Out-of-core implementations of algorithms for dense matrix computations have traditionally focused on optimal use of memory so as to minimize I/O, often trading programmability for performance. In this article we show how the current state of hardware and software allows the programmability problem to be addressed without sacrificing performance. This comes from the realizations that memory is cheap and large, making it less necessary to optimally orchestrate I/O, and that new algorithms view matrices as collections of submatrices and computation as operations with those submatrices. This enables libraries to be coded at a high level of abstraction, leaving the tasks of scheduling the computations and data movement in the hands of a run...
The arrival of multicore architectures has generated an interest in reformulating dense matrix compu...
Programming of commodity multicore processors is a challenging task and it becomes even harder when ...
This Master Thesis examines if a matrix multiplication program that combines the two efficiency stra...
Abstract. Moore’s Law suggests that the number of processing cores on a single chip increases expone...
Abstract: Few realize that, for large matrices, many dense matrix computations achieve nearly the sa...
While the growing number of cores per chip allows researchers to solve larger scientific and enginee...
Abstract. Traditional parallel programming methodologies for improv-ing performance assume cache-bas...
We discuss the high-performance parallel implementation and execution of dense linear algebra matrix...
With the emergence of thread-level parallelism as the primary means for continued improvement of per...
Using super-resolution techniques to estimate the direction that a signal arrived at a radio receive...
AbstractIn this article, we present a fast algorithm for matrix multiplication optimized for recent ...
This thesis describes novel techniques and test implementations for optimizing numerically intensive...
In a previous PPoPP paper we showed how the FLAME method-ology, combined with the SuperMatrix runtim...
International audienceCurrent compilers cannot generate code that can compete with hand-tuned code i...
Due to copyright restrictions, the access to the full text of this article is only available via sub...
The arrival of multicore architectures has generated an interest in reformulating dense matrix compu...
Programming of commodity multicore processors is a challenging task and it becomes even harder when ...
This Master Thesis examines if a matrix multiplication program that combines the two efficiency stra...
Abstract. Moore’s Law suggests that the number of processing cores on a single chip increases expone...
Abstract: Few realize that, for large matrices, many dense matrix computations achieve nearly the sa...
While the growing number of cores per chip allows researchers to solve larger scientific and enginee...
Abstract. Traditional parallel programming methodologies for improv-ing performance assume cache-bas...
We discuss the high-performance parallel implementation and execution of dense linear algebra matrix...
With the emergence of thread-level parallelism as the primary means for continued improvement of per...
Using super-resolution techniques to estimate the direction that a signal arrived at a radio receive...
AbstractIn this article, we present a fast algorithm for matrix multiplication optimized for recent ...
This thesis describes novel techniques and test implementations for optimizing numerically intensive...
In a previous PPoPP paper we showed how the FLAME method-ology, combined with the SuperMatrix runtim...
International audienceCurrent compilers cannot generate code that can compete with hand-tuned code i...
Due to copyright restrictions, the access to the full text of this article is only available via sub...
The arrival of multicore architectures has generated an interest in reformulating dense matrix compu...
Programming of commodity multicore processors is a challenging task and it becomes even harder when ...
This Master Thesis examines if a matrix multiplication program that combines the two efficiency stra...