| ||Mechanics of Solids|
A Journal of Russian Academy of Sciences
in January 1966
Issued 6 times a year
Print ISSN 0025-6544
Online ISSN 1934-7936
Archive of Issues
|Total articles in the database:|| ||10864|
|In Russian (Èçâ. ÐÀÍ. ÌÒÒ):|| ||8009|
|In English (Mech. Solids):|| ||2855|
|N.N. Golovin and G.N. Kuvyrkin, "Mathematical Models of Carbon-Carbon Composite Deformation," Mech. Solids. 51 (5), 596-605 (2016)|
||Mathematical Models of Carbon-Carbon Composite Deformation|
||N.N. Golovin (Moscow Institute of Thermal Technology, Beryozovaya all. 10, Moscow, 127273 Russia, email@example.com)|
G.N. Kuvyrkin (Bauman Moscow State Technical University, ul. 2-ya Baumanskaya 5, Moscow, 105005 Russia)
||Mathematical models of carbon-carbon composites (CCC) intended for describing the processes of deformation of structures produced by using CCC under high-temperature loading are considered. A phenomenological theory of CCC inelastic deformation is proposed, where such materials are considered as homogeneous ones with effective characteristics and where their high anisotropy of mechanical characteristics and different ways of resistance to extension and compression are taken into account. Micromechanical models are proposed for spatially reinforced CCC, where the difference between mechanical characteristics of components and the reinforcement scheme are taken into account. The model parameters are determined from the results of experiments of composite macrospecimens in the directions typical of the material. A version of endochronic-type theory with several internal times "launched" for each composite component and related to some damage accumulation mechanisms is proposed for describing the inelastic deformation. Some practical examples are considered.|
||carbon-carbon composite, anisotropy, different ways of resistance, deformation theory, endochronic theory|
|1. ||V. O. Goegdzhaev, A. E. Osokin, and P. I. Perlin,
"On an Approach to Solving the Problems of Elastoplastic Deformation of Anisotropic Media,"
Dokl. Akad. Nauk SSSR
261 (5), 1082-1085 (1981)
[Dokl. Phys. (Engl. Transl.)].|
|2. ||N. N. Golovin and G. N. Kuvyrkin,
"Specific Characteristics of Computations of High-Temperature Structure Elements
Produced of Carbon-Carbon Composites,"
Teplofiz. Vysokikh Temp.
34 (5), 761-769 (1996)
[High Tempr. (Engl. Transl.)].|
|3. ||R. M. Johns,
"Modeling of Nonlinear Deformation of Carbon-Fiber-Carbon Composite Materials,"
Raketn. Tekhn. Kosmonavt.
18 (8), 166-175 (1980).|
|4. ||N. N. Golovin, V. S. Zarubin, and G. N. Kuvyrkin,
"Mathematical Modeling of Thermally Loaded Structure Elements,"
Vestnik MGTU. Mashinostr.
Special Issue, 17-30 (2008).|
|5. ||N. N. Golovin and G. N. Kuvyrkin,
Thermomechanical Model of Nonlinear Deformation of Spatially Reinforced Carbon-Carbon Composites,"
Probl. Mashinostr. Nadezhn. Mashin, No. 2, 61-67 (1995).|
|6. ||J. E. Dennis, Jr., and R. B. Schnabel,
Numerical Methods for Unconstrained Optimization and Nonlinear Equations
(Prentice-Hall, New Jersey, 1983; Mir, Moscow, 1988).|
|7. ||A. A. Zhiglyavskii and A. G. Zhiglyavskii,
Methods for Searching Global Extremum
(Nauka, Moscow, 1991)
|8. ||N. N. Golovin and G. N. Kuvyrkin,
"Endochronic Model of Inelastic Deformation of Spatially Reinforced Carbon-Carbon Composites,"
in Proc. 5th Intern. Seminar "Contemporary Problems of Strength"
(Velikii Novgorod, 2001),
||18 June 2016|
|Link to Fulltext