Abstract Stability of a two degrees of freedom model of the turning process is considered. An accurate mod-eling of the surface regeneration shows that the regener-ative delay, determined by the combination of the work-piece rotation and the tool vibrations, is in fact state-dependent. For that reason, the mathematical model considered in this paper is a delay-differential equa-tion with state-dependent time delay. In order to study linearized stability of stationary cutting processes, an associated linear system, corresponding to the state-dependent delay equation, is derived. Stability analysis of this linear system is performed analytically. A comparison between the state-dependent delay model and the previously used constant or time-per...
This paper reports a new approach to ensuring the stability of the turning process, which is based o...
AbstractA common method to improve process stability in machining operations with geometrically defi...
International audienceWe study the stability of a linear system with a point-wise, time-varying dela...
In this paper we present a model of turning operations with state-dependent distributed time delay....
A new technique for determining the stability conditions of delayed differential equations with time...
Regenerative machine tool chatter is investigated for milling operations with helical tools. The sta...
Regenerative machine tool chatter is investigated for milling operations with helical tools. The sta...
A two-degree-of-freedom (2-DOF) model comprising nonlinear delay dierential equa-tions (DDEs) is ana...
We study the stability of a linear system with a pointwise, time-varying delay. We assume that the d...
The principal features of two mathematical models that can be used to study non-linear oscillations ...
The effect of torsional vibrations on the dynamics of metal cutting processes is studied. An extende...
Regenerative machine tool chatter is investigated in a non-linear single-degree-of-freedom model of ...
Stabilization of turning processes with a digital proportional-derivative feedback controller is ana...
In this dissertation, a 2-DOF nonlinear regenerative cutting model with forced vibration from the wo...
It is a rule of thumb that time delay tends to destabilize any dynamical system. This is not true, h...
This paper reports a new approach to ensuring the stability of the turning process, which is based o...
AbstractA common method to improve process stability in machining operations with geometrically defi...
International audienceWe study the stability of a linear system with a point-wise, time-varying dela...
In this paper we present a model of turning operations with state-dependent distributed time delay....
A new technique for determining the stability conditions of delayed differential equations with time...
Regenerative machine tool chatter is investigated for milling operations with helical tools. The sta...
Regenerative machine tool chatter is investigated for milling operations with helical tools. The sta...
A two-degree-of-freedom (2-DOF) model comprising nonlinear delay dierential equa-tions (DDEs) is ana...
We study the stability of a linear system with a pointwise, time-varying delay. We assume that the d...
The principal features of two mathematical models that can be used to study non-linear oscillations ...
The effect of torsional vibrations on the dynamics of metal cutting processes is studied. An extende...
Regenerative machine tool chatter is investigated in a non-linear single-degree-of-freedom model of ...
Stabilization of turning processes with a digital proportional-derivative feedback controller is ana...
In this dissertation, a 2-DOF nonlinear regenerative cutting model with forced vibration from the wo...
It is a rule of thumb that time delay tends to destabilize any dynamical system. This is not true, h...
This paper reports a new approach to ensuring the stability of the turning process, which is based o...
AbstractA common method to improve process stability in machining operations with geometrically defi...
International audienceWe study the stability of a linear system with a point-wise, time-varying dela...