A convex-optimization method to propagate uncertainty in power flow

Citation data:

2016 IEEE Global Conference on Signal and Information Processing (GlobalSIP), Page: 846-850

Publication Year:
2016

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DOI:
10.1109/globalsip.2016.7905962
Author(s):
Hyungjin Choi, Sairaj V. Dhople, Peter J. Seiler
Publisher(s):
Institute of Electrical and Electronics Engineers (IEEE)
Tags:
Computer Science
conference paper description
This paper presents a convex-optimization-based method to estimate maximum and minimum bounds on state variables in the power flow problem while acknowledging worst-case parametric and input uncertainties in the model. The approach leverages a second-order Taylor-series expansion of the states around a nominal (known) power-flow solution. Maximum and minimum bounds are then estimated from semidefinite relaxations of quadratically constrained quadratic programs. The objective of these problems is to maximize / minimize the quadratic approximation of the states recovered from the Taylor series expansion over the convex set in which the uncertainties lie. Numerical case studies validate the approach for the IEEE 118-bus system.

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