Interaction of two parallel short fibers in the matrix at loss of stability

CMES - Computer Modeling in Engineering and Sciences

Volumn 13, Issue 3, 2006, Pages 165-169

  Guz, A N ^a   Dekret, V A ^a  

^a S P TIMOSHENKO INSTITUTE OF MECHANICS   (Ukraine)

Author keywords

Composite material; Finite difference method; Nanocomposite; Nanomaterial; Non uniform subcritical state; Short fibers; Stability problem; Three dimensional linearized theory of stability

Indexed keywords

COMPUTATIONAL GEOMETRY; FIBER REINFORCED MATERIALS; MECHANICAL PROPERTIES; PROBLEM SOLVING; STABILITY; STRAIN;

NON-UNIFORM SUBCRITICAL STATE; SHORT FIBERS; STABILITY PROBLEM; THREE-DIMENSIONAL LINEARIZED THEORY OF STABILITY;

COMPOSITE MATERIALS;

EID: 33745004657     PISSN: 15261492     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (15)

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10. Guz A.N., Dekret V.A., Kokhanenko Yu.V. (2001): Plane Problems of Stability of Composite Materials for the Final Size Fibres. Mechanics of Composite Materials, no.1. pp.3-10. (in Russian).
11. Guz A.N., Dekret V.A., Kokhanenko Yu.V. (2004): Plane Stability Problem of Composite Reinforced by Two Short Fibers. Serial Replacement. International Applied Mechanics, no.9, pp.11-56-1164.
12. Guz A.N., Roger A.A., Guz I.A. (2005) On Developing the Theory of Compressive Failure of Nanocomposites. On Mechanics of Nanomaterials. International Applied Mechanics, no.3, pp.293-327.
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14. Kokhanenko Yu.V. (2001): Numerical Study of Three-Dimensional Stability Problems for Laminated and Ribbon Reinforced Composites. International Applied Mechanics. no.3. pp.317-345.
15. Yunfa Zhang and Zihui Xia (2004): Micromechanical Analysis of Interphase Damage for Fiber Reinforced Composite Laminates, CMC: Computers, Materials, & Continua, Vol. 2, No. 3, pp. 213-226.