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DTSTAMP:20231101T214225Z
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DESCRIPTION:Accurate dynamic modeling of power systems is essential to asse
 ss the stability of electrical power systems when faced with disturbances\
 , which can trigger cascading failures leading to blackouts. A continuum m
 odel proves to be effective in capturing Electromechanical Wave (EMW) prop
 agation characteristics\, including its velocity\, arrival time\, and devi
 ations. Analyzing these characteristics enables the assessment of the impa
 cts of EMW on the performance of the protection system.\n\nPrior research 
 has often modeled nonlinear EMW propagation through Partial Differential E
 quations (PDEs) within a homogeneous and uniform frame structure\, assumin
 g constant bus voltages across the entire power system. However\, this ass
 umption can produce inaccurate results. In this presentation\, this assump
 tion is relaxed by introducing a second-order nonlinear hyperbolic EMW pro
 pagation equation model that accounts for voltage variations. Additionally
 \, numerical solutions for the EMW propagation equation are presented usin
 g the Lax-Wendroff integration method. To validate the proposed approach\,
  simulations are conducted on several test systems. The simulation results
  demonstrate the effectiveness of the proposed model and emphasize the imp
 ortance of including the bus voltage equations in the analysis.\n\nSpeaker
 (s): Lamine Mili\n\nAgenda: \n- Talk by Dr. Lamine Mili at 11:00 am\n- Lun
 ch box after the talk at 12:00 pm\n- All welcome. You don&#39;t have to be an 
 IEEE member to attend this meeting.\n\nRoom: 202\, Bldg: ECE\, 141 Warren 
 St\, Newark\, New Jersey\, United States\, 07103\, Virtual: https://events
 .vtools.ieee.org/m/380552
LOCATION:Room: 202\, Bldg: ECE\, 141 Warren St\, Newark\, New Jersey\, Unit
 ed States\, 07103\, Virtual: https://events.vtools.ieee.org/m/380552
ORGANIZER:marcos.netto@njit.edu
SEQUENCE:45
SUMMARY:Electromechanical Wave Propagation Modeling for Dynamic Stability A
 nalysis in Power Systems
URL;VALUE=URI:https://events.vtools.ieee.org/m/380552
X-ALT-DESC:Description: &lt;br /&gt;&lt;p style=&quot;font-weight: 400\;&quot;&gt;Accurate dynami
 c modeling of power systems is essential to assess the stability of electr
 ical power systems when faced with disturbances\, which can trigger cascad
 ing failures leading to blackouts. A continuum model proves to be effectiv
 e in capturing Electromechanical Wave (EMW) propagation characteristics\, 
 including its velocity\, arrival time\, and deviations. Analyzing these ch
 aracteristics enables the assessment of the impacts of EMW on the performa
 nce of the protection system.&lt;/p&gt;\n&lt;p style=&quot;font-weight: 400\;&quot;&gt;Prior res
 earch has often modeled nonlinear EMW propagation through Partial Differen
 tial Equations (PDEs) within a homogeneous and uniform frame structure\, a
 ssuming constant bus voltages across the entire power system. However\, th
 is assumption can produce inaccurate results. In this presentation\, this 
 assumption is relaxed by introducing a second-order nonlinear hyperbolic E
 MW propagation equation model that accounts for voltage variations. Additi
 onally\, numerical solutions for the EMW propagation equation are presente
 d using the Lax-Wendroff integration method. To validate the proposed appr
 oach\, simulations are conducted on several test systems. The simulation r
 esults demonstrate the effectiveness of the proposed model and emphasize t
 he importance of including the bus voltage equations in the analysis.&lt;/p&gt;&lt;
 br /&gt;&lt;br /&gt;Agenda: &lt;br /&gt;&lt;div class=&quot;page&quot; title=&quot;Page 2&quot;&gt;\n&lt;div class=&quot;se
 ction&quot;&gt;\n&lt;div class=&quot;layoutArea&quot;&gt;\n&lt;div class=&quot;column&quot;&gt;\n&lt;p&gt;- Talk by Dr. 
 Lamine Mili at 11:00 am&lt;br /&gt;- Lunch box after the talk at 12:00 pm&lt;br /&gt;-
  All welcome. You don&#39;t have to be an IEEE member to attend this meeting.&lt;
 /p&gt;\n&lt;/div&gt;\n&lt;/div&gt;\n&lt;/div&gt;\n&lt;/div&gt;
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