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Abstrakty
We study properties of slowness surfaces and energy focusing patterns of cubic elastic media. We restricted ourselves to the region of the stability triangle where Poisson's ratio /sigmaP/ of the specimen stretched in the [001] direction and measured for [100] is negative, i.e. we consider all cubic auxetic materials. We study properties of surfaces and energy focusing patterns for all elastic auxetic media characterized by sigma p = - 1/3.
Słowa kluczowe
Rocznik
Tom
Strony
183--195
Opis fizyczny
Bibliogr. 15 poz., rys., wykr.
Twórcy
autor
- Chair of Physics, Rzeszów University of Technology W. Pola 2, PL-35-959 Rzeszów, Poland
autor
- Institute of Theoretical Physics University of Wrocław
autor
- Chair of Physics, Rzeszów University of Technology W. Pola 2, PL-35-959 Rzeszów, Poland
Bibliografia
- [1] R. H. Baughman, Auxetic materials: Avoiding the shrink, Nature 425, 667-670 (2003).
- [2] R. S. Lakes and R. Witt, Making and Characterizing Negative Poisson’s Ratio Materials, International Journal of Mechanical Engineering Education 30, 50 (2002).
- [3] K. E. Evans and A. Alderson, Auxetic materials: functional materials and structures from lateral thinking, in: Advanced Materials (Weinheim, Germany) 12, 617-628 (2000).
- [4] R. H. Baughman, J. M. Shacklette, A. A. Zakhidov, and S. Stafström, Negative Poisson’s ratios as a common feature of cubic metals, Nature 392, 362-365 (1998).
- [5] T. Paszkiewicz and M. Pruchnik, Acoustic phonons in cubic media: properies of their polarizations and the diffusion coefficient, Eur. Phys. J. B 24, 91-99 (2001).
- [6] T. Paszkiewicz, M. Pruchnik, and P. Zieliński, Unified description of elastic and acoustic properties of cubic media: elastic instabilities, phase transitions and soft modes, Eur. Phys. J. B 24, 327-338 (2001).
- [7] T. Paszkiewicz, M. Pruchnik, and S. Wolski, Anisotropy of elastic characteristics of cubic media, in preparation.
- [8] J. P. Wolfe, Imaging Phonons. Acoustic Wave Propagation in Solids, Cambridge University Press, Cambridge, 1998.
- [9] T. Paszkiewicz and M. Pruchnik, Kinetic description of the phonon-pulse propagation and phonon images of crystalline solids, Physica 232, 747-768 (1996).
- [10] D. Arbruster and G. Dangelmayr, Topological singularities, Z. Phys. B – Condensed Matter, 52, 87-94 (1983).
- [11] A. G. Every, General closed-form expressions for acoustic waves in elastically anisotropic solids, Phys. Rev. B 22, 1746-1760 (1980).
- [12] T. Paszkiewicz and M. Wilczyński, Scattering of long-wavelength acoustic phonons by isotopic impurities. Spectra of the collision integral and diffusion equation for crystalline media with cubic symmetry, Z. Phys. B 88, 5-15 (1992).
- [13] T. Paszkiewicz and M. Wilczyński, Influence of isotopic and substitutional atoms on the propagation of phonons in anisotropic media, in: G. K. Horton, A. A. Maradudin (eds.), Dynamical Properties of Solids vol. 7, Phonon Physics, the Cutting Edge, North Holland, Amsterdam, pp. 257-348, 1995.
- [14] U Schärer and P. Wachter, Negative elastic constants in intermediate valent SmxLa1_xS, Solid State Commun. 96, 497-500 (1995).
- [15] W. M. Gancza, I. A. Obukhov, T. Paszkiewicz, and B. A. Danilchenko, Experiments on propagation and elastic scattering of down-converting beams ofphonons, Comp. Meth. Sci. Techn. 7, 7-46 (2001).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BUJ8-0024-0108