Method for obtaining power system parallelization track sensitivity
A trajectory sensitivity, power system technology, applied in electrical digital data processing, special data processing applications, instruments, etc., can solve problems such as accelerated solutions
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Embodiment 1
[0082] A simplified nine-node power system CASE9 example is used to verify the validity of the algorithm and the accuracy of the calculation results. One application of trajectory sensitivity is to use the reference trajectory to estimate the trajectory of the neighborhood in the parameter space, namely:
[0083] x(p 0 +Δp,t)≈x(p 0 ,t)+Δp·s(p 0 ,t) \*MERGEFORMAT(5)
[0084] where s(p 0 ,t) is the trajectory sensitivity under the reference parameter vector p0, Δp is the disturbance in the parameter space, x(p 0 ,t) is the reference trajectory. The disturbed trajectory x(p 0 +Δp,t) can be estimated using the above information. Corresponding to the test system, Δp is set to reduce the output of a certain generator by 10MW. figure 2 and image 3 Two calculation methods for post-disturbance trajectories (including generator power-angle curves and system node voltage curves) are demonstrated, namely using full time-domain simulations and using trajectory sensitivity estima...
Embodiment 2
[0086] A standard power system test system CASE678 is used to test the computational efficiency and parallel speedup of this method. In order to verify the calculation efficiency of this method in large-scale calculation examples, all initial values of differential algebraic equations are selected as parameter vectors to be analyzed, thereby increasing the amount of calculation used in the test and more realistically simulating the trajectory sensitivity in Application scenarios in the dynamic performance evaluation of actual power systems.
[0087] Table 2 shows the calculation time of two key calculation links in the trajectory sensitivity analysis: the function call link of differential algebraic equations (referred to as function call), and the difference and Newton iteration link of differential algebraic equations solution (referred to as time domain emulation). At the same time, in order to test the scalability of this parallel computing method on a large-scale paral...
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