Effective viscoelastic behavior of particulate polymer composites at finite concentration

被引:10
作者
Li Dan
Hu Geng-kai [1 ]
机构
[1] Beijing Inst Technol, Dept Appl Mech, Beijing 100081, Peoples R China
[2] Beijing Inst Technol, Natl Key Lab Prevent & Control Explos Disaster, Beijing 100081, Peoples R China
基金
中国国家自然科学基金;
关键词
particulate polymer composite; viscoelasticity; micromechanics; finite concentration;
D O I
10.1007/s10483-007-0303-1
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
Polymeric materials usually present some viscoelastic behavior. To improve the mechanical behavior of these materials, ceramics materials are often filled into the polymeric materials in form of fiber or particle. A micromechanical model was proposed to estimate the overall viscoelastic behavior for particulate polymer composites, especially for high volume concentration of filled particles. The method is based on Laplace transform technique and an elastic model including two-particle interaction. The effective creep compliance and the stress and strain relation at a constant loading rate are analyzed. The results show that the proposed method predicts. a significant stiffer response than those based on Mori-Tanaka's method at high volume concentration of particles.
引用
收藏
页码:297 / 307
页数:11
相关论文
共 26 条
[1]   Critique of two explicit schemes for estimating elastic properties of multiphase composites [J].
Berryman, JG ;
Berge, PA .
MECHANICS OF MATERIALS, 1996, 22 (02) :149-164
[2]   Comparison of micromechanics methods for effective properties of multiphase viscoelastic composites [J].
Brinson, LC ;
Lin, WS .
COMPOSITE STRUCTURES, 1998, 41 (3-4) :353-367
[3]   THE EFFECT OF SPATIAL-DISTRIBUTION ON THE EFFECTIVE BEHAVIOR OF COMPOSITE-MATERIALS AND CRACKED MEDIA [J].
CASTANEDA, PP ;
WILLIS, JR .
JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1995, 43 (12) :1919-1951
[4]  
CHRISTENSEN RM, 1979, J MECH PHYS SOLIDS, V27, P315, DOI 10.1016/0022-5096(79)90032-2
[5]  
Dong H., 1989, HIGH ENERGETIC EXPLO
[6]   THE DETERMINATION OF THE ELASTIC FIELD OF AN ELLIPSOIDAL INCLUSION, AND RELATED PROBLEMS [J].
ESHELBY, JD .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL AND PHYSICAL SCIENCES, 1957, 241 (1226) :376-396
[7]  
Hashin Z., 1970, International Journal of Solids and Structures, V6, P539, DOI 10.1016/0020-7683(70)90029-6
[8]  
Hershey A., 1954, J APPL MECH, V21, P226
[9]   DOUBLE-INCLUSION MODEL AND OVERALL MODULI OF MULTIPHASE COMPOSITES [J].
HORI, M ;
NEMATNASSER, S .
MECHANICS OF MATERIALS, 1993, 14 (03) :189-206
[10]   The connections between the double-inclusion model and the Ponte Castaneda-Willis, Mori-Tanaka, and Kuster-Toksoz models [J].
Hu, GK ;
Weng, GJ .
MECHANICS OF MATERIALS, 2000, 32 (08) :495-503