High Order Approximate Power Flow Solutions

High Order Approximate Power Flow Solutions

Citation Author(s):
Rabih
Jabr
American University of Beirut
Submitted by:
Rabih Jabr
Last updated:
Sun, 06/09/2019 - 12:05
DOI:
10.21227/kh0d-af93
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Abstract: 

This report outlines the derivation of the first-, second-, and third-order Taylor series expansions of the power flow solution. The derivation is carried out in complex variables via the use of Wirtinger calculus.

Instructions: 

Please download the PDF file to access the derivations of the Taylor series expansions.

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[1] Rabih Jabr, "High Order Approximate Power Flow Solutions ", IEEE Dataport, 2019. [Online]. Available: http://dx.doi.org/10.21227/kh0d-af93. Accessed: Jun. 20, 2019.
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url = {http://dx.doi.org/10.21227/kh0d-af93},
author = {Rabih Jabr },
publisher = {IEEE Dataport},
title = {High Order Approximate Power Flow Solutions },
year = {2019} }
TY - DATA
T1 - High Order Approximate Power Flow Solutions
AU - Rabih Jabr
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Rabih Jabr. (2019). High Order Approximate Power Flow Solutions . IEEE Dataport. http://dx.doi.org/10.21227/kh0d-af93
Rabih Jabr, 2019. High Order Approximate Power Flow Solutions . Available at: http://dx.doi.org/10.21227/kh0d-af93.
Rabih Jabr. (2019). "High Order Approximate Power Flow Solutions ." Web.
1. Rabih Jabr. High Order Approximate Power Flow Solutions [Internet]. IEEE Dataport; 2019. Available from : http://dx.doi.org/10.21227/kh0d-af93
Rabih Jabr. "High Order Approximate Power Flow Solutions ." doi: 10.21227/kh0d-af93