Back Transformació directa-quadratura-zero Catalan D/q-Transformation German Clarke eta Parken transformatuak Basque تبدیل پارک Persian Transformée de Park French Trasformata di Park Italian 派克变换 Chinese
The direct-quadrature-zero (DQZ, DQ0[1] or DQO,[2] sometimes lowercase) or Park transformation (named after Robert H. Park) is a tensor that rotates the reference frame of a three-element vector or a three-by-three element matrix in an effort to simplify analysis. The transformation is equivalent to the product of the Clarke transformation and a rotation.[3]
The Park transformation is often used in the context of electrical engineering with three-phase circuits. The transformation can be used to rotate the reference frames of AC waveforms such that they become DC signals. Simplified calculations can then be carried out on these DC quantities before performing the inverse transformation to recover the actual three-phase AC results. As an example, the Park transformation is often used in order to simplify the analysis of three-phase synchronous machines or to simplify calculations for the control of three-phase inverters. In analysis of three-phase synchronous machines, the transformation transfers three-phase stator and rotor quantities into a single rotating reference frame to eliminate the effect of time-varying inductances and transformation the system into a linear time-invariant system
- ^ "Perform transformation from three-phase (abc) signal to dq0 rotating reference frame or the inverse". Simulink. 2018-09-27. Retrieved 2019-01-11.
- ^ Mihailovic, Zoran (1998-06-26). "Modeling and Control Design of Vsi-Fed Pmsm Drive Systems With Active Load" (PDF). ETDs. Retrieved 2019-01-11.
- ^ O’Rourke, Colm J.; Qasim, Mohammad M.; Overlin, Matthew R.; Kirtley, James L. (December 2019). "A Geometric Interpretation of Reference Frames and Transformations: dq0, Clarke, and Park". IEEE Transactions on Energy Conversion. 34 (4): 2070–2083. doi:10.1109/TEC.2019.2941175. ISSN 1558-0059.