This paper fully develops Diamond Tiling, a technique to partition the computations of stencil applications such as FDTD. The Diamond Tiling technique is the result of optimizing the amount of useful computations that can be executed when a region of memory is loaded to the local memory of a multiprocessor chip. Diamond Tiling contributes to the state of the art on time tiling techniques in that it merges the following characteristics: (1) it optimally reuses the amount of computations that can be executed per region of memory loaded, (2) this optimization for locality is done regardless of code structure, (stencil computations with any loop structure can be opti-mized), the data dependencies between the computations are used to partition t...
Spatial computing devices have been shown to significantly accelerate stencil computations, but have...
In the framework of perfect loop nests with uniform dependences, tiling has been extensively studied...
Stencil computations are an integral component of applications in a number of scientific computing d...
Most stencil computations allow tile-wise concurrent start, i.e., there always exists a face of the ...
Abstract—Loop tiling is a useful technique used to achieve cache optimization in scientific computat...
Iterative stencil computations are important in scientific computing and more and more also in the e...
state.edu Iterative stencil computations are important in scientific com-puting and more and more al...
Abstract. This paper proposes tiling techniques based on data depen-dencies and not in code structur...
Time-tiling is necessary for the efficient execution of iterative stencil computations. Classical ...
This thesis studies the techniques of tiling optimizations for stencil programs. Traditionally, res...
Abstract: An advance in the search for the 4D time-space decomposition that leads to an ef...
This paper deals with optimizing time-iterated computations on periodic data domains. These computat...
Most stencil computations allow tile-wise concurrent start, i.e., there always exists a face of the ...
Among the compute intensive applications, the FDTD (Finite-Difference-Time-Domain) allows to solve t...
Stencil computations are iterative kernels often used to simulate the change in a discretized spatia...
Spatial computing devices have been shown to significantly accelerate stencil computations, but have...
In the framework of perfect loop nests with uniform dependences, tiling has been extensively studied...
Stencil computations are an integral component of applications in a number of scientific computing d...
Most stencil computations allow tile-wise concurrent start, i.e., there always exists a face of the ...
Abstract—Loop tiling is a useful technique used to achieve cache optimization in scientific computat...
Iterative stencil computations are important in scientific computing and more and more also in the e...
state.edu Iterative stencil computations are important in scientific com-puting and more and more al...
Abstract. This paper proposes tiling techniques based on data depen-dencies and not in code structur...
Time-tiling is necessary for the efficient execution of iterative stencil computations. Classical ...
This thesis studies the techniques of tiling optimizations for stencil programs. Traditionally, res...
Abstract: An advance in the search for the 4D time-space decomposition that leads to an ef...
This paper deals with optimizing time-iterated computations on periodic data domains. These computat...
Most stencil computations allow tile-wise concurrent start, i.e., there always exists a face of the ...
Among the compute intensive applications, the FDTD (Finite-Difference-Time-Domain) allows to solve t...
Stencil computations are iterative kernels often used to simulate the change in a discretized spatia...
Spatial computing devices have been shown to significantly accelerate stencil computations, but have...
In the framework of perfect loop nests with uniform dependences, tiling has been extensively studied...
Stencil computations are an integral component of applications in a number of scientific computing d...