A Method for Transient Stability Evaluation of Uncertain Power System
A technology for transient stability assessment, power system, applied in electrical components, circuit devices, AC network circuits, etc., can solve problems such as unsatisfactory results
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Embodiment 1
[0043] Example 1: An uncertainty power system transient stable assessment method, the specific steps of the discrimination method are as follows:
[0044] Step 1 Create an electromechanical temporary equation of a generator and further obtain its vector form of electromechanical transient equation;
[0045] Step 2 Determine the system's perturbation amount λ;
[0046] Step 3 Establish an electromechanical transient state equation introduced into the disturbance amount λ;
[0047] Step 4 calculate the associated response coefficient using the method of interval Taylor, resulting in the upper and lower limits of the status quadrature system in the transient process of the power system: MIN (MAX) X (T, λ) (1)
[0048] Where X is the status quantity of the system; T is time; λ is the amount of disturbance of the status amount x.
[0049] The specific process is as follows:
[0050] Establish an electromechanical temporary equation of the following generator:
[0051]
[0052] Among ...
Embodiment 2
[0074] Example 2: Such as Figure 1-2 As shown, in order to verify the stability recognition method based on phase traces and transient energy proposed, the MATLAB software is applied to verify the single-machine infinity system. The basic parameters of the system are as follows:
[0075] Select the base value, select SB = 250mV · A, UB (220) = 209kV.
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[0078]
[0079]
[0080]
[0081]
[0082] E '= 1.5164
[0083] δ 0 = 27.75 °
[0084] Where SB is the reference power of the system, UB is the reference voltage of the system. Equivalent resistance for generator stator, x 2 Negative sequence reactance, x L1 , X L2 For line 1 and line 2 electric resistance value, X T1 , X T2 The electroda resistance value of the transformer 1 and the transformer 2, respectively, T J Time constant, Transient potential, δ 0 For the angular value.
[0085] Step S1, describe the state equation of the mathematical expression of the generator transient process
[0086]
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