Homogenization of 1D elastostatics by the stochastic second order approach

Mechanics Research Communications

Volumn 27, Issue 3, 2000, Pages 273-280

  Kaminski, Marcin ^a,b  

^a Rice University   (United States)

^b LODZ UNIVERSITY OF TECHNOLOGY   (Poland)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE STRUCTURES; COMPUTATIONAL METHODS; DEGREES OF FREEDOM (MECHANICS); ELASTIC MODULI; MATHEMATICAL MODELS; METHOD OF MOMENTS; PROBABILITY DENSITY FUNCTION; RANDOM PROCESSES; STRESS ANALYSIS; STRUCTURAL ANALYSIS;

HOMOGENIZATION METHOD;

ELASTICITY;

EID: 0034187562     PISSN: 00936413     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0093-6413(00)00092-6     Document Type: Article

References (8)

1. G. Augusti, A. Baratta and F. Casciati, Probabilistic Methods in Structural Engineering. Chapmann and Hall (1984)
2. J. Fish, Ed., Computational advances in modeling composites and heterogeneous materials. Comput. Meth. Appl. Mech. Engrg. 172 (1999)
3. M. Kaminski, Homogenization in random elastic media. Comput. Ass. Mech. & Engrg. Sci. 3(1), 9 (1996)
4. M. Kaminski and M. Kleiber, Stochastic structural interface defects in composite materials. Int. J. Sol. Struct. 33(20-22), 3035 (1996)
5. M. Kleiber and T.D. Hien, The Stochastic Finite Element Method. Wiley (1992)
6. M. Lefik and B.A. Schrefler, Homogenized material coefficients for 3D elastic analysis of superconducting coils. In: P. Ladeveze and O.C. Zienkiewicz, eds., New Advances in Computational Structural Mechanics. 435 (1992)
7. W.K. Liu, T. Belytschko and A. Mani, Probabilistic finite elements for nonlinear structural dynamics. Comput. Meth. Appl. Mech. Engrg. 56, 61 (1986).
8. E. Sanchez-Palencia, Non Homogeneous Media and Vibration Theory. Springer-Verlag, Berlin (1980)