2009
DOI: 10.1109/cjece.2009.5291210
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An accurate voltage solution method for radial distribution systems

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Cited by 21 publications
(19 citation statements)
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“…From [3], we know that, even at high levels of penetration of photovoltaic generators, voltage limit violations are infrequent events. To further this claim in the presence of storage devices, we execute simulations on the 69-bus medium-voltage network used in [8] for various levels of photovoltaic and storage penetration (defined as the ratio between the maximal apparent power of PV and storage connected at a given node and its annual maximal load) and compute the numbers of semi-critical and critical time steps.…”
Section: Scheduling and Voltage Control Decouplingmentioning
confidence: 99%
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“…From [3], we know that, even at high levels of penetration of photovoltaic generators, voltage limit violations are infrequent events. To further this claim in the presence of storage devices, we execute simulations on the 69-bus medium-voltage network used in [8] for various levels of photovoltaic and storage penetration (defined as the ratio between the maximal apparent power of PV and storage connected at a given node and its annual maximal load) and compute the numbers of semi-critical and critical time steps.…”
Section: Scheduling and Voltage Control Decouplingmentioning
confidence: 99%
“…Paper No 1243 complete problem in a linear multi-stage master problem of scheduling active powers defined by (1) to (8), for which we further reduce the number of variables by aggregating the storage units with the same efficiency and discharge duration, and a single-stage non-linear nonconvex problem defined by (9) to (16) to which we add the objective of minimizing the quadratic deviation from the master problem results. We then recombine both results to find a solution respecting the constraints while being close enough to the objective function optimal value (an upper bound on the loss of optimality induced can be evaluated, as the results of the master problem give us a lower bound on the cost function).…”
Section: Figure 1 : Number Of Critical and Semi-critical Time Stepsmentioning
confidence: 99%
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“…As discussed above, conventional LF methods (NR and fast decoupled LF method) generally fail to provide the LF solution of distribution systems. Therefore, power system researchers have suitably modified the conventional LF techniques for its applicability to the distribution network [11][12][13][14][15][16][17][18][19][20]. However, these algorithms are found to be computationally burdensome.…”
Section: Introductionmentioning
confidence: 99%