Abstract:- In the present paper it will be shown how dimensional reduction theories can drastically deteriorate the place and intensity of maximal stress results, which can lead to the premature structure failure. In addition, bridging of continuum (finite element) and atomistic (molecular dynamics) mechanics is more accurate if continuum approach is based on reliable fully three-dimensional numerical approach, mainly because it prevail spurious results and enable extension of the continuum region deep toward the atomistic scale. It is primarily because in reliable finite element approaches we can benefit from robust finite element behavior in which aspect ratio of finite element can be drastically increased and near incompressibility can ...
The multiscale resolution continuum theory (MRCT) [1] is a higher order continuum theory in which ad...
Modern computer simulations make stress analysis easy. As they continue to replace classical mathema...
AbstractThis paper is devoted to semianalytical structural analysis, based on combined application o...
The modeling of processes involving multiple length scales is an area of pressing concern, especiall...
In most structural problems the object is usually to find the distribution of stress in elastic body...
Restricted until 25 Jan. 2012.The main objective of the dissertation is to develop multi-scale algor...
SUMMARY A general approach to the dimensional reduction of non-linear finite element models of solid...
A general approach to the dimensional reduction of non-linear finite element models of solid dynamic...
The chapter reports in brief the principles and several cases of application of the FEM to the analy...
•The principle of virtual work is used to establish consistent theories of kinematic nonlinearity an...
The consistent approximation approach is a dimension reduction technique for the derivation of hiera...
Flaw tolerance of continuum and discrete mechanical systems: the roles of heterogeneity and nonlocal...
When a uniform flow of any nature is interrupted, the readjustment of the flow results in concentrat...
In this paper the author offers is the classification of the formulae of Finite Element Method. This...
Synopsis: With the burgeoning computing power available, multiscale modelling and simulation has the...
The multiscale resolution continuum theory (MRCT) [1] is a higher order continuum theory in which ad...
Modern computer simulations make stress analysis easy. As they continue to replace classical mathema...
AbstractThis paper is devoted to semianalytical structural analysis, based on combined application o...
The modeling of processes involving multiple length scales is an area of pressing concern, especiall...
In most structural problems the object is usually to find the distribution of stress in elastic body...
Restricted until 25 Jan. 2012.The main objective of the dissertation is to develop multi-scale algor...
SUMMARY A general approach to the dimensional reduction of non-linear finite element models of solid...
A general approach to the dimensional reduction of non-linear finite element models of solid dynamic...
The chapter reports in brief the principles and several cases of application of the FEM to the analy...
•The principle of virtual work is used to establish consistent theories of kinematic nonlinearity an...
The consistent approximation approach is a dimension reduction technique for the derivation of hiera...
Flaw tolerance of continuum and discrete mechanical systems: the roles of heterogeneity and nonlocal...
When a uniform flow of any nature is interrupted, the readjustment of the flow results in concentrat...
In this paper the author offers is the classification of the formulae of Finite Element Method. This...
Synopsis: With the burgeoning computing power available, multiscale modelling and simulation has the...
The multiscale resolution continuum theory (MRCT) [1] is a higher order continuum theory in which ad...
Modern computer simulations make stress analysis easy. As they continue to replace classical mathema...
AbstractThis paper is devoted to semianalytical structural analysis, based on combined application o...