Abstract
The article proposes a systematic method for fault diagnosis and protection from cyberattacks in thermal power generation units, which makes use of the H-infinity Kalman Filter and of the statistical properties of the χ2 distribution. An approximate linearization procedure is applied first to the the nonlinear state-space description of a power unit that comprises a steam turbine and a synchronous power generator. Using this modelling approach the power unit is synchronized with the grid's frequency. Moreover, an H-infinity Kalman Filter that relies on the approximately linearized model is used for representing the fault-free functioning of the power unit. The measured outputs of the power generation unit (that is the generator's turn angle and speed and the turbine's power) are compared against the estimated outputs which are provided by the H-infinity Kalman Filter. The associated differences form the residuals' sequence which in turn undergoes statistical processing in an aim to solve the power unit's fault diagnosis problem. It is shown that the square of the residuals' vector, suitably weighted by the inverse of the covariance matrix of the measured outputs vector of the power unit follows the χ2 distribution and stands for a statistical fault detection test. Actually, by exploiting the statistical properties of the χ2 distribution and its confidence intervals one can define reliable fault thresholds for the power unit's functioning. Whenever the aforementioned fault thresholds are exceeded the existence of a malfunctioning or cyberattack in the power unit can be concluded. Moreover, by applying the previous statistical test to the individual components of the power unit one can distinguish if the fault or cyberattack has taken place in the synchronous generator or in the steam turbine.
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