Difference between revisions of "Project "Thermocrystal""

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[[File:Ballistic resonance.jpg|thumb|500px|Ballistic resonance and thermalization in FPU chain]]
 
[[Main_Page|TM]] > '''Project "Thermocrystal"''' <HR>
 
[[Main_Page|TM]] > '''Project "Thermocrystal"''' <HR>
  
 
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''The project is devoted to development of analytical models of nonequilibrium thermal processes in ultrapure crystals.''
''The project is devoted to development of analytical models of unsteady thermal processes in ultrapure crystals.''
 
  
 
== Publications ==
 
== Publications ==
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* [[A.M. Krivtsov]]. '''Energy Oscillations in a One-Dimensional Crystal'''. [http://pleiades.online/en/journal/danphys/ Doklady Physics]. 2014, Vol. 59, No. 9, pp. 427–430 ([[media: Krivtsov_2014_DAN_eng_corrected.pdf|pdf]]).
 
* [[A.M. Krivtsov]]. '''Energy Oscillations in a One-Dimensional Crystal'''. [http://pleiades.online/en/journal/danphys/ Doklady Physics]. 2014, Vol. 59, No. 9, pp. 427–430 ([[media: Krivtsov_2014_DAN_eng_corrected.pdf|pdf]]).
 
[[File:Ballistic resonance.jpg|thumb|center|1000px]]
 
  
 
== Additional publications ==
 
== Additional publications ==

Revision as of 21:12, 13 July 2020

Ballistic resonance and thermalization in FPU chain
TM > Project "Thermocrystal"

The project is devoted to development of analytical models of nonequilibrium thermal processes in ultrapure crystals.

Publications

  • V.A. Kuzkin, A.M. Krivtsov. Ballistic resonance and thermalization in the Fermi-Pasta-Ulam-Tsingou chain at finite temperature. 2020, Physical Review, E 101, 042209 (abstract, download pdf)
  • S.N. Gavrilov, A.M. Krivtsov. Steady-state kinetic temperature distribution in a two-dimensional square harmonic scalar lattice lying in a viscous environment and subjected to a point heat source. 2020, Continuum Mechanics and Thermodynamics, 32(1), с. 41-61 (abstract, download pdf)
  • A.M. Krivtsov. On heat transfer in a thermally perturbed harmonic chain. ArXiv:1709.07924. 2017, 2 p. (abstract, pdf).
  • A.A. Sokolov, A.M. Krivtsov, W.H. Müller. Localized heat perturbation in harmonic 1D crystals: Solutions for an equation of anomalous heat conduction. Physical Mesomechanics. 2017, Vol. 20, No. 3, pp. 305–310 (pdf).

Additional publications

Preprints

Virtual laboratory

Conferences talks

Links