scholarly journals THE BOUNDARY ELEMENT STUDY OF THE INFLUENCE OF THE PERMEABILITY COEFFICIENT ON THE DYNAMIC RESPONSE IN A COMPOUND POROELASTIC BODY

2011 ◽  
Vol 73 (1) ◽  
pp. 97-103 ◽  
Author(s):  
L.A. Igumnov ◽  
◽  
I.S. Karelin ◽  
A.N. Petrov ◽  
◽  
...  
Author(s):  
Balakrishna Adhikari ◽  
BN Singh

In this paper, a finite element study is conducted using the Green Lagrange strain field based on vonKarman assumptions for the geometric nonlinear static and dynamic response of the laminated functionally graded CNT reinforced (FG-CNTRC) composite plate. The governing equations for determining the nonlinear static and dynamic behavior of the FG-CNTRC plate are derived using the Lagrange equation of motion based on Reddy's higher order theory. Using the direct iteration technique, the nonlinear eigenvalues for analyzing the free vibration response are obtained and the nonlinear dynamic responses of the FG-CNTRC plate are encapsulated based on the nonlinear Newmark integration scheme. The impact of the amplitude of vibration on mode switching phenomena and the consequence of the duration of the pulse on the free vibration regime of the plate are outlined. Also, the effect of time dependent loads is studied on the normal stresses of the plate. Furthermore, the impact on the nonlinear static and dynamic response of the laminated FG-CNTRC plate of various parameters such as span-thickness ratio (b/h ratio), aspect ratio (a/b ratio), different edge constraints, CNT fiber gradation, etc. are also studied.


Author(s):  
L. Gaul

Abstract Calculation of the dynamic response of sensitive structures like foundations for vibrating machinery requires to take the interaction with subsoil into account. Structures and soil are discretized by boundary elements and coupled by a substructure technique. Viscoelastic constitutive equations contain fractional time derivatives. Surface waves generated by machine foundations and diffracted by embedded structures and soil inhomogeneities are analyzed by conventional and optoelectronic experimental techniques and calculated by the boundary element method (BEM).


1986 ◽  
Vol 20 (4) ◽  
pp. 375-389 ◽  
Author(s):  
Enayat Mahajerin ◽  
David L. Sikarskie

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