2022
DOI: 10.1016/j.seta.2021.101917
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Influence mechanism of backlash nonlinearity on dynamic regulation stability of hydropower units

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Cited by 4 publications
(5 citation statements)
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“…From these results, it can be observed that for the 50% load drop, the system will not be able to settle for constant operation, as the frequency will continue to oscillate with a fixed amplitude and period. This is coherent with the results discussed in [9], where it is stated that with an increase of backlash from 0, the frequency will "evolve into an oscillation with equal amplitude". It is also observed that all the other load variation cases eventually will stabilize after about 1200s, even though the backlash is 5%.…”
Section: Frequency Testssupporting
confidence: 89%
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“…From these results, it can be observed that for the 50% load drop, the system will not be able to settle for constant operation, as the frequency will continue to oscillate with a fixed amplitude and period. This is coherent with the results discussed in [9], where it is stated that with an increase of backlash from 0, the frequency will "evolve into an oscillation with equal amplitude". It is also observed that all the other load variation cases eventually will stabilize after about 1200s, even though the backlash is 5%.…”
Section: Frequency Testssupporting
confidence: 89%
“…The period of the oscillations is given as The oscillation periods given in Equations 3 and 5 will be used to validate the SIMSEN model's ability to show the physical phenomena in the waterways as described in Section 4. With the hydropower plants and their belonging governors aging, the magnitude of mechanical backlash in the system will increase [9]. This means that the governing equations will have to include effects from the backlash, and cause challenges for both constructors and operators of power plants.…”
Section: Theorymentioning
confidence: 99%
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“…In the field of operational stability, 32 Shang et al 33 explored the characteristics of discharge and pressure fluctuation of VSPSU under different operating speeds in turbine mode and revealed that with the increase of unit speed, the stability decreases. Cavazzini et al 34 illustrated the influence of the S‐shape zone and the hump zone on the power regulation of VSPSU and proposed that not only both pump mode and turbine mode should be considered at the same time when optimizing the stability of the pump–turbine.…”
Section: Introductionmentioning
confidence: 99%
“…The finite element method is used to evaluate the performance of the turbine. Article [17] analyzes the influence of backlash nonlinearity on the stability of island power systems, where the Nyquist stability criterion and the numerical modeling method are used to control hydraulic turbines. Another focus of the study is on the mechanism of the influence of four important hydromechanical time constants on the stability of a nonlinear system of a hydraulic unit.…”
Section: Introductionmentioning
confidence: 99%