2022
DOI: 10.1109/tpwrs.2021.3112461
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Data-Driven Power Flow Calculation Method: A Lifting Dimension Linear Regression Approach

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Cited by 29 publications
(16 citation statements)
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“…• Constant Kernel Structure: The proposed VDK design exploits the graph structure and remains unchanged unless the graph-structure or admittance matrix itself changes 5 . This eliminates the need to solve any optimization problem for obtaining kernel structure.…”
Section: A Proposed Kernel Designmentioning
confidence: 99%
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“…• Constant Kernel Structure: The proposed VDK design exploits the graph structure and remains unchanged unless the graph-structure or admittance matrix itself changes 5 . This eliminates the need to solve any optimization problem for obtaining kernel structure.…”
Section: A Proposed Kernel Designmentioning
confidence: 99%
“…Although, this relative impact is not linear or directly quantifiable, it suggests that a network-swipe structure of blockdescend optimization can help in solving the high-dimensional AL problem Eq. ( 6) with the proposed VDK (5).The proposed network-swipe algorithm starts by solving Eq. ( 6) with respect to the x j , while keeping all other injections fixed, to learn V j (•).…”
Section: Active Learning Mechanismmentioning
confidence: 99%
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“…Traditional power flow calculation methods [5][6][7][8] obtain voltage magnitude and phase angle by constructing differential equations [9,10] and solving them with iterative numerical methods; [11] considers DC, establishes a unified steady-state nonideal model, and proposes a power flow calculation model that retains the nonlinear algorithm; [12] used the decoupled linear power flow (DLPF) method to effectively calculate the voltage magnitude, but sacrificed the accuracy of the voltage phase angle calculation; [13] proposes a combination of Newton-Raphson-Seder and downslope algorithms with a combination of static and transient stability; [14] considers integrated energy sources and constructs a power flow calculation model based on a refined thermal network. With the development of measurement devices and storage equipment, the data-driven [15] power flow method was developed, and the nonlinear power flow model was linearized [16][17][18][19] to speed up the power flow calculation. [20] a linear regression model is established by constructing the mapping relationship between the active, reactive power and the voltage, phase angle of buses by partial least squares and Bayesian linear regression methods; [21] constructs constant impedance, current and power static load models and proposes a least-squares power flow linear regression method for distribution networks under three-phase imbalance.…”
Section: Introductionmentioning
confidence: 99%
“…The use of the Koopman concept can boost the applicability of traditional linear analysis and control techniques, such as linear quadratic regulator and model predictive control (MPC), to act with an accuracy tantamount to non-linear control approaches with less computational burden while preserving optimization convexity. KO has been applied in various fields of power systems such as the identification of inter-area oscillations [24], power networks partitioning [25], state prediction [26], coherent identification [27], frequency regulation [28,29], damping control [30,31], power flow calculation [32], uncertainty quantification [33], and stability analysis [34].…”
Section: Introductionmentioning
confidence: 99%