“…From (9) we can derive an expression for (12) The dynamics of are, therefore, given by (13) and the stator flux dynamics reduce to (14) The stator current vector in this reference frame is given by (15) Under steady-state conditions the stator voltage can be written as (16) Substitution of (16) into (15) yields an expression for steadystate stator current (17) A plot of (17), parameterized by , is shown in Fig. 2.…”
Section: Stator-flux Orientationmentioning
confidence: 99%
“…As the presented control scheme regulates the stator flux magnitude and torque it is similar to torque vector control [7], but the implementation presented here uses standard field-oriented control (FOC) techniques. The paper begins by presenting a machine model for the synchronous reluctance machine which incorporates winding and core losses [14], [16], [8], [2]. It is shown that the losses of the machine for a given speed and torque are solely a function of stator flux magnitude.…”
Abstract-This paper presents a position-sensorless vector torque controller designed to achieve maximum efficiency over a range of power and rotational speed for a synchronous reluctance machine. A model of the synchronous reluctance machine is presented which incorporates both winding and core losses. It is then shown that a stator-flux-oriented control scheme can achieve synchronous operation of the machine without a position sensor at medium and high electrical frequencies. For a given speed and torque, power losses in the machine are shown to be a function of only the stator flux magnitude. As the power losses are a convex function of the stator flux level, the optimal flux value can be found using a one-dimensional optimization algorithm, such as the Method of Sequential Quadratic Interpolations. Optimal flux values for a synchronous reluctance machine are determined using an experimental setup that accurately determines losses in the motor/drive system. Experimental results obtained from the test setup confirm the validity of the controller and the optimization algorithm.
“…From (9) we can derive an expression for (12) The dynamics of are, therefore, given by (13) and the stator flux dynamics reduce to (14) The stator current vector in this reference frame is given by (15) Under steady-state conditions the stator voltage can be written as (16) Substitution of (16) into (15) yields an expression for steadystate stator current (17) A plot of (17), parameterized by , is shown in Fig. 2.…”
Section: Stator-flux Orientationmentioning
confidence: 99%
“…As the presented control scheme regulates the stator flux magnitude and torque it is similar to torque vector control [7], but the implementation presented here uses standard field-oriented control (FOC) techniques. The paper begins by presenting a machine model for the synchronous reluctance machine which incorporates winding and core losses [14], [16], [8], [2]. It is shown that the losses of the machine for a given speed and torque are solely a function of stator flux magnitude.…”
Abstract-This paper presents a position-sensorless vector torque controller designed to achieve maximum efficiency over a range of power and rotational speed for a synchronous reluctance machine. A model of the synchronous reluctance machine is presented which incorporates both winding and core losses. It is then shown that a stator-flux-oriented control scheme can achieve synchronous operation of the machine without a position sensor at medium and high electrical frequencies. For a given speed and torque, power losses in the machine are shown to be a function of only the stator flux magnitude. As the power losses are a convex function of the stator flux level, the optimal flux value can be found using a one-dimensional optimization algorithm, such as the Method of Sequential Quadratic Interpolations. Optimal flux values for a synchronous reluctance machine are determined using an experimental setup that accurately determines losses in the motor/drive system. Experimental results obtained from the test setup confirm the validity of the controller and the optimization algorithm.
“…The square of the stator current I 2 s of the SynRM can be calculated as (7) where i e dl and i e ql are the currents responsible for iron losses, which can be calculated as (8) Thus, the stator current vector can be expressed as (9) using (7-8) …”
Section: Mtpa Controlmentioning
confidence: 99%
“…The input power P in of the SynRM is obtained as (10) Using (3)(4)(5)(6)(7)(8) in steady-state condition, P in can be expressed as (11) (11)…”
Section: Efficiency-optimized Controlmentioning
confidence: 99%
“…Some research efforts have been done to compensate for the saturation and iron losses in the vector controlled SynRM model. A compensated vector control scheme has been proposed in [8]. Two current observers are used to allow for the difference between the stator currents and the currents that govern the developed torque.…”
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