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BEGIN:VEVENT
DTSTAMP:20260202T201256Z
LOCATION:Art of HPC - Plaza Lobby
DTSTART;TZID=America/Chicago:20251121T080000
DTEND;TZID=America/Chicago:20251121T120000
UID:submissions.supercomputing.org_SC25_sess608_art111@linklings.com
SUMMARY:Quantum Universality
DESCRIPTION:Erika Leal, Rachel Wilkerson, and Jonathan Harrison (Baylor Un
 iversity) and Tori Hudgins (Kansas University)\n\nThe artwork explores the
  phenomena of quantum universality by illustrating the variance of coeffic
 ients of the characteristic polynomial for sequences of quantized circulan
 t networks approaching the semiclassical limit, which is the limit of larg
 e quantum networks.\n \nQuantum physics describes the behavior of the worl
 d at the scale of nanotechnology, where particles behave like waves. Quant
 um networks of waves in a spider’s web of wires are used to model quantum 
 physics in a complex geometry. A phenomenon observed with quantum physics 
 in a complex environment is universality, where many different quantum sys
 tems display the same statistical properties. Universality is possible whe
 re quantum waves have large energies or, equivalently, in large networks. 
 In this work, it can be seen as rings of progressively smaller dots approa
 ch a constant hue.\n \nWe computed the variance of the coefficients of the
  characteristic polynomial for sequences of quantized circulant networks o
 f increasing size. The radius scales inversely with the size of the networ
 k and the hue corresponds to the value of the coefficients. \n\nThe charac
 teristic polynomial encodes the spectrum of allowed energy values of the n
 etwork, which is analogous to the spectrum of musical tones and overtones 
 of a violin. Circulant networks consist of points arranged on a circle whe
 re wires connect each point to a set of its closest neighbors, so the netw
 ork has a symmetry under rotations.\n\nTag: Art of HPC\n\nRecording: Not L
 ivestreamed, Not Recorded\n\nRegistration Category: Technical Program Reg 
 Pass, Workshop Reg Pass, Tutorial Reg Pass, Exhibits Reg Pass\n\n
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