Study of mechanical properties of ferroelectrics metamaterials using computer simulation

References

• L. B. Boinovich, A. M. Emelyanenko, Hydrophobic materials and coatings: principles of design, properties and applications. Russian Chemical Reviews. 77, 583–600 (2008).
   Google Scholar
• O. I. Vinogradova, A. V. Belyaev, Wetting, roughness and flow boundary conditions. J Phys Condens Matter. 23, 184104 (2011).
   PubMed Web of Science ®Google Scholar
• L. Zheng, X. Wu, Z. Lou et al., Superhydrophobicity from microstructured surface. Chin Sci Bull. 49, 1779–1787 (2004).
   Google Scholar
• J. Bico, U. Thiele, D. Quere, Wetting of textured surfaces. Colloid Surf A Physicochem Eng Asp. 206, 41–46 (2002).
   Web of Science ®Google Scholar
• M. Callies, D. Quere, On water repellency. Soft Matter. 1, 55–61 (2005).
   Web of Science ®Google Scholar
• B. Bhushan, Y. Jung, Natural and biomimetic artificial surfaces for superhydrophobicity, self-cleaning, low adhesion, and drag reduction. Progress in Materials Sci. 56, 1–108 (2011).
   Web of Science ®Google Scholar
• C. A. Rigoberto, W. J. Brittain, K. C. Caster, J. Ruhe, eds: Polymer Brushes, WILEY-VCH, Weinheim, 2004.
   Google Scholar
• A. A. Ageev, I. V. Aksenova, V. A. Volkov, A. F. Eleev, About fluorine-containing surface-active substances capable to modify polymer fabrics' fibers. Fluorine notes. 4, 83 (2012).
   Google Scholar
• Gotlib YuYa, A. V. Maksimov, A theory of orientational ordering in two-dimensional multichain polymer. Polym Sci A. 34, 902–907 (1992).
   Google Scholar
• A. V. Maksimov, G. M. Pavlov, Molecular orientation ordering in surface layers of polymer films. Polym Sci A. 49, 828–836 (2007).
   Web of Science ®Google Scholar
• A. V. Maksimov, R. A. Gerasimov, Anisotropic models of polymer ferroelectrics. Phys Solid State. 51, 1365–1369 (2009).
   Web of Science ®Google Scholar
• R. A. Gerasimov, A. V. Maksimov, T. O. Petrova, O. G. Maksimova, Ordering and the relaxation properties of macromolecules in ferroelectric polymer films. Phys Solid State. 54, 1002–1004 (2012).
   Web of Science ®Google Scholar
• T. O. Petrova, O. G. Maksimova, R. A. Gerasimov, A. V. Maksimov, Application of analytical and numerical methods to simulation of systems with orientation interactions. Phys Solid State. 54, 937–939 (2012).
   Web of Science ®Google Scholar
• A. V. Maksimov, R. A. Gerasimov, O. G. Maksimova, Ordering and large-scale relaxation properties of macromolecules in ferroelectric polymer films. Ferroelectrics. 432(1), 32–40 (2012).
   Web of Science ®Google Scholar
• A. V. Maksimov, O. G. Maksimova, Orientational order in two-dimensional polymer systems as described in terms of the Vaks-Larkin model. Polym Sci A 45, 859–866 (2003).
   Google Scholar
• F. Dell'Isola, D. Steigmann, Della Corte, Synthesis of fibrous complex structures: designing microstructure to deliver targeted macroscale response. Appl Mech Rev. 67, 060804 (2015).
   Web of Science ®Google Scholar
• V. A. Eremeyev, On effective properties of materials at the nano- and microscales considering surface effects. Acta Mech. 227, 29–42 (2016).
   Web of Science ®Google Scholar
• M. E. Gurtin, A. I. Murdoch, A continuum theory of elastic material surfaces. Arch Ration Mech Analysis. 57, 291–323 (1975).
   Web of Science ®Google Scholar
• H. L. Duan, J. Wang, B. L. Karihaloo, Theory of elasticity at the nanoscale. Adv Appl Mech. 42, 1–68 (2008).
   Web of Science ®Google Scholar
• J. Wang, Z. Huang, H. Duan, S. Yu, X. Feng, G. Wang, W. Zhang, T. Wang, Surface stress effect in mechanics of nanostructured materials. Acta Mech Solida Sin. 24, 52–82 (2011).
   Web of Science ®Google Scholar
• A. Javili, A. McBride, P. Steinmann, Thermomechanics of solids with lower-dimensional energetics: On the importance of surface, interface, and curve structures at the nanoscale. A unifying review. Appl Mech Rev. 65, 010802 (2013).
   Web of Science ®Google Scholar
• A. V. Nasedkin, V. A. Eremeyev, Some models for nanosized magnetoelectric bodies with surface effects. Adv Materials, Springer Proceedings in Physics. 175, 373–392 (2016).
   Google Scholar
• M. A. Sumbatyan, M.Y.u Remizov, Low frequency penetration of elastic waves through a triple periodic array of cracks. Adv. Materials, Springer Proceedings in Physics. 175, 459–474 (2016).
   Google Scholar
• V. A. Eremeyev, E. A. Ivanova, N. F. Morozov, On free oscillations of an elastic solids with ordered arrays of nanosized objects. Continuum Mech Thermodyn. 27, 583–607 (2015).
   Web of Science ®Google Scholar
• K. Binder, D. W. Heermann, Monte-Carlo simulation in statistical physics. (5-th edition), Dordrecht; London; NY, Springer Heidelberg, 2010.
   Google Scholar
• H. Muller-Krumbhaar, T. Burkhardt, D. Kroll, A Generalized kinetic equation of crystal growth. J Cryst Growth. 38, 13–22 (1977).
   Web of Science ®Google Scholar
• D. Weeks J, G. H. Gilmer, K. A. Jackson, Analytical theory of crystal growth. J Chem Phys. 65, 712–720 (1976).
   Web of Science ®Google Scholar
• A. A. Askadskii, Deformation of polymers, Khimiya, Moscow, [ in Russian] 1973.
   Google Scholar