Abstract:
This paper discusses the theoretical justification of the BCU method for the evaluation of power system stability. Recent literature has suggested that the method can be ...Show MoreMetadata
Abstract:
This paper discusses the theoretical justification of the BCU method for the evaluation of power system stability. Recent literature has suggested that the method can be mathematically justified in terms of a one-parameter deformation between two systems. This paper shows that the assumptions of this method do not hold generically for power system models. In particular, the one-parameter transversality conditions inherent in the deformation argument do not apply for a large region in parameter space, thus, the validity of the BCU method cannot be theoretically justified by this procedure.
Published in: IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications ( Volume: 46, Issue: 6, June 1999)
DOI: 10.1109/81.768835
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- IEEE Keywords
- Index Terms
- General Properties ,
- Power System ,
- Parameter Space ,
- Theoretical Justification ,
- Region Of Parameter Space ,
- Transversality Condition ,
- Power System Model ,
- Dynamical ,
- Dynamic Properties ,
- Equilibrium Point ,
- Model Reduction ,
- Dense Set ,
- Complementary Set ,
- Reduced-order Model ,
- Stability Boundary ,
- Stable Equilibrium Point ,
- Phasor Plot ,
- Part Of The Boundary ,
- Multi-input Multi-output ,
- Stable Manifold
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- General Properties ,
- Power System ,
- Parameter Space ,
- Theoretical Justification ,
- Region Of Parameter Space ,
- Transversality Condition ,
- Power System Model ,
- Dynamical ,
- Dynamic Properties ,
- Equilibrium Point ,
- Model Reduction ,
- Dense Set ,
- Complementary Set ,
- Reduced-order Model ,
- Stability Boundary ,
- Stable Equilibrium Point ,
- Phasor Plot ,
- Part Of The Boundary ,
- Multi-input Multi-output ,
- Stable Manifold