Thesis-1984-Fernando.pdf (5.69 MB)
Modelling of electrical power systems
thesis
posted on 2018-05-09, 11:50 authored by Lynn M.T. FernandoThe work described in this thesis concerns the time-domain simulation
of various items of plant for a limited power system.· Initially, an
isolated 3-phase synchronous generator is considered, with the generator
equations expressed in the phase reference frame since this copes easily
with both balanced and unbalanced fault and load switching conditions.
Various fault and load switching conditions are investigated, with
theoretical results for a 3-phase short circuit being compared with
corresponding results obtained using a classical dq model. The single
generator model is then extended to a multi-generator power system,
comprising 2, 3 or 4 generators connected in parallel and supplying a
common bus bar. A method based on Kron's diakoptic approach is used,
whereby the network is torn into sub-networks, which are solved separately,
and are then re-connected to form the complete system. Comparison between
this approach and results obtained from a conventional mesh analysis of
the system indicates a considerable saving in the computer run-time
required for a diakoptic solution. Finally, mathematical models are
developed for both uncontrolled and controlled bridge converters using
tensor methods to define the circuit equations as the circuit topology
changes. A model for a separately-excited DC motor supplied from a fullwave.
3-phase thyristor bridge is described and theoretical waveforms are
compared with those obtained on a small laboratory-scale machine. Speed
control is incorporated in the system and the theoretical performance is
investigated.
History
School
- Mechanical, Electrical and Manufacturing Engineering
Publisher
© Lynn Therese Marion FernandoPublisher statement
This work is made available according to the conditions of the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0) licence. Full details of this licence are available at: https://creativecommons.org/licenses/by-nc-nd/4.0/Publication date
1984Notes
A Master's Thesis. Submitted in partial fulfilment of the requirements for the award of Master of Philosophy at Loughborough University.Language
- en