OpenACC
OpenACC is a directive-based parallel programming model for C, C++, and Fortran.
It is most often associated with directive-based programming for GPU computers,
but has also been used for programming multi-core CPUs and FPGAs. OpenACC is
developed and maintained by members of the OpenACC standard organization.
Here are 94 public repositories matching this topic...
This repository contains few problems solved via parallel programming using openMp, openAcc, MPI and combinations of these methods
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May 20, 2017 - C
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Aug 4, 2017 - C
A mirror to https://github.com/olcf/PETSC-OpenACC -- An example of accelerating PETSc with OpenACC
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Aug 25, 2017 - Shell
LANL Parallel Computing Summer Research Institute 2017 GPU Exercise - C implementation of Gaussian Blurring of .ppm format image
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Dec 7, 2017 - C
Implementação paralela e simples do Perceptron Multicamadas utilizando OpenACC destinada para CPU
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Dec 15, 2017 - C
Implementação paralela e simples do Perceptron Multicamadas utilizando OpenACC destinada para GPUs da NVIDIA
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Dec 21, 2017 - C
Some Fortran codes to practice programming in Fortran.
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Dec 30, 2017 - Fortran
Interchangeable backends in C++, OpenMP, CUDA, OpenCL, OpenACC
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Dec 31, 2017 - C++
jacobi - a benchmark by solving 2D laplace equation with jacobi iterative method. GPU or Xeon Phi can be used.
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Apr 11, 2018 - Fortran
Mandelbrot set by MPI/OpenMP/OpenACC.
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Apr 26, 2018 - Fortran
Parallel implementation of Aho Corasick algorithm using OpenACC and CUDA
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May 10, 2018 - C++
A performance study of various parallelisation tools on a few benchmarks
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May 31, 2018 - C++
Case studies constitute a modern interdisciplinary and valuable teaching practice which plays a critical and fundamental role in the development of new skills and the formation of new knowledge. This research studies the behavior and performance of two interdisciplinary and widely adopted scientific kernels, a Fast Fourier Transform and Matrix M…
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Aug 26, 2018 - Cuda
can - a simple dense matrix-matrix multiplication benchmark with MPI/OpenMP/OpenACC. MPI version is based on Cannon's algorithm.
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Oct 1, 2018 - Fortran
Released November 2011
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