2015
DOI: 10.1016/j.compchemeng.2015.07.005
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Solving power-constrained gas transportation problems using an MIP-based alternating direction method

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Cited by 55 publications
(56 citation statements)
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“…More recently, the variety of ADMM techniques have been used to solve the continuous relaxations of large-scale non-convex MINLP problems in application to optimal power flow in microgrids [20], discrete labeling in random fields [21], and gas transportation problems [22]. Although without guaranteed convergence to the global optimum, results reported in [20] - [22] have demonstrated that the memory and computation complexities of these techniques are only of the orders of the size of sub-problems.…”
Section: B Admm-based Methods For Solving Continuous Relaxationmentioning
confidence: 99%
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“…More recently, the variety of ADMM techniques have been used to solve the continuous relaxations of large-scale non-convex MINLP problems in application to optimal power flow in microgrids [20], discrete labeling in random fields [21], and gas transportation problems [22]. Although without guaranteed convergence to the global optimum, results reported in [20] - [22] have demonstrated that the memory and computation complexities of these techniques are only of the orders of the size of sub-problems.…”
Section: B Admm-based Methods For Solving Continuous Relaxationmentioning
confidence: 99%
“…Although without guaranteed convergence to the global optimum, results reported in [20] - [22] have demonstrated that the memory and computation complexities of these techniques are only of the orders of the size of sub-problems. Hence, these techniques are applicable to our problem.…”
Section: B Admm-based Methods For Solving Continuous Relaxationmentioning
confidence: 99%
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“…In the particular domain of mixed‐integer problems such as SMIP problems, there has been renewed interest in the use of augmented Lagrangian approaches (Burachik et al., ; Feizollahi et al., ; Geißler et al., ). The augmented Lagrangian relaxation of ζSIP that relaxes the NAC in Equation is ζρLR+false(ωfalse):=minx,y,zsSLsfalse(xs,ys,z,ωsfalse)+ψρsfalse(xszfalse) s.t.…”
Section: Technical Backgroundmentioning
confidence: 99%