[1]
L. Raue: Kristallographische Texturen und richtungsabhängige mechanische Eigenschaften des Exoskeletts des amerikanischen Hummers sowie Texturen weiterer Biomaterialien. mbv Verlag Mensch & Buch, Berlin (2008).
Google Scholar
[2]
D. Raabe, P. Romano, C. Sachs, H. Fabritius, A. Al-Sawalmih, S. -B. Yi, G. Servos and H. G. Hartwig: Microstructure and crystallographic texture of the chitin-protein network in the biological composite material of the exoskeleton of the lobster Homarus americanus. Mat. Sc. and Eng. A Vol. 421 (2006).
DOI: 10.1016/j.msea.2005.09.115
Google Scholar
[3]
J. Vernberg and W. B. Vernberg: The Biology of Crustacea. Academic Press, New York, USA (1983).
Google Scholar
[4]
J. F. V. Vincent: Structural Biomaterials. Princeton University Press, USA (1990).
Google Scholar
[5]
M. Epple: Biomineralien und Biomineralisation. Teubner Verlag, Germany (2003).
Google Scholar
[6]
J. F. V. Vincent and J. D. Currey (editors): Mechanical Properties of Biological Materials. Society for Experimential Biology, Cambridge, UK (1980).
Google Scholar
[7]
C. Sachs, H. Fabritius and D. Raabe: Experimental investigation of the elastic-plastic deformation of mineralized lobster cuticle by digital image correlation. J. Str. Biol. Vol. 155 (2006), pp.409-425.
DOI: 10.1016/j.jsb.2006.06.004
Google Scholar
[8]
C. Sachs, H. Fabritius and D. Raabe: Hardness and elastic properties of dehydrated cuticle from the lobster Homarus americanus obtained by nanoindentation. J. Mat. Res. Vol. 21 (2006), p.1987-(1995).
DOI: 10.1557/jmr.2006.0241
Google Scholar
[9]
H. J. Bunge: Texture Analysis in Materials Science. 2nd ed., Cuvillier Verlag, Göttingen, Germany (1993).
Google Scholar
[10]
D. Raabe: Computational Materials Science. Wiley-VCH, Weinsberg, Germany (1998).
Google Scholar
[11]
N. J. Park, H. Klein and E. Dahlem-Klein: Program System: Physical Properties of Textured Materials. Editor H. J. Bunge, 2nd edition, Cuvillier Verlag, Göttingen, Germany (2001).
Google Scholar
[12]
R. D. Roer and R. M. Dillaman: The structure and calcification of the crustacean cuticle. Am. Zool. Vol. 24 (1984), pp.893-909.
DOI: 10.1093/icb/24.4.893
Google Scholar
[13]
Landolt-Börnstein: Second and Higher Order Elastic Constants, Group III Condensed Matter. Vol. 29a (2006), pp.139-153. Springer-Verlag, Germany.
DOI: 10.1007/10046537_23
Google Scholar
[14]
E. Kröner: Berechnung der elastischen Konstanten des Vielkristalls aus den Konstanten des Einkristalls. Z. Physik Vol. 151 (1958), pp.504-518.
DOI: 10.1007/bf01337948
Google Scholar
[15]
M. -M. Giraud-Guille: Plywood structures in nature. Curr. Opin. Solid State Mater. Sci. Vol. 3 (1998), pp.221-228.
Google Scholar
[16]
D. Raabe, P. Romano, A. Al-Sawalmih, C. Sachs, H. -G. Brokmeier, S. -B. Yi, G. Servos and H. G. Hartwig: Discovery of a honeycomb structure in the twisted plywood patterns of fibrous biological nano-composite tissue. J. Cryst. Growth Vol. 283 (2005).
DOI: 10.1016/j.jcrysgro.2005.05.077
Google Scholar
[17]
R. Minke and J. Blackwell: The Structure of alpha-chitin. J. Mol. Biol. Vol. 128 (1977), pp.167-181.
Google Scholar
[18]
W. Helbert and J. Sugijama: High-resolution electron microscopy on cellulose II and alpha chitin single crystals. Cellulose Vol. 5 (1997), pp.113-122.
Google Scholar
[19]
H. J. Bunge: Mathematische Methoden der Texturanalyse. Akademie-Verlag, Berlin, Germany (1969).
Google Scholar
[20]
E. Dahlem-Klein, H. Klein and N. J. Park: Program System: ODF Analysis. Editor H. J. Bunge. Cuvillier Verlag, Göttingen, Germany (1993).
Google Scholar
[21]
N. -J. Park and H. J. Bunge: Determination of the Orientation Distribution Function of a CuZnAl Shape Memory Alloy. Z. Metallkunde Vol. 81 (1990), pp.636-645.
DOI: 10.1515/ijmr-1990-810904
Google Scholar
[22]
N. -J. Park and H. J. Bunge: An ODF-Analysis Program for Orthorhombic Crystal Symmetry and its Application to CuZnAl Shape Memory Alloys. Textures and Microstructures Vol. 1418 (1991), 231-240.
DOI: 10.1155/tsm.14-18.231
Google Scholar
[23]
N. -J. Park: Untersuchung der Texturtransformation von CuZnAl Shape-Memory-Legierungen. PhD Thesis. TU Clausthal, Germany (1992).
Google Scholar
[24]
M. Dahms, N. -J. Park and H. J. Bunge: Texture Analysis in the Monoclinic Martensitic Phase of a CuZnAl Shape Memory Alloy. Mat. Sc. Forum Vol. 157-162 (1994), pp.507-514.
DOI: 10.4028/www.scientific.net/msf.157-162.507
Google Scholar
[25]
N. -J. Park and H. J. Bunge: Texture, Texture Transformation and Properties of CuZnAl Shape Memory Alloys. Mat. Sc. Forum Vol. 273-275 (1998), pp.547-552.
DOI: 10.4028/www.scientific.net/msf.273-275.547
Google Scholar
[26]
W. Voigt: Lehrbuch der Kristallphysik. Teubner, Leipzig, Germany (1928).
Google Scholar
[27]
A. Reuss: Berechnung der Fließgrenze von Mischkristallen auf Grund der Plastizitätsbedingung für Einkristalle. Z. Angew. Math. Mech. Vol. 9 (1929), pp.49-58.
DOI: 10.1002/zamm.19290090104
Google Scholar
[28]
R. Hill: The elastic behaviour of a crystalline aggregate. Proc. Phy. Soc. Vol. A65 (1952), pp.349-354.
Google Scholar
[29]
N. -J. Park and H. J. Bunge: Determination of Young's Modulus in textured CuZnAl Shape Memory Alloys. Mat. Sc. Forum Vol. 157-162 (1994), pp.1663-1670.
DOI: 10.4028/www.scientific.net/msf.157-162.1663
Google Scholar
[30]
N. -J. Park, H. J. Bunge, H. Kiewel and L. Fritsche: Calculation of Effective Elastic Moduli of Textured Materials. Textures and Microstructures Vol. 23 (1995), 43-59.
DOI: 10.1155/tsm.23.43
Google Scholar
[31]
L. Raue, H. Klein, D. Raabe and H. Fabritius: Crystallographic Textures from the Exoskeleton of the Lobster Homarus Americanus and Calculation of the Mechanical Properties of the Calcite Phase. In A.D. Rollett (ed. ): Proc. 15 th Intern. Conf. on Textures of Materials (ICOTOM 15), Part 2. Ceramic Transactions Vol. 201 (2009).
DOI: 10.1002/9780470444214.ch69
Google Scholar