In this letter we compare the behaviour of standard Virtual Element Methods (VEM) and stabilization free Enlarged Enhancement Virtual Element Methods (E2V EM) with the focus on some elliptic test problems whose solution and diffusivity tensor are characterized by anisotropies. Results show that the possibility to avoid an arbitrary stabilizing part, offered by E2V EM methods, can reduce the magnitude of the error on general polygonal meshes and help convergence
We discuss the approximation of eigenvalue problems associated with elliptic partial differential eq...
We study the use of the Virtual Element Method (VEM) of order k for general second order elliptic pr...
We developed a simplified formulation of the existing immersed finite element (IFE) methods for solv...
We analyze the virtual element methods (VEM) on a simple elliptic model problem, allowing for more g...
We derive an anisotropic a posteriori error estimate for the adaptive conforming virtual element app...
We present in a unified framework new conforming and nonconforming Virtual Element Methods (VEM) for...
In recent years, the numerical treatment of boundary value problems with the help of polygonal and p...
In the present paper we introduce a Virtual Element Method (VEM) for the approximate solution of gen...
In recent years, the numerical treatment of boundary value problems with the help of polygonal and p...
Abstract. The concern of this work is the generalization of an Asymptotic Preserving method for the ...
Abstract. We introduce the nonconforming Virtual Element Method (VEM) for the ap-proximation of seco...
We present the construction and application of a first order stabilization-free virtual element meth...
We study the virtual element approximation of elliptic eigenvalue problems. The main result of the a...
We introduce the nonconforming Virtual Element Method (VEM) for the approximation of second order el...
We study the virtual element approximation of elliptic eigenvalue problems. The main result of the a...
We discuss the approximation of eigenvalue problems associated with elliptic partial differential eq...
We study the use of the Virtual Element Method (VEM) of order k for general second order elliptic pr...
We developed a simplified formulation of the existing immersed finite element (IFE) methods for solv...
We analyze the virtual element methods (VEM) on a simple elliptic model problem, allowing for more g...
We derive an anisotropic a posteriori error estimate for the adaptive conforming virtual element app...
We present in a unified framework new conforming and nonconforming Virtual Element Methods (VEM) for...
In recent years, the numerical treatment of boundary value problems with the help of polygonal and p...
In the present paper we introduce a Virtual Element Method (VEM) for the approximate solution of gen...
In recent years, the numerical treatment of boundary value problems with the help of polygonal and p...
Abstract. The concern of this work is the generalization of an Asymptotic Preserving method for the ...
Abstract. We introduce the nonconforming Virtual Element Method (VEM) for the ap-proximation of seco...
We present the construction and application of a first order stabilization-free virtual element meth...
We study the virtual element approximation of elliptic eigenvalue problems. The main result of the a...
We introduce the nonconforming Virtual Element Method (VEM) for the approximation of second order el...
We study the virtual element approximation of elliptic eigenvalue problems. The main result of the a...
We discuss the approximation of eigenvalue problems associated with elliptic partial differential eq...
We study the use of the Virtual Element Method (VEM) of order k for general second order elliptic pr...
We developed a simplified formulation of the existing immersed finite element (IFE) methods for solv...