The weak formulation of mixed state equations including boundary conditions are presented in polar coordinate system, mixed variational formulation is established in sectorial domain. The fractal finite element method is used to analyse the sector domain problem. The present result is exactly analogous to the Hamiltonian mechanics for a dynamic system by simulating time variable t with coordinate variable r. The stress singularity at singular point is investigated by means of the fractal finite element method. The present study satisfies the continuity conditions of stresses and displacements at the interfaces. The principle and method suggested here have clear physical concepts. So this method would be easily popularized in dynamics analys...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Elliptic Curve Cryptography (ECC) has gained widespread adoption in the field of cryptography due to...
This presentation is a refinement of an earlier presentation describing the methods of generating mo...
We propose a fast stiffness matrix calculation technique for nonlinear finite element method (FEM). ...
International audienceLaminar-turbulent boundary layer transition has an important impact on wall he...
Mixed Poisson distributions are very significant in modeling non-homogeneous populations; for instan...
This study investigates nonlinear modeling and verification of a reinforced concrete element using t...
Surface textures have been shown to have the potential of enhancing the performance of hydrodynamic ...
Presented at the Georgia Tech Career, Research, and Innovation Development Conference (CRIDC), Janua...
Many engineering applications require solution of a global finite element problem coupled with nonli...
We are interested in study of the velocity (′) and temperature () profiles for fluid flow over the s...
The functionally graded materials (FGM) were developed originally to resist the high temperature of ...
This paper is concerned with the boundedness and attractiveness of nonlinear switched delay systems ...
We consider a class of fuzzy linear systems (FLS) and demonstrate some of the existing methods using...
Concentration Polarization (CP) and limiting-current phenomena are well-known to limit the productiv...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Elliptic Curve Cryptography (ECC) has gained widespread adoption in the field of cryptography due to...
This presentation is a refinement of an earlier presentation describing the methods of generating mo...
We propose a fast stiffness matrix calculation technique for nonlinear finite element method (FEM). ...
International audienceLaminar-turbulent boundary layer transition has an important impact on wall he...
Mixed Poisson distributions are very significant in modeling non-homogeneous populations; for instan...
This study investigates nonlinear modeling and verification of a reinforced concrete element using t...
Surface textures have been shown to have the potential of enhancing the performance of hydrodynamic ...
Presented at the Georgia Tech Career, Research, and Innovation Development Conference (CRIDC), Janua...
Many engineering applications require solution of a global finite element problem coupled with nonli...
We are interested in study of the velocity (′) and temperature () profiles for fluid flow over the s...
The functionally graded materials (FGM) were developed originally to resist the high temperature of ...
This paper is concerned with the boundedness and attractiveness of nonlinear switched delay systems ...
We consider a class of fuzzy linear systems (FLS) and demonstrate some of the existing methods using...
Concentration Polarization (CP) and limiting-current phenomena are well-known to limit the productiv...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Elliptic Curve Cryptography (ECC) has gained widespread adoption in the field of cryptography due to...
This presentation is a refinement of an earlier presentation describing the methods of generating mo...