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DTSTART:20230312T030000
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DTSTART:20231105T010000
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DTSTAMP:20231018T015522Z
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DTSTART;TZID=America/Los_Angeles:20231017T173000
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DESCRIPTION:Chaos occurs as a special condition in a nonlinear deterministi
 c dynamic system when the trajectory of the time evolution becomes aperiod
 ic and highly sensitive to the initial state. In other words\, when the pa
 rameters of a nonlinear deterministic dynamic system are tuned to its chao
 tic region\, then two initial states\, even if they are very close to each
  other\, will eventually follow two drastically different time-trajectorie
 s and the trajectories will never repeat themselves popularly known as the
  ‘butterfly effect’. Thanks to this initial state sensitivity and dete
 rministic aperiodicity\, chaotic systems have proven their utility in nume
 rous security applications such as random number generation\, side channel
  attack mitigation\, logic obfuscated\, reconfigurable computing\, data en
 cryption\, secure communication and so on. The nonlinear dynamical system 
 can evolve in continuous-time or in discrete-time. This talk will focus on
  design and application of discrete-time chaotic systems. It will cover bo
 th digital and analog implementations of such systems and outline their re
 spective advantages for several applications. The goal is to introduce cha
 os theory\, widely considered as one of the monumental scientific findings
  of the last century and then shed light on the possible opportunities and
  challenges for its widespread adoption in diverse engineering application
 s specially in the field of cyber security.\n\nSpeaker(s): Md Sakib Hasan\
 , \n\nVirtual: https://events.vtools.ieee.org/m/375332
LOCATION:Virtual: https://events.vtools.ieee.org/m/375332
ORGANIZER:upalmahbub@yahoo.com
SEQUENCE:5
SUMMARY:Design and Application of discrete-time chaotic systems
URL;VALUE=URI:https://events.vtools.ieee.org/m/375332
X-ALT-DESC:Description: <br /><p>Chaos occurs as a special condition in a n
 onlinear deterministic dynamic system when the trajectory of the time evol
 ution becomes aperiodic and highly sensitive to the initial state. In othe
 r words\, when the parameters of a nonlinear deterministic dynamic system 
 are tuned to its chaotic region\, then two initial states\, even if they a
 re very close to each other\, will eventually follow two drastically diffe
 rent time-trajectories and the trajectories will never repeat themselves p
 opularly known as the &lsquo\;butterfly effect&rsquo\;. Thanks to this ini
 tial state sensitivity and deterministic aperiodicity\, chaotic systems ha
 ve proven their utility in numerous security applications such as random n
 umber generation\, side channel attack mitigation\, logic obfuscated\, rec
 onfigurable computing\, data encryption\, secure communication and so on. 
 The nonlinear dynamical system can evolve in continuous-time or in discret
 e-time. This talk will focus on design and application of discrete-time ch
 aotic systems. It will cover both digital and analog implementations of su
 ch systems and outline their respective advantages for several application
 s. The goal is to introduce chaos theory\, widely considered as one of the
  monumental scientific findings of the last century and then shed light on
  the possible opportunities and challenges for its widespread adoption in 
 diverse engineering applications specially in the field of cyber security.
 </p>
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