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Computational Biomodelling Lab. Department of Information Technologies,

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Computational Biomodelling Lab. Department of Information Technologies, bo Akademi University, 20520 Turku, Finland Heat shock response & Petri-net – PowerPoint PPT presentation

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Title: Computational Biomodelling Lab. Department of Information Technologies,


1
Computational Biomodelling Lab. Department of
Information Technologies,Еbo Akademi University,
20520 Turku, Finland
  • Heat shock response Petri-net

2
The molecular model (Ion Petre et. al)
  • Transcription
  • HSFHSFlt-gtHSF2
  • HSFHSF2lt-gtHSF3
  • HSF3HSElt-gtHSF3HSE
  • HSF3HSE-gtHSF3HSEHSP
  • Backregulation
  • HSPHSFlt-gtHSPHSF
  • HSPHSF2-gtHSPHSFHSF
  • HSPHSF3-gtHSPHSF2HSF
  • HSPHSF3HSE-gtHSPHSF2HSFHSE
  • Response to stress
  • PROT-gtMFP
  • HSPMFPlt-gtHSPMFP
  • HSPMFP-gtHSPPROT
  • Protein degradation
  • HSP?0

3
Petri-net ltgt Gene-net
place
transition
Reactions
tokens
HSFHSF2-gtHSF3
4
Types of reactions into Petri-net
  • 2HSF -gt HSF2
  • HSF3HSE -gtHSF3HSE
  • HSPHSF2-gtHSPHSFHSF
  • HSF3HSE-gtHSF3HSEHSP
  • PROT-gtMFP (rewriting)
  • HSP?0 (degradation)
  • HSFHSF2lt-gt HSF3 (reverse)

2
5
transition
Reaction
HSFHSF2
HSFHSF2-gtHSF3
-gtHSFHSF2
6
translation
7
A Petri-net for the HSR model
37C
42C
8
Incidence matrice 10x17
9
Place invariant, Transition invariant
P-invariant x is a non-zero vector of size n
(n10)
T-invariant y is size of m (m17)
10
P-invariant
A P-invariant characterizes a token conservation
rule for a set of places An inv. x is minimal,
if any inv. z supp(z) is not subset of supp(x) -
inv. 3 is minimal Deadlock
11
T-invariant
HS
A T-invariant represents a multiset of
transitions, which have altogether a zero effect
on the marking
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