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DTSTART:20230326T030000
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DTSTART:20231029T020000
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DTSTAMP:20231030T163741Z
UID:C8E19BFA-60DD-4DEC-97C4-3DAD0F8AAE6B
DTSTART;TZID=Europe/Brussels:20231027T110000
DTEND;TZID=Europe/Brussels:20231027T130000
DESCRIPTION:The conventional power system model for transient stability ana
 lysis assumes of quasi- steady-state phasors for voltages and currents. Th
 e crucial hypothesis on which such a model is defined is that the frequenc
 y required to define all phasors and system parameters is constant and equ
 al to its nominal value. This model is appropriate as long as only synchro
 nous machines regulate the system frequency through standard primary and s
 econdary frequency regulators. In recent years\, however\, an increasing n
 umber of devices other than synchronous machines are expected to provide f
 requency regulation. These include\, among others\, distributed energy res
 ources such as wind and solar. There is thus\, from a modeling point of vi
 ew\, the need to define with accuracy the local frequency at every bus of 
 the network.\n\nThe lectures presents the definition of “complex frequen
 cy” and poses the basis of a set of equations that link this new quantit
 y with the active and reactive power injections at network buses. These re
 lationships allow defining how device models and their controllers impact 
 the frequency at their point of connection. This is particularly relevant 
 in the context of low-inertia systems where the frequency support must be 
 provided by power electronic converters and devices other than conventiona
 l synchronous power plants. The lecture will show how the concept of compl
 ex frequency can be utilized both as a metric to quantify the dynamic perf
 ormance of frequency and voltage controllers and as a powerful tool to des
 ign new efficient control strategies. All concepts are illustrated through
  examples based on IEEE benchmark systems.\n\nRoom: Zaal Wind\, Bldg: Ener
 gyVille 1\, Thor Park\, Genk\, Limburg\, Belgium\, Virtual: https://events
 .vtools.ieee.org/m/375745
LOCATION:Room: Zaal Wind\, Bldg: EnergyVille 1\, Thor Park\, Genk\, Limburg
 \, Belgium\, Virtual: https://events.vtools.ieee.org/m/375745
ORGANIZER:pes.sb.leuven@gmail.com
SEQUENCE:11
SUMMARY:DLP Lecture from Federico Milano ‘Complex Frequency and Simple Co
 ntrol in Low Inertia Systems’
URL;VALUE=URI:https://events.vtools.ieee.org/m/375745
X-ALT-DESC:Description: &lt;br /&gt;&lt;p&gt;&lt;span style=&quot;font-weight: 400\;&quot;&gt;The conve
 ntional power system model for transient stability analysis assumes of qua
 si- steady-state phasors for voltages and currents. The crucial hypothesis
  on which such a model is defined is that the frequency required to define
  all phasors and system parameters is constant and equal to its nominal va
 lue. This model is appropriate as long as only synchronous machines regula
 te the system frequency through standard primary and secondary frequency r
 egulators. In recent years\, however\, an increasing number of devices oth
 er than synchronous machines are expected to provide frequency regulation.
  These include\, among others\, distributed energy resources such as wind 
 and solar. There is thus\, from a modeling point of view\, the need to def
 ine with accuracy the local frequency at every bus of the network.&lt;/span&gt;&lt;
 /p&gt;\n&lt;p&gt;&lt;span style=&quot;font-weight: 400\;&quot;&gt;The lectures presents the definit
 ion of &amp;ldquo\;complex frequency&amp;rdquo\; and poses the basis of a set of e
 quations that link this new quantity with the active and reactive power in
 jections at network buses. These relationships allow defining how device m
 odels and their controllers impact the frequency at their point of connect
 ion. This is particularly relevant in the context of low-inertia systems w
 here the frequency support must be provided by power electronic converters
  and devices other than conventional synchronous power plants. The lecture
  will show how the concept of complex frequency can be utilized both as a 
 metric to quantify the dynamic performance of frequency and voltage contro
 llers and as a powerful tool to design new efficient control strategies. A
 ll concepts are illustrated through examples based on IEEE benchmark syste
 ms.&lt;/span&gt;&lt;/p&gt;\n&lt;p&gt;&lt;br /&gt;&lt;br /&gt;&lt;/p&gt;
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