In the German Research Foundation project ESSEX (Equipping Sparse Solvers for Exascale), we develop scalable sparse eigensolver libraries for large quantum physics problems. Partners in ESSEX are the Universities of Erlangen, Greifswald, Wuppertal, Tokyo and Tsukuba as well as DLR. The project pursues a coherent co-design of all software layers where a holistic performance engineering process guides code development across the classic boundaries of application, numerical method and basic kernel library. Within ESSEX the numerical methods cover widely applicable solvers such as classic Krylov, Jacobi-Davidson or recent FEAST methods and domain specific iterative schemes relevant for the ESSEX quantum physics applications. Using the ESSEX s...
We present parallel preconditioned solvers to compute a few extreme eigenvalues and vectors of large...
Block variants of the Jacobi-Davidson method for computing a few extreme eigenpairs of a large spars...
In one of the most important methods in Density Functional Theory – the Full-Potential Linearized Au...
In the German Research Foundation (DFG) project ESSEX (Equipping Sparse Solvers for Exascale), we de...
As modern supercomputers approach the Exascale, many numerical libraries face scalability issues due...
<p>Presented at SIAM CSE17 Minisymposium: Software Productivity and Sustainability for CSE and Data ...
The ESSEX project is funded by the German DFG priority programme 1648 "Software for Exascale Computi...
The ESSEX project is an ongoing effort to provide exascale-enabled sparse eigensolvers, especially f...
The ESSEX project is funded by the German DFG priority programme 1648 Software for Exascale Computin...
In the German Research Foundation (DFG) project ESSEX (Equipping Sparse Solvers for Exascale), we de...
133 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1993.We present a new Chebyshev-Ar...
Abstract. We investigate the efficient computation of a few of the lowest eigenvalues of a symmetric...
As we approach the Exascale computing era, disruptive changes in the software landscape are required...
Some applications in quantum physics require the computation of a relatively large part of the inte...
We present CheSS, the “Chebyshev Sparse Solvers” library, which has been designed to solve typical p...
We present parallel preconditioned solvers to compute a few extreme eigenvalues and vectors of large...
Block variants of the Jacobi-Davidson method for computing a few extreme eigenpairs of a large spars...
In one of the most important methods in Density Functional Theory – the Full-Potential Linearized Au...
In the German Research Foundation (DFG) project ESSEX (Equipping Sparse Solvers for Exascale), we de...
As modern supercomputers approach the Exascale, many numerical libraries face scalability issues due...
<p>Presented at SIAM CSE17 Minisymposium: Software Productivity and Sustainability for CSE and Data ...
The ESSEX project is funded by the German DFG priority programme 1648 "Software for Exascale Computi...
The ESSEX project is an ongoing effort to provide exascale-enabled sparse eigensolvers, especially f...
The ESSEX project is funded by the German DFG priority programme 1648 Software for Exascale Computin...
In the German Research Foundation (DFG) project ESSEX (Equipping Sparse Solvers for Exascale), we de...
133 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1993.We present a new Chebyshev-Ar...
Abstract. We investigate the efficient computation of a few of the lowest eigenvalues of a symmetric...
As we approach the Exascale computing era, disruptive changes in the software landscape are required...
Some applications in quantum physics require the computation of a relatively large part of the inte...
We present CheSS, the “Chebyshev Sparse Solvers” library, which has been designed to solve typical p...
We present parallel preconditioned solvers to compute a few extreme eigenvalues and vectors of large...
Block variants of the Jacobi-Davidson method for computing a few extreme eigenpairs of a large spars...
In one of the most important methods in Density Functional Theory – the Full-Potential Linearized Au...