Main objective of this research is to develop and implement a numerical procedure to guarantee global convergence of the level set based topology optimization method. To verify the proposed topology optimization procedure, several numerical examples are treated. From the results of verification process, the hole creation and the global convergence are examined. In the optimization process, two dimensional elastic structure is considered. The objective function is selected as the compliance of a structure. As a constraint, the total volume (or mass) of a structure is limited to be a certain value. The sensitivities of the objective function and the constraint are calculated by direct di#erentiation method. Using the finite element analysis, ...
AbstractThis paper proposes an effective algorithm based on the Level Set Method (LSM) to solve the ...
For aeronautical applications of topology optimization, it is of importance to develop topology opti...
This contribution presents a novel and versatile approach to geometrically nonlinear topology optimi...
A framework to solve topology optimization problems using a level-set based approach and boundary el...
In practice, a continuum structure is usually designed to carry the traction applied to the boundary...
Topology optimization is at the highest level in the field of structural optimization. The introduct...
Topology optimization is at the highest level in the field of structural optimization. The introduct...
This thesis aims at understanding and improving topology optimization techniques focusing on density...
Computational design optimization provides designers with automated techniques to develop novel and ...
This paper aims to present a physically meaningful level set method for shape and topology optimizat...
This paper presents a new approach to structural topology optimization. We represent the structural ...
A level set based method is proposed for simultaneous optimization of material property and topology...
In this paper, a piecewise constant level set (PCLS) method is implemented to solve the structural s...
During design optimization, a smooth description of the geometry is important, especially for proble...
In this paper the piecewise level set method is combined with phase field method to solve the shape ...
AbstractThis paper proposes an effective algorithm based on the Level Set Method (LSM) to solve the ...
For aeronautical applications of topology optimization, it is of importance to develop topology opti...
This contribution presents a novel and versatile approach to geometrically nonlinear topology optimi...
A framework to solve topology optimization problems using a level-set based approach and boundary el...
In practice, a continuum structure is usually designed to carry the traction applied to the boundary...
Topology optimization is at the highest level in the field of structural optimization. The introduct...
Topology optimization is at the highest level in the field of structural optimization. The introduct...
This thesis aims at understanding and improving topology optimization techniques focusing on density...
Computational design optimization provides designers with automated techniques to develop novel and ...
This paper aims to present a physically meaningful level set method for shape and topology optimizat...
This paper presents a new approach to structural topology optimization. We represent the structural ...
A level set based method is proposed for simultaneous optimization of material property and topology...
In this paper, a piecewise constant level set (PCLS) method is implemented to solve the structural s...
During design optimization, a smooth description of the geometry is important, especially for proble...
In this paper the piecewise level set method is combined with phase field method to solve the shape ...
AbstractThis paper proposes an effective algorithm based on the Level Set Method (LSM) to solve the ...
For aeronautical applications of topology optimization, it is of importance to develop topology opti...
This contribution presents a novel and versatile approach to geometrically nonlinear topology optimi...