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SUMMARY:Stability properties of stochastic biomolecular reaction networks:
  Analysis and Applications - Ankit Gupta (ETH Zürich)
DTSTART:20160407T134500Z
DTEND:20160407T143000Z
UID:TALK65372@talks.cam.ac.uk
CONTACT:INI IT
DESCRIPTION:Co-author: Mustafa Khammash (ETH Zurich)<span><br><span><br>Th
 e internal dynamics of a living cell is generally very noisy. An important
   source of this noise is the intermittency of reactions among various mol
 ecular  species in the cell. The role of this noise is commonly studied us
 ing stochastic  models for reaction networks\, where the dynamics is descr
 ibed by a  continuous-time Markov chain whose states represent the molecul
 ar counts of  various species. In this talk we will discuss how the long-t
 erm behavior of such  Markov chains can be assessed using a blend of ideas
  from probability theory\,  linear algebra and&nbsp\;optimisation&nbsp\;th
 eory. In particular we will describe how many  biomolecular networks can b
 e viewed as generalised birth-death networks\, which  leads to a simple co
 mputational framework for determining their stability  properties such as 
 ergodicity and convergence of moments. We demonstrate the  wide-applicabil
 ity of our framework using many examples from Systems and  Synthetic Biolo
 gy. We also discuss how our results can hel p in analysing  regulatory cir
 cuits within cells and in understanding the entrainment properties  of noi
 sy biomolecular oscillators.</span></span>
LOCATION:Seminar Room 1\, Newton Institute
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