2000
DOI: 10.1016/s0142-0615(99)00031-9
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Application of functional modelling to the solution of electrical power system optimization problems

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Cited by 6 publications
(2 citation statements)
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“…If power flows through boundary nodes of subsystems are considered as boundary variables and there is only one boundary node between each pair of adjoining subsystems Lagrange function for this model can be constructed as a sum of Lagrange functions of subsystems in following form [3], [4] ∑ ∑…”
Section: Hierarchical Fm Algorithm For Solution Of Optimization Pmentioning
confidence: 99%
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“…If power flows through boundary nodes of subsystems are considered as boundary variables and there is only one boundary node between each pair of adjoining subsystems Lagrange function for this model can be constructed as a sum of Lagrange functions of subsystems in following form [3], [4] ∑ ∑…”
Section: Hierarchical Fm Algorithm For Solution Of Optimization Pmentioning
confidence: 99%
“…The only peculiarity in formation of the systems of equations for subsystems is that boundary variables and Lagrange multipliers for boundary constraints in these systems of equations are considered as having unknown numerical values and are presented as symbols of variables. 4. Equations in which boundary variables or Lagrange multipliers for boundary constraints of subsystem are present should be placed into lower part of system of equations of each subsystem.…”
Section: Determination Of Power Outputs Of Stations In Subsystemsmentioning
confidence: 99%