2019
DOI: 10.1016/b978-0-12-818597-1.50037-0
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Infrastructure Planning and Operational Scheduling for Power Generating Systems: An Energy-Water Nexus Approach

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Cited by 12 publications
(3 citation statements)
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“…The third and final strategy utilizes a full space approach in which the problems are solved simultaneously via a larger mathematical program. [20][21][22][23]25,26 This larger mathematical program can be restructured into a bi-level optimization problem, where the optimal decisions of the planning problems (upper level-leader) provide constraints for the detailed operational scheduling problems (lower level-follower). [27][28][29] Full space approaches to the integration of planning and scheduling problems are quite popular due to their ease of implementation and feasibility guarantees; however, computationally they are very difficult to solve due to the number of variables and constraints required to accurately model the problem.…”
Section: Integration Of Planning and Scheduling Problemsmentioning
confidence: 99%
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“…The third and final strategy utilizes a full space approach in which the problems are solved simultaneously via a larger mathematical program. [20][21][22][23]25,26 This larger mathematical program can be restructured into a bi-level optimization problem, where the optimal decisions of the planning problems (upper level-leader) provide constraints for the detailed operational scheduling problems (lower level-follower). [27][28][29] Full space approaches to the integration of planning and scheduling problems are quite popular due to their ease of implementation and feasibility guarantees; however, computationally they are very difficult to solve due to the number of variables and constraints required to accurately model the problem.…”
Section: Integration Of Planning and Scheduling Problemsmentioning
confidence: 99%
“…This iterative procedure continues until convergence is reached. The third and final strategy utilizes a full space approach in which the problems are solved simultaneously via a larger mathematical program 20‐23,25,26 . This larger mathematical program can be restructured into a bi‐level optimization problem, where the optimal decisions of the planning problems (upper level—leader) provide constraints for the detailed operational scheduling problems (lower level—follower) 27‐29 …”
Section: Introductionmentioning
confidence: 99%
“…To generate sustainable solutions for RO systems it is vital to consider the system implications to resources other than water, including energy and food, referred to as food-energy-water nexus (FEWN) [49][50][51][52] when optimizing the system. Namany et al optimized the FEWN for various food security scenarios realizing that the utilization of RO reduces the environmental impact of solutions [53].…”
Section: Introductionmentioning
confidence: 99%