The solution of (generalized) eigenvalue problems for symmetric or Hermitian matrices is a common subtask of many numerical calculations in electronic structure theory or materials science. Solving the eigenvalue problem can easily amount to a sizeable fraction of the whole numerical calculation. For researchers in the field of computational materials science, an efficient and scalable solution of the eigenvalue problem is thus of major importance. The ELPA-library is a well-established dense direct eigenvalue solver library, which has proven to be very efficient and scalable up to very large core counts. In this paper, we describe the latest optimizations of the ELPA-library for new HPC architectures of the Intel Skylake processor family w...
This paper explores the early implementation of high- performance routines for the solution of multi...
This paper explores the early implementation of high-performance routines for the solution of multip...
We first briefly report on the status and recent achievements of the ELPA-AEO (Eigenvalue Solvers fo...
The solution of (generalized) eigenvalue problems for symmetric or Hermitian matrices is a common su...
Obtaining the eigenvalues and eigenvectors of large matrices is a key problem in electronic structur...
Obtaining the eigenvalues and eigenvectors of large matrices is a key problem in electronic structur...
Communicated by Yasuaki Ito Solution of large-scale dense nonsymmetric eigenvalue problem is require...
Solving the electronic structure from a generalized or standard eigenproblem is often the bottleneck...
We investigate a method for efficiently solving a complex symmetric (non-Hermitian) generalized eige...
In this paper, we present the StarNEig library for solving dense nonsymmetric standard and generaliz...
Complex symmetric matrices often appear in quantum physics in the solution methods of partial differ...
We investigate the performance of the routines in LAPACK and the Successive Band Reduction (SBR) too...
As a recurrent problem in numerical analysis and computational science, eigenvector and eigenvalue d...
We propose to step away from the black-box approach and allow the eigensolver to accept a...
In many scientific applications the solution of non-linear differential equations are obtained throu...
This paper explores the early implementation of high- performance routines for the solution of multi...
This paper explores the early implementation of high-performance routines for the solution of multip...
We first briefly report on the status and recent achievements of the ELPA-AEO (Eigenvalue Solvers fo...
The solution of (generalized) eigenvalue problems for symmetric or Hermitian matrices is a common su...
Obtaining the eigenvalues and eigenvectors of large matrices is a key problem in electronic structur...
Obtaining the eigenvalues and eigenvectors of large matrices is a key problem in electronic structur...
Communicated by Yasuaki Ito Solution of large-scale dense nonsymmetric eigenvalue problem is require...
Solving the electronic structure from a generalized or standard eigenproblem is often the bottleneck...
We investigate a method for efficiently solving a complex symmetric (non-Hermitian) generalized eige...
In this paper, we present the StarNEig library for solving dense nonsymmetric standard and generaliz...
Complex symmetric matrices often appear in quantum physics in the solution methods of partial differ...
We investigate the performance of the routines in LAPACK and the Successive Band Reduction (SBR) too...
As a recurrent problem in numerical analysis and computational science, eigenvector and eigenvalue d...
We propose to step away from the black-box approach and allow the eigensolver to accept a...
In many scientific applications the solution of non-linear differential equations are obtained throu...
This paper explores the early implementation of high- performance routines for the solution of multi...
This paper explores the early implementation of high-performance routines for the solution of multip...
We first briefly report on the status and recent achievements of the ELPA-AEO (Eigenvalue Solvers fo...