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Qi Ouyang

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Papers (18)

  1. Evolutionary origin of the bipartite architecture of dissipative cellular networks physics.bio-ph · 2024 · author #3
  2. Both cellular ATP level and ATP hydrolysis free energy determine energetically the calcium oscillation in pancreatic $\beta$-cell q-bio.CB · 2018 · author #5
  3. The determinant factors for model resolutions obtained using CryoEM method q-bio.BM · 2017 · author #3
  4. Predict genome-scale fluxes based solely on enzyme abundance by a novel Hyper-Cube Shrink Algorithm q-bio.MN · 2016 · author #3
  5. A deep convolutional neural network approach to single-particle recognition in cryo-electron microscopy physics.data-an · 2016 · author #2
  6. Unsupervised single-particle deep clustering via statistical manifold learning physics.data-an · 2016 · author #6
  7. The free energy cost of accurate biochemical oscillations physics.bio-ph · 2015 · author #3
  8. A globally attractive cycle driven by sequential bifurcations containing ghost effects in a 3-node yeast cell cycle model q-bio.MN · 2013 · author #6
  9. Dynamical topology and statistical properties of spatiotemporal chaos nlin.CD · 2012 · author #3
  10. Robustness and modular design of the Drosophila segment polarity network q-bio.MN · 2006 · author #3
  11. Dynamic Studies of Scaffold-dependent Mating Pathway in Yeast q-bio.MN · 2006 · author #4
  12. Elastic Convection in Vibrated Viscoplastic Fluids cond-mat.soft · 2006 · author #5
  13. Stochastic Model of Yeast Cell Cycle Network q-bio.MN · 2006 · author #3
  14. Dual critality of single-file transport through DNA channel physics.bio-ph · 2006 · author #4
  15. Monte Carlo simulation of melting transition on DNA nanocompartment physics.bio-ph · 2005 · author #5
  16. Attraction of Spiral Waves by Localized Inhomogeneities with Small-World Connections in Excitable Media nlin.PS · 2003 · author #4
  17. The Yeast Cell-Cycle Network Is Robustly Designed q-bio.MN · 2003 · author #4
  18. Turbulence control by developing a spiral wave with a periodic signal injection in the complex Ginzburg-Landau equation cond-mat.soft · 2003 · author #4

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