[[abstract]]An efficatious technique is developed to deal with the shape optimization in conctact problems with desired contact traction on a specified contact surface. The error function with appropriate weighting coefficients for smoothing local and global contact traction distribution is proposed. Since the mapping from the space of design variables to the space of error function is usually not differentiable, a Genetic Algorithm is introduced without using the gradient calculations. The boundary element technique together with the transformation matrix method are employed for the contact traction analysis. To demonstrate the versatility and applicability of this approach, two examples with desired traction distributions of elliptical an...
One of the major challenges in the parameter-free approach to computational shape optimization is th...
We present a numerical analysis method and results using the traction method for optimization proble...
The present paper deals with shape optimization in discretized two-dimensional (2D) contact problems...
The finite element method (FEM) has been extensively applied to explore contact stress distributions...
We present a numerical analysis and results using the traction method for optimizing do-mains in ter...
We present a numerical analysis and results using the traction method for optimizing domains in term...
AbstractWe discuss in this paper the problem of optimal shape design in a certain class of contact p...
summary:The paper deals with a class of optimal shape design problems for elastic bodies unilaterall...
Abstract. The paper deals with a class of optimal shape design problems for elastic bodies unilatera...
The paper deals with the approximation of optimal shape of elastic bodies, unilaterally supported b...
The paper deals with shape optimization of elastic bodies in unilateral contact. The aim is to exten...
This paper presents a numerical analysis method of nonparametric bound-ary shape optimization proble...
From the mathematical point of view, the contact shape optimization is a problem of nonlinear optimi...
The optímal shape design of a two-dimensíonal elastic body on rigid foundatíon is analyzed. The rel...
In the present work we formulate a shape optimization problem for the 2D Signorini problem with give...
One of the major challenges in the parameter-free approach to computational shape optimization is th...
We present a numerical analysis method and results using the traction method for optimization proble...
The present paper deals with shape optimization in discretized two-dimensional (2D) contact problems...
The finite element method (FEM) has been extensively applied to explore contact stress distributions...
We present a numerical analysis and results using the traction method for optimizing do-mains in ter...
We present a numerical analysis and results using the traction method for optimizing domains in term...
AbstractWe discuss in this paper the problem of optimal shape design in a certain class of contact p...
summary:The paper deals with a class of optimal shape design problems for elastic bodies unilaterall...
Abstract. The paper deals with a class of optimal shape design problems for elastic bodies unilatera...
The paper deals with the approximation of optimal shape of elastic bodies, unilaterally supported b...
The paper deals with shape optimization of elastic bodies in unilateral contact. The aim is to exten...
This paper presents a numerical analysis method of nonparametric bound-ary shape optimization proble...
From the mathematical point of view, the contact shape optimization is a problem of nonlinear optimi...
The optímal shape design of a two-dimensíonal elastic body on rigid foundatíon is analyzed. The rel...
In the present work we formulate a shape optimization problem for the 2D Signorini problem with give...
One of the major challenges in the parameter-free approach to computational shape optimization is th...
We present a numerical analysis method and results using the traction method for optimization proble...
The present paper deals with shape optimization in discretized two-dimensional (2D) contact problems...