1. 2017
  2. Математические вопросы теории фазовых переходов в механике сплошных сред

    Осмоловский, В. Г., 2017, In: АЛГЕБРА И АНАЛИЗ. 29, 5, p. 111-178

    Research output: Contribution to journalArticlepeer-review

  3. Объёмная доля одной из фаз в состоянии равновесия двухфазовой упругой среды

    Осмоловский, В. Г., 2017, In: ЗАПИСКИ НАУЧНЫХ СЕМИНАРОВ САНКТ-ПЕТЕРБУРГСКОГО ОТДЕЛЕНИЯ МАТЕМАТИЧЕСКОГО ИНСТИТУТА ИМ. В.А. СТЕКЛОВА РАН. 459, p. 66-82

    Research output: Contribution to journalArticlepeer-review

  4. 2016
  5. Computation of Phase Transition Temperatures for Anisotropic Model of a Two-Phase Elastic Medium

    Osmolovskii, V. G., 2016, In: Journal of Mathematical Sciences. 216, 2, p. 313-324

    Research output: Contribution to journalArticlepeer-review

  6. Dependence of Energy of Two-Phase Elasticity Medium on Phase Interface

    Osmolovskii, V. G., 2016, In: Journal of Mathematical Sciences. 219, 6, p. 1016-1021

    Research output: Contribution to journalArticlepeer-review

  7. 2015
  8. Quasistationary Phase Transition Problem in Two-Phase Media. One-Dimensional Case. The Zero Surface Stress Coefficient.

    Osmolovskii, V. G., 2015, In: Journal of Mathematical Sciences. 210, 5, p. 664-676

    Research output: Contribution to journalArticlepeer-review

  9. Stability of Regular Potential Critical Points of the Energy Functional of an Isotropic Two-Phase Elastic Medium.

    Osmolovskii, V. G., 2015, In: Journal of Mathematical Sciences. 207, 2, p. 270-278

    Research output: Contribution to journalArticlepeer-review

  10. Temperatures of Phase Transitions and Quasiconvex Hull of Energy Functionals for a Two-Phase Elastic Medium with Anisotropic Resedual Strain Tensor.

    Osmolovskii, V. G., 2015, In: Journal of Mathematical Sciences. 205, 2, p. 255-266

    Research output: Contribution to journalArticlepeer-review

  11. 2014
  12. Quasistationary Problem on the interface Evolution in the Phase Transition Theory of Continuum Mechanics

    Osmolovskii, V. G., 2014, In: Journal of Mathematical Sciences. 196, 3, p. 377-387

    Research output: Contribution to journalArticlepeer-review

  13. 2013
  14. Descriptions of the Set of All Solutions to the Relaxed Problem for a Homogeneous Isotropic Two-Phase Elasic Medium

    Osmolovskii, V. G., 2013, In: Journal of Mathematical Sciences. 195, 5, p. 730-740

    Research output: Contribution to journalArticlepeer-review

  15. Quasiconvex Hull of Energy Densities in a Homogeneous Isotropic Two-Phase Elastic Medium and Solutions of the Original and Relaxed Problems.

    Osmolovskii, V. G., 2013, In: Journal of Mathematical Sciences. 191, 2, p. 280-290

    Research output: Contribution to journalArticlepeer-review

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