RUS  ENG
Full version
PEOPLE

Bratsun Dmitry A.

Publications in Math-Net.Ru

  1. Repressilator with time-delayed gene expression. Part II. Stochastic description

    Computer Research and Modeling, 13:3 (2021),  587–609
  2. Modeling the spatial scenario of the transition to chaos via torus breakup in the problem with concentration-dependent diffusion

    Computer Research and Modeling, 12:1 (2020),  9–31
  3. Mathematical modeling of carcinoma growth with a dynamic change in the phenotype of cells

    Computer Research and Modeling, 10:6 (2018),  879–902
  4. Repressilator with time-delayed gene expression. Part I. Deterministic description

    Computer Research and Modeling, 10:2 (2018),  241–259
  5. Internal density waves of shock type induced by chemoconvection in miscible reacting liquids

    Pisma v Zhurnal Tekhnicheskoi Fiziki, 43:20 (2017),  69–77
  6. Multiscale mathematical modeling occurrence and growth of a tumour in an epithelial tissue

    Computer Research and Modeling, 6:4 (2014),  585–604
  7. Thermogravitational mechanism of alignment of the front of chemoconvection patterns with an exothermic chemical reaction

    Prikl. Mekh. Tekh. Fiz., 55:2 (2014),  14–24
  8. Modeling of behavior of panicked crowd in multi-floor branched space

    Computer Research and Modeling, 5:3 (2013),  491–508
  9. Synchronization of circadian rhythms in the scale of a gene, a cell and a whole organism

    Computer Research and Modeling, 5:2 (2013),  255–270
  10. Effect of subcritical excitation of oscillations in stochastic systems with time delay. Part II. Control of fluid equilibrium

    Computer Research and Modeling, 4:2 (2012),  369–389
  11. Effect of subcritical excitation of oscillations in stochastic systems with time delay. Part I. Regulation of gene expression

    Computer Research and Modeling, 3:4 (2011),  421–438
  12. Modelling spatio-temporal dynamics of circadian rythms in Neurospora crassa

    Computer Research and Modeling, 3:2 (2011),  191–213
  13. Parametric excitation of a secondary flow in a vertical layer of a fluid in the presence of small solid particles

    Prikl. Mekh. Tekh. Fiz., 42:1 (2001),  48–55


© Steklov Math. Inst. of RAS, 2024