Introduction
On the industrial plan, the alternative actuators fed through a three-phase distribution are still widely majority. The power so delivered to the machine is distributed on three phases, while the maximum power level is imposed at the same time by the capacity of the distribution chain of energy and by that of the electric actuator.
The three phase induction machines are considered as highly symmetrical electric systems, so any fault make it asymmetric. On the other hand, three kinds of asymmetry can characterize asymmetrical machines [Cop]: Electrical asymmetry results from unequal parameters of machine phases. Spatial asymmetry due to the windings distribution in the space. Magnetic asymmetry results from non-uniform air gap. An example of asymmetrical machine, which exposed to all together previous asymmetries, is single-phase induction motor.
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However, sometimes the operation can continue, but then in very altered circumstances, most often accompanied torque oscillations.
Theoretical development
A three-phase induction motor after losing one of its stator phases feeding while operating may be considered as a single-phase motor with the voltage supply across the other two connected phases [ref.]. However, the single-phase induction motor has two unbalance windings that is why considered as unbalanced induction motors. The mathematical representation deserves particular attention for the study of the three-phase induction motor due to the unbalanced condition presented in his stator. In this case, the stator parameters are changed in the common machine models.
Machine model
Three phase
Such as, 2 2 2 , , r s s r r r s r r r L L R L R M L L M L PM L R Where rd s i u , , and r : are respectively, the stator voltage, stator current, rotor flux and rotor speed. The indices d, q indicates a direct and quadrate index according to the usual d-axis and q-axis components in the synchronous rotating frame. M L L R R r s r s , , , , and : are respectively, stator and rotor resistance, stator and rotor inductance, mutual inductance and total leakage factor. P, J, TL and f: are respectively, the number of pole pairs, the rotor inertia, the load torque and the friction coefficient.
Contents TASK 1 1 1.1)TYPICAL AXIS CONVENTION 1 1.2) operations of types of drives and axis control system. 4 1.3) SIX DEGREES OF FREEDOM. 8 1.4] WORK HOLDING DEVICE FOR LATHE 8 TASK 2. 12 2.1) Assess the suitability of machine tools for the production of following components 12 2.2) SEQUENCE OF OPERATIONS TO PRODUCE THE GIVEN COMPONENT 13 2.3) MACHINING AND FORMING PROCESS 13 TASK 3
After the Simulink runs, the SSSC-controller will work to damp out the power oscillation damping very quickly in condition of the three-phase fault. The change of Vqref, shown in Fig. 6, forces the SSSC to inject the Vqinj to reach it. Compared with previous scenario, the POD makes the variation between the inductive, capacitive, and disturbance conditions gradually. Also, in Fig.
The motor input currents have been regulated by controlling the output voltages of the inverters. The control strategies are implemented using OPAL-RT based real time prototyping tool. Operational time-step is kept constant at 25 µs. The parameters of the experiments are as follows: dc-link
\item E\_i : energy consumption of idle machines \\ \begin{equation} E_i = \sum_{i=1}^{H} (P_{i} \eta_{i}) \end{equation} where $P_{i}$ is the idle power consumption of machine i and $\eta_{k}$ is the length of the idle period. \end{itemize} \begin{itemize} \item E\_ad : total energy consumption when transitioning from active to dormant state \\ \begin{equation} E_{ad} = \sum_{k=1}^{H} (\gamma_{k}) \end{equation} where $\eta_{k}$ is the energy consumption when machine k changes state from active to dormant or sleepy
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