2021
DOI: 10.1016/j.ijepes.2021.107067
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Critical stable cross-sectional area of surge tank in hydropower plant with multiple units sharing common hydraulic system

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Cited by 11 publications
(4 citation statements)
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“…For the forced vibration analysis, the RPTs operate in normal conditions and are governed by the regulator. The governing equations of the unit rotational speed are given by 26,27 : Tadφdt=mx ${T}_{a}\frac{d\varphi }{dt}=m-x$where Ta=[GD2]Nr2365Pr ${T}_{a}=\frac{[G{D}^{2}]{N}_{r}^{2}}{365{P}_{r}}$ is the mechanical starting time, false[GD2false] $[G{D}^{2}]$ is the inertia of rotating fluid and mechanical parts in the turbine and generator, Nr ${N}_{r}$ is the rated rotational speed of the unit, Pr ${P}_{r}$ is the rated output of the unit; φ=nn0n0 $\varphi =\frac{n-{n}_{0}}{{n}_{0}}$ is the dimensionless unit speed, n $n$ is the rotational speed of the RPT; m=mm0m0 $m=\frac{m-{m}_{0}}{{m}_{0}}$ is the dimensionless output of the RPT; subscript 0 references the initial steady state value. x $x$ is the load disturbance.…”
Section: Governing Equationsmentioning
confidence: 99%
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“…For the forced vibration analysis, the RPTs operate in normal conditions and are governed by the regulator. The governing equations of the unit rotational speed are given by 26,27 : Tadφdt=mx ${T}_{a}\frac{d\varphi }{dt}=m-x$where Ta=[GD2]Nr2365Pr ${T}_{a}=\frac{[G{D}^{2}]{N}_{r}^{2}}{365{P}_{r}}$ is the mechanical starting time, false[GD2false] $[G{D}^{2}]$ is the inertia of rotating fluid and mechanical parts in the turbine and generator, Nr ${N}_{r}$ is the rated rotational speed of the unit, Pr ${P}_{r}$ is the rated output of the unit; φ=nn0n0 $\varphi =\frac{n-{n}_{0}}{{n}_{0}}$ is the dimensionless unit speed, n $n$ is the rotational speed of the RPT; m=mm0m0 $m=\frac{m-{m}_{0}}{{m}_{0}}$ is the dimensionless output of the RPT; subscript 0 references the initial steady state value. x $x$ is the load disturbance.…”
Section: Governing Equationsmentioning
confidence: 99%
“…For the forced vibration analysis, the RPTs operate in normal conditions and are governed by the regulator. The governing equations of the unit rotational speed are given by 26,27 :…”
Section: D Mocmentioning
confidence: 99%
“…[29] studied the full operating stability of HTRS under different control modes of governors, which focused on the effect of hydro-turbine nonlinearity on system stability under different operating conditions. [30] focused on the effect of changing operating conditions on hydraulic parameters and studied the effect of unit operating conditions on the critical stable cross-sectional area of surge tank. Regrettably, it didn't consider the role of turbine nonlinearities in different operating conditions.…”
Section: Introductionmentioning
confidence: 99%
“…These formulas considering both the nonlinearity of the head loss of the diversion tunnel and the steady output of the turbine can be expressed as an amplification coefficient multiplied by the Thoma criterion and have higher precision. Based on the coupling effects of the system and the physical meaning of the superimposed magnitude, Yang [23] derived a new formular of critical stable cross-sectional areas of STs considering the turbine characteristics and layouts of hydropower plants. The above studies demonstrate that considerable progress has been made in research on the operational stability of STs and numerous stability criteria of STs that consider various influencing factors have emerged.…”
Section: Introductionmentioning
confidence: 99%