| CPC G06F 30/20 (2020.01) [H02J 3/00125 (2020.01); G06F 2111/10 (2020.01); H02J 2203/20 (2020.01)] | 18 Claims |

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1. A method for determining transient synchronous stability of a power system, comprising:
determining, by an electronic device, a synchronous energy function corresponding to a power system model;
determining, by the electronic device, a synchronization convergence region based on the synchronous energy function;
determining, by the electronic device, whether the power system is transient stable based on an initial value of the power system after fault and the synchronization convergence region; and
adjusting, by the electronic device, parameters of the power system in response to determining that the power system is transient unstable, so that the power system is enabled to be transient stable;
wherein determining the synchronous energy function corresponding to the power system model comprises:
determining, by the electronic device, the synchronous energy function based on state variables and algebraic variables of the power system, wherein the synchronous energy function meets the formula of
α(∥η(x,z)∥)≤
(x,z)≤β(∥ξ(x,z)∥) (x,z)≤−γ(∥ξ(x,z)∥)∥h(x,z)∥≤c∥η(x,z)∥,
where
(x,z) is a continuously differentiable synchronous energy function at : n× m→ for (x,z)∈ G, x is the state variables of the power system, z is the algebraic variables of the power system, n is a n dimensional Euclidean space, m is a m dimensional Euclidean space; η( ) and ξ( ) are vector functions meeting η: n× m→ nη and ξ: n× m→ nξ; each of α( ), β( ) and γ( ) is a -class function; c is a constant greater than or equal to 0, h represents a continuously differentiable function at a set ⊂ n× m and![]() the set
is a connected open set and meets an algebraic nonsingular condition,where the
-class function is a continuous function α: [0, α)→[0, ∞), and α(0)=0 when the continuous function increases monotonically. |