processes ⋮ Study of milling stability with Hertz contact stiffness of ball bearings ⋮ Updated numerical integration method for stability calculation of Mathieu equation with various time delays ⋮ Stability of stochastic state-dependent delayed complex networks under stochastic hybrid impulsive control ⋮ Milling stability analysis using the spectral method ⋮ Effects of spindle speed-dependent dynamic characteristics of ball bearing and multi-modes on the stability of milling processes ⋮ Chaotic vibrations in high-speed milling ⋮ Stabilization of nonlinear time-delay systems: distributed-delay dependent impulsive control ⋮ A SHORT SURVEY ON DELAY DIFFERENTIAL SYSTEMS WITH PERIODIC COEFFICIENTS ⋮ Global Hopf bifurcation of differential equations with threshold type state-dependent delay ⋮ Runge-Kutta methods for a semi-analytical prediction of milling stability

Cites Work

• Unnamed Item
• On difference differential equations with periodic coefficients
• State-dependent delay in regenerative turning processes
• Periodic motions
• Existence and global exponential stability of periodic solution of cellular neural networks with time-varying delays.
• Nonlinear dynamics of milling processes
• Semi-discretization method for delayed systems
• Updated semi‐discretization method for periodic delay‐differential equations with discrete delay
• Non-linear oscillations of milling
• A mechanics based model for study of dynamics of milling operators.
• Dynamics and stability of milling process

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