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The paper concerns the dependence of thermomechanical properties of three-dimensional nanoclus-ters on the cluster size as well as on its shape. The main topics discussed are: (i) a group-theoretical description of structurally stable solid nanoclusters; (ii) a phenomenological model of nanoclusters revealing the coexistence of solid and liquid states in a finite interval of absolute temperature.
Słowa kluczowe
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Rocznik
Tom
Strony
385--396
Opis fizyczny
Bibliogr. 21 poz.
Twórcy
autor
- Institute of Fundamental Technological Research, Polish Academy of Sciences, Świętokrzyska 21, 00-049 Warsaw, Poland
Bibliografia
- 1. M. ROUKES, Nanophysics, Sci. Am., Special Issue (Nanotech), September, 42-49, 2001.
- 2. G. STIX, Little big science, Ibid, 26-31.
- 3. K. SATTLER, Ceo and beyond: from magic numbers to new materials, Jpn. J. Appl. Phys., 32, 1428-1432,1993.
- 4. R.F. CURL, R.E. SMALLEY, Fullerens, Sci. Am., 265, 54-64, 1991.
- 5. L.I. TRUSOW, V.G. GRAYANOW, Highly dispersed systems and nanocrystals, Nanostruct. Mat., 1, 251-254, 1992.
- 6. C. KOCH, Bulk behavior of nano structured materials [in:] Nanostructure Science and Technology, R.W. Siegel, E. Hu and M.C. Roco [Eds.], Kluwer Academic Publishers, Dordrecht, 1999.
- 7. P.H. BUFFAT, J.-P. BOREL, Size effect and the melting temperature of gold particles, Phys. Rev. A., 13, 2287-2297, 1976.
- 8. E.L. NAGAEV, Small metallic particles [in Russian], YFN, 162, 50-124, 1992.
- 9. M. BRAC, Metallic clusters and magic numbers , Sci. Am. [Polish edition], 2(78), 34-39, 1998.
- 10. J.M. MONTEJANO-CARRIZALES, J.L. MORAN-LÓPEZ, Geometrical characteristics of compact nanoclusters, Nanostruct. Mat., 1, 397-409, 1992.
- 11. B.M. SMIRNOV, Transition cluster-macroscopic system [in Russian], JETP, 108,1810-1820, 1995.
- 12. J. MORZYMAS, Applications of the group theory in physics [in Polish], PWN, Warsaw 1997.
- 13. A. TRZĘSOWSKI, Nanomaterial clusters as macroscopically small size-effect bodies, (Part I and II), Arch. Mech., 52, 159-197, 2000.
- 14. C. TRUESDELL, Rational thermodynamics, McGraw-Hill, New York 1969.
- 15. C. TRUESDELL, A first course in rational continuum mechanics, John Hopkins University Press, Baltimore 1972.
- 16. J.A. WOLF, Space of constant curvature, University of California, Berkley 1972.
- 17. F. SPAEPAN, Five-fold symmetry in liquids, Nature, 409, 781-782, 2000.
- 18. L.A. SANTALÓ, Integral geometry and geometric probability, Addison-Wesley, London 1976.
- 19. G. PÓLYA, G. SZEGÓ, Isoperimetric inequalities in mathematical physics, Princeton University Press, Princeton 1954.
- 20. M. SYSLO, Generalized Stokes law for connected solid figures [in Polish], [in:] Geometrical methods in physics and technology, P. Kucharczyk [Ed.], WNT, Warsaw 1968.
- 21. G.A. KORN, T.M. KORN, Mathematical handbook, McGrow-Hill, 1968, [Russian translation, 1984].
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Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT5-0002-0059