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A reaction-diffusion model of ROS-induced ROS release in a mitochondrial network.

PLoS computational biology | 2010

Loss of mitochondrial function is a fundamental determinant of cell injury and death. In heart cells under metabolic stress, we have previously described how the abrupt collapse or oscillation of the mitochondrial energy state is synchronized across the mitochondrial network by local interactions dependent upon reactive oxygen species (ROS). Here, we develop a mathematical model of ROS-induced ROS release (RIRR) based on reaction-diffusion (RD-RIRR) in one- and two-dimensional mitochondrial networks. The nodes of the RD-RIRR network are comprised of models of individual mitochondria that include a mechanism of ROS-dependent oscillation based on the interplay between ROS production, transport, and scavenging; and incorporating the tricarboxylic acid (TCA) cycle, oxidative phosphorylation, and Ca(2+) handling. Local mitochondrial interaction is mediated by superoxide (O2.-) diffusion and the O2.(-)-dependent activation of an inner membrane anion channel (IMAC). In a 2D network composed of 500 mitochondria, model simulations reveal DeltaPsi(m) depolarization waves similar to those observed when isolated guinea pig cardiomyocytes are subjected to a localized laser-flash or antioxidant depletion. The sensitivity of the propagation rate of the depolarization wave to O(2.-) diffusion, production, and scavenging in the reaction-diffusion model is similar to that observed experimentally. In addition, we present novel experimental evidence, obtained in permeabilized cardiomyocytes, confirming that DeltaPsi(m) depolarization is mediated specifically by O2.-). The present work demonstrates that the observed emergent macroscopic properties of the mitochondrial network can be reproduced in a reaction-diffusion model of RIRR. Moreover, the findings have uncovered a novel aspect of the synchronization mechanism, which is that clusters of mitochondria that are oscillating can entrain mitochondria that would otherwise display stable dynamics. The work identifies the fundamental mechanisms leading from the failure of individual organelles to the whole cell, thus it has important implications for understanding cell death during the progression of heart disease.

Pubmed ID: 20126535 RIS Download

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Associated grants

  • Agency: NHLBI NIH HHS, United States
    Id: P01 HL081427
  • Agency: NHLBI NIH HHS, United States
    Id: R33 HL087345
  • Agency: NHLBI NIH HHS, United States
    Id: R37 HL054598-16
  • Agency: NHLBI NIH HHS, United States
    Id: P01 HL081427-05
  • Agency: NHLBI NIH HHS, United States
    Id: R00 HL095648
  • Agency: NHLBI NIH HHS, United States
    Id: R37 HL054598
  • Agency: NHLBI NIH HHS, United States
    Id: R01 HL101235
  • Agency: NHLBI NIH HHS, United States
    Id: K99 HL095648

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RRID:SCR_014696

Solver for stiff and nonstiff ordinary differential equation (ODE) systems (initial value problem), given in explicit form y' = f(t,y), based on Adams and BDF methods. It is one of the programs that makes up the Suite of Nonlinear and Differential/Algebraic Equation Solvers (SUNDIALS).

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