In this article a method of curvilinear orthogonal mesh generation in three dimensions is described. This technique is based on the solution of elliptic equations in two and three dimensions. Frequently, the generated meshes are not quite orthogonal; hence a modified Davies' algorithm is used to solve this problem. The effectiveness of the method is demonstrated using examples based on electromagnetic field problems. These curvilinear meshes have the ability to correctly represent non-uniform geometry, as well as regions containing singularities or high gradient fields
Many physical phenomena can bc modelcd by partial diffcrcntial cąuations. The dcvclopmcnt of numcric...
Besides triangle meshes, quadrilateral meshes are the most prominent discrete representation of surf...
Computational modeling and simulation of real-world problems, e.g., various applications in the auto...
We describe our experience in application of the approach of construction of optimal curvilinear gri...
In recent years, interest in high-order methods in both the scientific and industrial communities ha...
An algorithm is proposed to generate quadrilateral elements over a triangular element mesh by select...
A new algorithm for constructing full quadrilateral anisotropic meshes on 3D surfaces is proposed i...
An algorithm using a variational method for generating quadrilateral meshes for two-dimensional poly...
International audienceThis paper deals with the development of a semi‐analytical model for the fast ...
A combined advancing-front/Delaunay technique for the generation of triangular meshes on curved surf...
From the interpretation of the two-dimensional elliptic grid generation equation in conservative for...
Abstract. It is now well-known that a curvilinear discretization of the geometry is most often requi...
A new scheme for the generation of a quadrilateral element mesh is presented. The algorithm makes us...
An algorithm is proposed for the generation of 'hybrid' finite element mesh composed of square and t...
A mesh generation algorithm for the Method of Moments (MoM) is presented here. Mesh of a shape is a ...
Many physical phenomena can bc modelcd by partial diffcrcntial cąuations. The dcvclopmcnt of numcric...
Besides triangle meshes, quadrilateral meshes are the most prominent discrete representation of surf...
Computational modeling and simulation of real-world problems, e.g., various applications in the auto...
We describe our experience in application of the approach of construction of optimal curvilinear gri...
In recent years, interest in high-order methods in both the scientific and industrial communities ha...
An algorithm is proposed to generate quadrilateral elements over a triangular element mesh by select...
A new algorithm for constructing full quadrilateral anisotropic meshes on 3D surfaces is proposed i...
An algorithm using a variational method for generating quadrilateral meshes for two-dimensional poly...
International audienceThis paper deals with the development of a semi‐analytical model for the fast ...
A combined advancing-front/Delaunay technique for the generation of triangular meshes on curved surf...
From the interpretation of the two-dimensional elliptic grid generation equation in conservative for...
Abstract. It is now well-known that a curvilinear discretization of the geometry is most often requi...
A new scheme for the generation of a quadrilateral element mesh is presented. The algorithm makes us...
An algorithm is proposed for the generation of 'hybrid' finite element mesh composed of square and t...
A mesh generation algorithm for the Method of Moments (MoM) is presented here. Mesh of a shape is a ...
Many physical phenomena can bc modelcd by partial diffcrcntial cąuations. The dcvclopmcnt of numcric...
Besides triangle meshes, quadrilateral meshes are the most prominent discrete representation of surf...
Computational modeling and simulation of real-world problems, e.g., various applications in the auto...