Mikhail Babenkov

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Education[edit]

  • Ph.D., SPbSPU, Institute of Applied Mathematics and Mechanics, 2013
  • M.Sc., Mechanics and Process Control department, SPbSPU, 2010
  • B.Sc., Mechanics and Process Control department,SPbSPU, 2008
  • Lyceum №632, SPbSPU, 2002-2004

Additional edducation programs[edit]

  • International Centre for Mechanical Sciences (CISM), Udine, Italy.

"Generalized Continua from the Theory to Engineering Applications"

Scientific interests[edit]

  • Biomechanics
  • Classical and hyperbolical thermoelasticity
  • Nonlinear waves
  • Applications of finite difference method

Educational projects[edit]

We assembled Scott's [1] model that demonstrates the non-linear wave behaviour of the sin-Gordon equation.

Scott's model in motion:

I'm deeply gratefull to Andrey Golubchikov, Photomechanics™ for professional video and photographs and to Andrey Murachev for his assistance.

Articles[edit]

  1. M.B. Babenkov, E.A. Ivanova, Analysis of the wave propagation processes in heat transfer problems of the hyperbolic type, Continuum Mechanics and Thermodynamics, 2013, DOI: 10.1007/s00161-013-0315-8
  2. M.B. Babenkov, Propagation of harmonic perturbations in a thermoelastic medium with heat relaxation, Journal of Applied Mechanics and Technical Physics, 2013, V.5, N.2, P.277-286
  3. M.B. Babenkov, Analysis of dispersion relations of a coupled thermoelasticity problem with regard to heat flux relaxation, Journal of Applied Mechanics and Technical Physics, 2011, V.52, N.6, P.941-949

Conferences[edit]

  1. M.B. Babenkov, Analysis of wave propagation in Thermoelastic medium with heat flux relaxation // Proceedings of 2nd International Conference on Mechanics of Materials Conference. Paris, France. 2011. P.107;
  2. M.B. Babenkov, Dispersion relations in the coupled problem of thermoelasticity // Proceedings of XXXVIII Summer School “Advanced Problems in Mechanics” St. Petersburg, Russia. 2010. P.26;
  3. A.I. Borovkov, D.S. Mikhalyuk, M.B. Babenkov, Finite-element modelling of contact stress in human knee with regard to angle of pathologic deformation // Proceedings of XIV National Conference “Fundamental studies and innovations in national research universities” St. Petersburg, Russia. 2010. V.1 P.50-51;
  4. Annual International Conference “Days on Diffraction” 2012: “Analysis of the plane wave propagation in a thermoelastic half space with regard to a heat flux relaxation constant”;
  5. VI International Scientific Conference on Mechanics “Polyakhov’s reading” 2012: “The dynamic coupled thermoelasticity problem with heat flux relaxation for half-space”;
  6. Seminar on Acoustics of East-European Acoustical Association 2011: “Propagation of harmonic waves in thermoelastic continuum with heat flux relaxation”;
  7. Seminar on Acoustics of East-European Acoustical Association 2010: “Comparative analysis of various equations of coupled thermoelasticity problem”;
  8. Seminar on Acoustics of East-European Acoustical Association 2009: “The dispersion relations in the coupled thermoelasticity”;

Software knowledge[edit]

  • ANSYS;
    • modeling of a contact problem in the human knee
  • Simple Ware, Official page
    • modeling of human bones, soft tissues and joints
    • layered knee surfaces
  • Wolfram Mathematica;
    • analytical investigation of the dynamic problem of coupled thermoelasticity

Contact information[edit]

Babenkov Mikhail Borisovich

  • Phone: Tlphne.png
  • E-mail: Postaddr.png
  • Skype: Skpe.png

References[edit]

  1. Scott, A.C.: A Nonlinear Klein-Gordon Equation, American Journal of Physics 37(1), 52-61 (1969)