Linear, non-linear and plastic bending deformation of cellulose nanocrystals

被引:38
|
作者
Chen, Pan [1 ,2 ]
Ogawa, Yu [3 ,4 ]
Nishiyama, Yoshiharu [3 ,4 ]
Ismail, Ahmed E. [1 ,2 ,5 ]
Mazeau, Karim [3 ,4 ]
机构
[1] Rhein Westfal TH Aachen, Aachener Verfahrenstech, Turmstr 46, D-52064 Aachen, Germany
[2] Rhein Westfal TH Aachen, AICES Grad Sch, Schinkelstr 2a, D-52062 Aachen, Germany
[3] Univ Grenoble Alpes, CERMAV, F-38000 Grenoble, France
[4] CNRS, CERMAV, F-38000 Grenoble, France
[5] West Virginia Univ, Dept Chem & Biomed Engn, Morgantown, WV 26505 USA
关键词
DENSITY-FUNCTIONAL THEORY; I-BETA; ELASTIC PROPERTIES; YOUNGS MODULUS; 1ST PRINCIPLES; X-RAY; SIMULATIONS; ALLOMORPHS; OXIDATION;
D O I
10.1039/c6cp00624h
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The deformation behaviour of cellulose nanocrystals under bending loads was investigated by using atomistic molecular dynamics (MD) simulations and finite element analysis (FEA), and compared with electron micrographs of ultrasonicated microfibrils. The linear elastic, non-linear elastic, and plastic deformation regions were observed with increasing bending displacements. In the linear elastic region, the deformation behaviour was highly anisotropic with respect to the bending direction. This was due to the difference in shear modulus, and the deformation could be approximated by standard continuum mechanics using the corresponding elastic tensors. Above the linear elastic region, the shear deformation became a dominant factor as the amplitude of shear strain drastically increased. Plastic deformation limit was observed at the bending angle above about 601, independent of the bending direction. The morphology of the atomistic model of plastically deformed cellulose crystals showed a considerable similarity to the kinked cellulose microfibrils observed by transmission electron microscopy. Our observations highlight the importance of shear during deformation of cellulose crystals and provide an understanding of basic deformations occurring during the processing of cellulose materials.
引用
收藏
页码:19880 / 19887
页数:8
相关论文
共 50 条
  • [1] Linear and non-linear optical properties of metallic nanocrystals in sapphire
    Mota-Santiago, P. E.
    Crespo-Sosa, A.
    Jimenez-Hernandez, J. L.
    Sanchez-Dena, O.
    Fernandez-Hernandez, R. C.
    Reyes-Esqueda, J. A.
    Oliver, A.
    [J]. 22ND CONGRESS OF THE INTERNATIONAL COMMISSION FOR OPTICS: LIGHT FOR THE DEVELOPMENT OF THE WORLD, 2011, 8011
  • [2] The non-linear deformation and stability of elliptical cylindrical shells under transverse bending
    Boiko, DV
    Zheleznov, LP
    Kabanov, VV
    [J]. PMM JOURNAL OF APPLIED MATHEMATICS AND MECHANICS, 2003, 67 (06): : 819 - 824
  • [3] NON-LINEAR DEFORMATION OF ELASTOMERIC FOAMS
    FENG, WW
    CHRISTENSEN, RM
    [J]. INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS, 1982, 17 (5-6) : 355 - 367
  • [4] NON-LINEAR DEFORMATION OF A FLEXIBLE RING
    PAN, HH
    [J]. QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS, 1962, 15 (NOV): : 401 - &
  • [5] Non-linear deformation in composite structures
    Heslehurst, RB
    Hoke, MJ
    [J]. 2001: A MATERIALS AND PROCESSES ODYSSEY, BOOKS 1 AND 2, 2001, 46 : 1967 - 1972
  • [6] Deformation of objects with non-linear constraints
    Tang, Wing-Shing
    Hui, K. C.
    [J]. INTERNATIONAL JOURNAL OF COMPUTER INTEGRATED MANUFACTURING, 2013, 26 (10) : 928 - 938
  • [7] NON-LINEAR DEFORMATION OF A FLEXIBLE RING
    PAN, HH
    [J]. QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS, 1962, 15 (AUG): : 401 - &
  • [8] Plastic deformation at the tip of a tensile crack in a non-linear kinematic hardening material
    Wang, CH
    Goldstraw, MW
    [J]. INTERNATIONAL JOURNAL OF FRACTURE, 2000, 102 (02) : L39 - L44
  • [9] PLASTIC FLOW IN NON-LINEAR TENSORIAL RELATIONS BETWEEN CONSTRAINTS AND DEFORMATION RATE
    STUTZ, P
    [J]. COMPTES RENDUS HEBDOMADAIRES DES SEANCES DE L ACADEMIE DES SCIENCES SERIE A, 1968, 266 (23): : 1149 - &
  • [10] Plastic Deformation at the Tip of a Tensile Crack in a Non-linear Kinematic Hardening Material
    C.H. Wang
    M.W. Goldstraw
    [J]. International Journal of Fracture, 2000, 102 (2) : 39 - 45