Modern Aspects of Power System Frequency Stability and Control

Häftad, Engelska, 2019

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Modern Aspects of Power System Frequency Stability and Control describes recently-developed tools, analyses, developments and new approaches in power system frequency, stability and control, filling a gap that, until the last few years, has been unavailable to power system engineers.

Deals with specific practical issues relating to power system frequency, control and stability
Focuses on low-inertia and smart grid systems
Describes the fundamental processes by which the frequency response requirements of power systems in daily operation are calculated, together with a description of the actual means of calculation of these requirements

Produktinformation

Utgivningsdatum2019-05-09
Mått152 x 229 x undefined mm
Vikt590 g
FormatHäftad
SpråkEngelska
Antal sidor376
FörlagElsevier Science
ISBN9780128161395

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Energiteknik inom Naturvetenskap och teknik

Dr Andrew Dixon holds a Doctor’s Degree in Applied Mathematics from the University of St Andrews, Scotland, and a Master’s Degree in Electrical Power Systems Engineering with Distinction from the University of Bath, England. He joined the National Grid Company in 1990, working in a range of technical roles in various parts of the company.From 2010 – 2015 he was instrumental in writing and developing new tools for the National Control Centre, Wokingham, UK to assist Control Engineers, to enable them to calculate Frequency Response Requirements for the National Grid system in Britain. These frequency response tools have been incorporated into a suite in the UK National Control Room and are used daily.

1. The Need for Frequency Control2. What can provide Frequency Control?3. Per Unit Systems for Frequency Analysis4. Initial Analysis of the Frequency Control Problem: The Swing Equation5. Techniques for Calculating Frequency Response Requirements6. Analytical Solutions7. Numerical Solutions8. The Control Diagram Approach 9. Applications10. Challenges of Operating Systems with High Penetrations of Renewables (Low-Inertia Systems)