LU and QR factorizations are the computationally dear part of many applications ranging from large scale simulations (e.g. computational fluid dynamics) to augmented reality. These factorizations exhibit time complexity of O(n(3)) and are difficult to accelerate due to presence of bandwidth bound kernels, BLAS-1 or BLAS-2 (level-1 or level-2 Basic Linear Algebra Subprograms) along with compute bound kernels (BLAS-3, level-3 BLAS). On the other hand, Coarse Grained Reconfigurable Architectures (CGRAs) have gained tremendous popularity as accelerators in embedded systems due to their flexibility and ease of use. Provisioning these accelerators in High Performance Computing (HPC) platforms is the research challenge wrestled by the computer sci...
The dissemination of multi-core architectures and the later irruption of massively parallel devices,...
Basic Linear Algebra Subprograms (BLAS) and Linear Algebra Package (LAPACK) form basic building bloc...
General matrix-matrix multiplications with double-precision real and complex entries (DGEMM and ZGEM...
Coarse Grained Reconfigurable Architectures (CGRA) are emerging as embedded application processing u...
Achieving high computation efficiency, in terms of Cycles per Instruction (CPI), for high-performanc...
Abstract. Implementations of the Basic Linear Algebra Subprograms (BLAS) interface are major buildin...
QR factorization is a ubiquitous operation in many engineering and scientific applications. In this ...
QR factorization is a ubiquitous operation in many engineering and scientific applications. In this ...
This article discusses the core factorization routines included in the ScaLAPACK library. These rout...
Reconfigurable Architectures are good candidates for application accelerators that cannot be set in ...
In the world of high performance computing huge efforts have been put to accelerate Numerical Linear...
AbstractOne-sided dense matrix factorizations are important computational kernels in many scientific...
BLIS is a new framework for rapid instantiation of the BLAS. We describe how BLIS extends the “GotoB...
Abstract—Multicore architectures enhanced with multiple GPUs are likely to become mainstream High Pe...
UnrestrictedThe large capacity of field programmable gate arrays (FPGAs) has prompted researchers to...
The dissemination of multi-core architectures and the later irruption of massively parallel devices,...
Basic Linear Algebra Subprograms (BLAS) and Linear Algebra Package (LAPACK) form basic building bloc...
General matrix-matrix multiplications with double-precision real and complex entries (DGEMM and ZGEM...
Coarse Grained Reconfigurable Architectures (CGRA) are emerging as embedded application processing u...
Achieving high computation efficiency, in terms of Cycles per Instruction (CPI), for high-performanc...
Abstract. Implementations of the Basic Linear Algebra Subprograms (BLAS) interface are major buildin...
QR factorization is a ubiquitous operation in many engineering and scientific applications. In this ...
QR factorization is a ubiquitous operation in many engineering and scientific applications. In this ...
This article discusses the core factorization routines included in the ScaLAPACK library. These rout...
Reconfigurable Architectures are good candidates for application accelerators that cannot be set in ...
In the world of high performance computing huge efforts have been put to accelerate Numerical Linear...
AbstractOne-sided dense matrix factorizations are important computational kernels in many scientific...
BLIS is a new framework for rapid instantiation of the BLAS. We describe how BLIS extends the “GotoB...
Abstract—Multicore architectures enhanced with multiple GPUs are likely to become mainstream High Pe...
UnrestrictedThe large capacity of field programmable gate arrays (FPGAs) has prompted researchers to...
The dissemination of multi-core architectures and the later irruption of massively parallel devices,...
Basic Linear Algebra Subprograms (BLAS) and Linear Algebra Package (LAPACK) form basic building bloc...
General matrix-matrix multiplications with double-precision real and complex entries (DGEMM and ZGEM...