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PRODID:IEEE vTools.Events//EN
CALSCALE:GREGORIAN
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TZID:Asia/Kolkata
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DTSTART:19451014T230000
TZOFFSETFROM:+0630
TZOFFSETTO:+0530
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BEGIN:VEVENT
DTSTAMP:20230201T100625Z
UID:4EFF011A-1D58-47C4-B22F-237DFA9FA5E7
DTSTART;TZID=Asia/Kolkata:20200926T100000
DTEND;TZID=Asia/Kolkata:20200926T113000
DESCRIPTION:A generalized neighborhood for d-dimensional cellular automata 
 has been introduced by Dmitry Zaitsev in 2015. It spans the range from von
  Neumann's to Moore's neighborhood using a parameter which represents the 
 dimension of hypercubes connecting neighboring cells. Finite hypercubes an
 d hypertoruses are studied\, and the number of neighbors on their boundary
  and the number of connections between cells are calculated. We come to fi
 nite constructs when practically implementing computations of cellular aut
 omata. Enumerations of cells\, neighbors and connections are considered an
 d implemented in ad-hoc software which generates a canvas of hypercube and
  hypertorus models in the form of a Petri net. A cell model can be replace
 d while the underlying canvas of connections remains the same. The general
 ized neighborhood is extended to include a concept of radius\; the number 
 of neighbors is calculated for infinite and finite lattices. For diamond-s
 haped neighborhoods\, a sequence is obtained whose partial sums equal Dela
 nnoy numbers. Traditional application area is modeling networks\, computin
 g grids\, and clouds. Promising application domains are opening in virolog
 y\, epidemiology\, and entomology for spreading viruses and insects\, and 
 corresponding deceases\; material science for modeling cracks in life-crit
 ical constructs like planes and others.\n\nCo-sponsored by: Rohit Sharma\n
 \nSpeaker(s): Dmitry A. Zaitsev \, \n\nAgenda: \nUnderstand the present da
 y innovations in the Cellular Automata and Telecommunication Engineering s
 ector which evolved from the conventional form and is moving towards futur
 e expansions.\n\nVirtual: https://events.vtools.ieee.org/m/240392
LOCATION:Virtual: https://events.vtools.ieee.org/m/240392
ORGANIZER:rohitapece@gmail.com
SEQUENCE:3
SUMMARY:Lecture on Zaitsev Neighborhood for Cellular Automata
URL;VALUE=URI:https://events.vtools.ieee.org/m/240392
X-ALT-DESC:Description: <br /><p>A generalized neighborhood for d-dimension
 al cellular automata has been introduced by Dmitry Zaitsev in 2015. It spa
 ns the range from von Neumann's to Moore's neighborhood using a parameter 
 which represents the dimension of hypercubes connecting neighboring cells.
  Finite hypercubes and hypertoruses are studied\, and the number of neighb
 ors on their boundary and the number of connections between cells are calc
 ulated. We come to finite constructs when practically implementing computa
 tions of cellular automata. Enumerations of cells\, neighbors and connecti
 ons are considered and implemented in ad-hoc software which generates a ca
 nvas of hypercube and hypertorus models in the form of a Petri net. A cell
  model can be replaced while the underlying canvas of connections remains 
 the same. The generalized neighborhood is extended to include a concept of
  radius\; the number of neighbors is calculated for infinite and finite la
 ttices. For diamond-shaped neighborhoods\, a sequence is obtained whose pa
 rtial sums equal Delannoy numbers. Traditional application area is modelin
 g networks\, computing grids\, and clouds. Promising application domains a
 re opening in virology\, epidemiology\, and entomology for spreading virus
 es and insects\, and corresponding deceases\; material science for modelin
 g cracks in life-critical constructs like planes and others.</p><br /><br 
 />Agenda: <br /><p>Understand the present day innovations in&nbsp\;the Cel
 lular Automata and Telecommunication Engineering sector which evolved from
  the conventional form and is moving towards future expansions.</p>
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