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USE OF REDUCED ORDER MODELS IN POWER SYSTEMS

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dc.contributor.author Lal, Ramji
dc.date.accessioned 2014-12-01T07:09:27Z
dc.date.available 2014-12-01T07:09:27Z
dc.date.issued 1985
dc.identifier M.Tech en_US
dc.identifier.uri http://hdl.handle.net/123456789/12477
dc.guide Prasad, R.
dc.guide Pal, Jayanta
dc.description.abstract In the present work existing model order reduction techniques are applied to power system simplification and to contr e design. The thesis deals with frequency domain model order reduction techniques and controller design based on transfer function description of the power system. Brief con-clusions are given at the end of each chapter. In chapter one we have listed various techniques for model order reductions Only methods based on Pade approxima-tion techniques are applied in the thesis. In the same chapter we discribe the Pade approximation technique and its various modified versions a given by number of researchers. The methods described in this chapter are successfully extended to multivariable cases also. For simplicity the methods are applied to single input single output systems only. The second chapter is devoted to develop the transfer function from a given state space description. The classical Faddeeva algorithm is applied to the state space equations. This method gives erronous results when the dimension of matrix A is large. To eradicate this difficulty, a modified algorithm of Faddeeva is given in the same chapter. The third chapter describes the development of a power system model. The problem is taken from [ 17] and the develop-ment of the model is also from reference I" 17j en_US
dc.language.iso en en_US
dc.subject ELECTRICAL ENGINEERING en_US
dc.subject REDUCED ORDER MODELS en_US
dc.subject POWER SYSTEMS en_US
dc.subject CLASSICAL FADDEEVA ALGORITHM en_US
dc.title USE OF REDUCED ORDER MODELS IN POWER SYSTEMS en_US
dc.type M.Tech Dessertation en_US
dc.accession.number 178396 en_US


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