2016 IEEE 43rd Photovoltaic Specialists Conference (PVSC) 2016
DOI: 10.1109/pvsc.2016.7750280
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Regulating the integration of renewable energy in Colombia: Implications of Law 1715 of 2014

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Cited by 3 publications
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“…To minimize the error introduced by the convexification approach using the Mc-Cormick approximation for the product of two variables, we present an iterative counter t to represent the current values of the model variables (x t ) that serve to determine the new values of these represented with t + 1, i.e., x t+1 . The general convex approximation model for the multi-objective problem of the optimal operation of PV plants considering economic, technical, and environmental objective functions is presented in (21) O.F. :…”
Section: Iterative Solution Approachmentioning
confidence: 99%
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“…To minimize the error introduced by the convexification approach using the Mc-Cormick approximation for the product of two variables, we present an iterative counter t to represent the current values of the model variables (x t ) that serve to determine the new values of these represented with t + 1, i.e., x t+1 . The general convex approximation model for the multi-objective problem of the optimal operation of PV plants considering economic, technical, and environmental objective functions is presented in (21) O.F. :…”
Section: Iterative Solution Approachmentioning
confidence: 99%
“…To recursively solve the approximated convex model ( 21) from the initial operative point (21), the flow chart in Figure 3 To define if the iterative solution approach of the optimization model ( 21) presented in Figure 3 converges to the optimal solution, the following stopping criterion is applied.…”
Section: Iterative Solution Approachmentioning
confidence: 99%
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“…Note that the set of constraints ( 5)-( 13) can be understood as follows: Equations ( 5) and ( 6) correspond to the power balance equilibrium evaluated at each node per period of time; Equation (7) represents the voltage drop at each line, which is a function of the active and reactive power flows, as well as the branch parameters (i.e., resistance and inductance) and the current flow though the line that connects nodes i and j; Equation (8) corresponds to the application of Tellegen's second theorem to each sending node i in order to define the apparent power flow leaving it [40]; box-type constraint (9) defines the upper and lower active power generation bounds assigned for a PV source connected at node j for each period of time in the case that the binary variable x j is activated; box-type constraints (10) and (11) define the voltage regulation bounds applicable to all nodes and periods of time, as well as the thermal bounds regarding the distribution lines' current transport capacity; inequality constraint (12) defines the maximum number of renewable sources based on PV technology that can be included into the distribution network under study; Equation ( 13) describes the binary nature of the decision variable x j .…”
Section: Constraintsmentioning
confidence: 99%
“…These small generators can be massively integrated with distribution, and they can drastically change the behavior of the electrical network in terms of voltage profiles, energy losses, power flow directions, and the coordination of protective devices [10]. For this reason, several countries around the world have regulated the integration of small-scale generators in distribution networks to maintain economic and technical equilibrium in the distribution sector [11,12]. On the other hand, distribution companies can also integrate medium-size distributed energy resources in their distribution grids in order to minimize their carbon footprint and increase their profit from the distribution and commercialization of energy as a public service [13].…”
Section: Introduction 1general Contextmentioning
confidence: 99%