Me kuke so Field Oriented Control?

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فیلڈ: Dakilin ƙasashen ilimi

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Me kadan Field Oriented Control?

Field Oriented Control Tafi Yawan Amfani

Field oriented control shine tashin amfani mai yawa da take iya amfani da AC induction motors tun daga baya, ta haka take iya gudanar da torque da magnetic flux, maimakon hakan da DC motors.

Addinin Daɗi Ne Field Oriented Control

Field oriented control shine tashin amfani da ya shafi cikin stator currents wanda an nufin da vector. Wannan tashin amfani ba tare da projections wadanda ke canza wuri da system da take iya amfani da three phase time and speed dependent system zuwa two coordinate (d and q frame) time invariant system.

Wannan canzawa da projections suna haɗa da structure da take fiye da DC machine control. FOC machines suka buƙata biyu na constants domin input references: the torque component (aligned with the q coordinate) da the flux component (aligned with d coordinate).

The three-phase voltages, currents and fluxes of AC-motors can be analyzed in terms of complex space vectors. If we take ia, ib, ic as instantaneous currents in the stator phases, then the stator current vector is defined as follow:

Idan, (a, b, c) ne aiki na three phase system.This current space vector represents the three phase sinusoidal system. It needs to be transformed into a two time invariant coordinate system. This transformation can be divided into two steps:

(a, b, c) → (α, β) (the Clarke transformation), which gives outputs of two coordinate time variant system.

(a, β) → (d, q) (the Park transformation), which gives outputs of two coordinate time invariant system.

The (a, b, c) → (α, β) Projection (Clarke transformation)Three-phase quantities either voltages or currents, varying in time along the axes a, b, and c can be mathematically transformed into two-phase voltages or currents, varying in time along the axes α and β by the following transformation matrix:

Idan axis a da axis α ana gudanar da direction daɗinsu, beta ta yi orthogonal donsu, muna da vector diagram masu:

Wannan projection ya canza three phase system zuwa (α, β) two dimension orthogonal system kamar yadda aka bayar:

Amma waɗannan two phase (α, β) currents suna da lafiya da time and speed.The (α, β) → (d.q) projection (Park transformation)Wannan shine tashin amfani mafi muhimmanci a FOC. Wannan projection ya canza two phase fixed orthogonal system (α, β) zuwa d, q rotating reference system. The transformation matrix is given below:

Idan, θ ne angle between the rotating and fixed coordinate system.

Idan kana duba d axis aligned with the rotor flux, Figure 2 shows the relationship from the two reference frames for the current vector:

Idan, θ ne rotor flux position. The torque and flux components of the current vector are determined by the following equations:

Waɗannan components suna da lafiya da current vector (α, β) components and on the rotor flux position. Idan kana san rotor flux position daidai, by above equation, the d, q component can be easily calculated. At this instant, the torque can be controlled directly because flux component (isd) and torque component (isq) are independent now.

Basic Module for Field Oriented Control

Stator phase currents are measured. These measured currents are fed into the Clarke transformation block. The outputs of this projection are entitled isα and isβ. These two components of the current enter into the Park transformation block that provide the current in the d, q reference frame.

The isd and isq components are contrasted to the references: isdref (the flux reference) and isqref (the torque reference). At this instant, the control structure has an advantage: it can be used to control either synchronous or induction machines by simply changing the flux reference and tracking rotor flux position. In case of PMSM the rotor flux is fixed determined by the magnets so there is no need to create one.

Therefore, while controlling a PMSM, isdref should be equal to zero. As induction motors need a rotor flux creation in order to operate, the flux reference must not be equal to zero. This easily eliminates one of the major shortcomings of the “classic” control structures: the portability from asynchronous to synchronous drives.

The outputs of the PI controllers are Vsdref and Vsqref. They are applied to the inverse Park transformation block. The outputs of this projection are Vsαref and Vsβref are fed to the space vector pulse width modulation (SVPWM) algorithm block. The outputs of this block provide signals that drive the inverter. Here both Park and inverse Park transformations need the rotor flux position. Hence rotor flux position is essence of FOC.

The evaluation of the rotor flux position is different if we consider the synchronous or induction motor.In case of synchronous motor(s), the rotor speed is equal to the rotor flux speed. Then rotor flux position is directly determined by position sensor or by integration of rotor speed.

In case of asynchronous motor(s), the rotor speed is not equal to the rotor flux speed because of slip; therefore a particular method is used to evaluate rotor flux position (θ). This method utilizes current model, which needs two equations of the induction motor model in d,q rotating reference frame.

Simplified Indirect FOC Block Diagram

Classification of Field Oriented Control

FOC for the induction motor drive can be broadly classified into two types: Indirect FOC and Direct FOC schemes. In DFOC strategy rotor flux vector is either measured by means of a flux sensor mounted in the air-gap or by using the voltage equations starting from the electrical machine parameters.

But in case of IFOC rotor flux vector is estimated using the field oriented control equations (current model) requiring a rotor speed measurement. Among both schemes, IFOC is more commonly used because in closed-loop mode it can easily operate throughout the speed range from zero speed to high-speed field-weakening.

Advantages of Field Oriented Control