TY - JOUR
T1 - Creep strength of fiber and particulate composite materials
T2 - The effect of interface slip and diffusion
AU - Nimmagadda, Prasad B.R.
AU - Sofronis, P.
N1 - Funding Information:
This research was supported through the Research Initiation Award grant MSS-92 10686 by NSF. The calculations for the transverse creep resistance were carried out on DEC 3000 workstations at the computational facility of the Materials Research Laboratory of the University of Illinois at Urbana-Champaign. For the calculations on the axial creep resistance the Silicon Graphics Power Challenge systems were utilized at the National Center for Supercomputing Applications at the University of Illinois at Urbana-Champaign.
PY - 1996/5
Y1 - 1996/5
N2 - It is well known that the creep resistance of metal and intermetallic matrix composites containing fibers or participates arises from the constraint of the matrix by the reinforcement. Experimental results indicate that, in general, at modest temperatures the creep strength of these composites is better than that of the matrix material alone. However, at temperatures higher than approximately half of the melting temperature of the matrix the composite strength is limited and in some cases the strengthening imparted by the reinforcements is completely lost. The quantitative effect-of diffusional relaxation and interface slip along the matrix-reinforcement interface, on the matrix constraint and thereby on the creep resistance, is studied. The composite behavior is modeled by coupling the slip and diffusional mass transport along the interface with power law deformation of the matrix with the reinforcement considered as rigid. The transverse creep resistance of a continuous fiber composite material and the axial creep strength of a discontinuous fiber composite are investigated in plane strain and axial symmetry respectively. The relevant unit cell boundary value problems are solved by the finite element method. Results indicate that slip at the interface alone can reduce the transverse creep strength of a continuous fiber composite to levels below that of the pure matrix material. On the contrary, analysis of the axial creep resistance of discontinuous fiber composites indicates that diffusion is necessary in addition to the free slip for the same result.
AB - It is well known that the creep resistance of metal and intermetallic matrix composites containing fibers or participates arises from the constraint of the matrix by the reinforcement. Experimental results indicate that, in general, at modest temperatures the creep strength of these composites is better than that of the matrix material alone. However, at temperatures higher than approximately half of the melting temperature of the matrix the composite strength is limited and in some cases the strengthening imparted by the reinforcements is completely lost. The quantitative effect-of diffusional relaxation and interface slip along the matrix-reinforcement interface, on the matrix constraint and thereby on the creep resistance, is studied. The composite behavior is modeled by coupling the slip and diffusional mass transport along the interface with power law deformation of the matrix with the reinforcement considered as rigid. The transverse creep resistance of a continuous fiber composite material and the axial creep strength of a discontinuous fiber composite are investigated in plane strain and axial symmetry respectively. The relevant unit cell boundary value problems are solved by the finite element method. Results indicate that slip at the interface alone can reduce the transverse creep strength of a continuous fiber composite to levels below that of the pure matrix material. On the contrary, analysis of the axial creep resistance of discontinuous fiber composites indicates that diffusion is necessary in addition to the free slip for the same result.
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U2 - 10.1016/0167-6636(95)00048-8
DO - 10.1016/0167-6636(95)00048-8
M3 - Article
AN - SCOPUS:0030142365
SN - 0167-6636
VL - 23
SP - 1
EP - 19
JO - Mechanics of Materials
JF - Mechanics of Materials
IS - 1
ER -