2017
DOI: 10.1080/15325008.2017.1381203
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Geometric Parameterization Technique for Continuation Power Flow Based on Quadratic Curve

Abstract: CONTENTS 1. Introduction 2. Continuation Power Flow and Proposed Method 3. Test Results 4. Conclusion Funding References

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Cited by 5 publications
(5 citation statements)
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“…The values corresponding to CP (critical point) for each system studied and the error between the obtained value in relation to the desired are detailed in Table 2. Tables 3-5 display the values of the weights of the connections between the input and hidden layers, between the hidden layer and the output layer, as well as the corresponding bias values of the hidden and output layers, for the neural network with the configuration [2,3,10]. Figures 6b, 8b, and 10b depict the validation phase of the model via ANN.…”
Section: Discussionmentioning
confidence: 99%
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“…The values corresponding to CP (critical point) for each system studied and the error between the obtained value in relation to the desired are detailed in Table 2. Tables 3-5 display the values of the weights of the connections between the input and hidden layers, between the hidden layer and the output layer, as well as the corresponding bias values of the hidden and output layers, for the neural network with the configuration [2,3,10]. Figures 6b, 8b, and 10b depict the validation phase of the model via ANN.…”
Section: Discussionmentioning
confidence: 99%
“…For the IEEE 14-bus system, 213 samples were utilized, while for the IEEE 30-bus system, 184 samples were used, and for the IEEE 57-bus system, 202 samples were employed, resulting in a total of 599 samples. These samples were acquired according to the parameterization continuation power flow (PCPF) method described in [2,11] and were used for training and validation of ANN. Each sample is composed of five pieces of data: three input data for the ANN, which include the loading factor (λ) and the real and reactive powers generated at the slack bus (P g slack and Q g slack ), and two output data representing the loss total real (Pa) and reactive (Pr) power of the system.…”
Section: Methodsmentioning
confidence: 99%
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“…O grande número de trabalhos relacionados ao desenvolvimento do fluxo de potência publicados nas últimas décadas demonstra sua importância para o planejamento e análise de operação de sistemas elétricos de potência (Ajjarapu, 2010), (Kamel et al 2013), (Gómez-Expósito et al 2015), (Kamel et al 2016), (Oliveira et al 2017), (Bonini Neto et al 2018) e (Karimi et al 2019). A convergência rápida é uma das características desejadas para aplicação em análise de contingência e determinação da margem de carregamento, que demandam alto tempo computacional, dado ao grande número de casos a serem processados e analisados nesses estudos, principalmente para operação em tempo real (Matarucco et al 2014), (Yuan e Li, 2015) e (Wu et al 2017).…”
Section: Introductionunclassified