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Viet Thanh et al. / IJOCTA, Vol.15, No.4, pp.625-648 (2025)























































                     Figure 5. The proposed detailed control technique for the battery energy storage system


            designed to regulate frequency, while the q-axis      From Equation (14), we obtained the trans-
            reference was designed to regulate voltage. The   fer function of the reference power to the BESS
            overall structure of the controller is organized into  in response to the frequency deviation, as defined
            the following segments.                           in Equation (15). This transfer function is repre-
                                                              sented as a first-order low-pass filter.
            3.1. Active power-frequency droop control
                                                                                         norm
            As seen from Equation (3), the system inertia                  P ref  =  K r P BESS          (15)
                                                                                            norm
            decreases when a power-frequency drop occurs,                  ∆f     1 +  K f K r P BESS
                                                                                         K E s
            leading to instability in the power system. The
            adaptive nonlinear droop control with SOC feed-   where P  norm  is the rated power of the BESS, K E
                                                                      BESS
            back strategy was used to determine the nonlinear  is the BESS storage capacity, ∆f is the frequency
            droop reference power of the converter based on   deviation between the reference frequency f ref and
            the frequency error between the grid and the nom-  the grid frequency f s , and K f is the conversion co-
            inal frequency. Its value is as follows in Equation  efficient between the SOC and the grid frequency
            (14):                                             for the SOC feedback, and is defined as follows in
                                                              Equation (16):
                                              

                                  1
               ∗
              P                ·   − P ref ·  1 
                                                K f K r (14)
               ref  =  f ref − f s                                            f ofs,max − f ofs,min
                                 K f       K E s                         K f =                           (16)
                       | {z }
                         ∆f                                                          SOC tot
                                                           632
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