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DTSTART:20380119T151407
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DTSTAMP:20220611T064951Z
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DTSTART;TZID=Pacific/Fiji:20220609T100000
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DESCRIPTION:Applied fractional calculus (FraCal) theory for identification 
 and control is a recent topic of interest. FraCal allows us to build new m
 athematical models that classical calculus is not able to. It can offer no
 vel and practical solutions in multidisciplinary areas such as computer sc
 ience\, control engineering\, electronics engineering\, electrical enginee
 ring\, chemical engineering\, and bioengineering research. In the last few
  years\, this theory has been used to present some remarkable solutions\, 
 in areas including identification and modeling methods for linear and nonl
 inear processes\, control structures for unstable and integrating systems 
 such as quadrotor unmanned aerial vehicles\, fractional filter designs\, m
 odeling Super-capacitors and batteries\, and some efficient techniques to 
 handle of fractional-order integrodifferential operators using operational
  matrices.\nIn this talk\, I will explain why FraCal has tremendous potent
 ial to change the way we build system models. Then\, one of the new techni
 ques to handle complex fractional operations is highlighted. Finally\, we 
 will look at some latest applications\, solved using FraCal as an example 
 to demonstrate the merits of this mathematical domain.\n\nVirtual: https:/
 /events.vtools.ieee.org/m/316203
LOCATION:Virtual: https://events.vtools.ieee.org/m/316203
ORGANIZER:william.liu@aut.ac.nz
SEQUENCE:2
SUMMARY:System modeling using FraCal (Fractional Calculus)
URL;VALUE=URI:https://events.vtools.ieee.org/m/316203
X-ALT-DESC:Description: <br /><p>Applied fractional calculus (FraCal) theor
 y for identification and control is a recent topic of interest. FraCal all
 ows us to build new mathematical models that classical calculus is not abl
 e to. It can offer novel and practical solutions in multidisciplinary area
 s such as computer science\, control engineering\, electronics engineering
 \, electrical engineering\, chemical engineering\, and bioengineering rese
 arch. In the last few years\, this theory has been used to present some re
 markable solutions\, in areas including identification and modeling method
 s for linear and nonlinear processes\, control structures for unstable and
  integrating systems such as quadrotor unmanned aerial vehicles\, fraction
 al filter designs\, modeling Super-capacitors and batteries\, and some eff
 icient techniques to handle of fractional-order integrodifferential operat
 ors using operational matrices.<br />In this talk\, I will explain why Fra
 Cal has tremendous potential to change the way we build system models. The
 n\, one of the new techniques to handle complex fractional operations is h
 ighlighted. Finally\, we will look at some latest applications\, solved us
 ing FraCal as an example to demonstrate the merits of this mathematical do
 main.</p>
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