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UID:d5d4c593ffa3c026244f2f12b7422e56
CATEGORIES:Mathematical Physics Seminar
CREATED:20230215T135201
SUMMARY:Topological scaling laws and the statistical mechanics of evolution
LOCATION:Zoom
DESCRIPTION:<p style="background: white; text-align: left;">Abstract : For the last 3.8
  billion years, the large-scale structure of evolution has followed a patte
 rn of speciation that can be described by branching trees. Recent work, esp
 ecially on bacterial sequences, has established that despite their apparent
  complexity, these so-called phylogenetic or evolutionary trees exhibit two
  unexplained broad structural features which are consistent across evolutio
 nary time. The first is that phylogenetic trees exhibit scale-invariant top
 ology, which quantifies the fact that their branching lies in between the t
 wo extreme cases of balanced binary trees and maximally unbalanced ones. Th
 e second is that the backbones of phylogenetic trees exhibit bursts of dive
 rsification on all timescales. I present a coarse-grained statistical mecha
 nics model of ecological niche construction coupled to a simple model of sp
 eciation, and use renormalization group arguments to show that the statisti
 cal scaling properties of the resultant phylogenetic trees recapitulate bot
 h the scale-invariant topology and the bursty pattern of diversification in
  time. These results show in principle how dynamical scaling laws of phylog
 enetic trees on long time-scales may emerge from generic aspects of the int
 erplay between ecological and evolutionary processes, leading to scale inte
 rference.</p><p style="text-align: left;">Finally, if there is time, I will
  suggest that these sorts of simplistic, minimal arguments might have a pla
 ce in understanding other large-scale aspects of evolutionary biology. In p
 articular I will mention two questions where we do not have even a qualitat
 ive understanding let alone a quantitative one: (1) the spontaneous emergen
 ce of the open-ended growth of complexity; (2) the response of evolving sys
 tems to perturbations and the implications for their control.&nbsp; Even th
 ough biology is intimidatingly complex, "everything has an exception", and 
 there are a huge number of undetermined parameters, statistical physics rea
 soning may lead to useful new insights into the existence and universal cha
 racteristics of living systems.</p><p style="text-align: left;">Work perfor
 med in collaboration with Chi Xue and Zhiru Liu and supported by NASA throu
 gh co-operative agreement NNA13AA91A through the NASA Astrobiology Institut
 e for Universal Biology.</p>
CONTACT:Nigel Goldenfeld - University of California San Diego
DTSTAMP:20260907T071646
DTSTART;TZID=America/New_York:20230222T104500
DTEND;TZID=America/New_York:20230222T114500
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