Abstract—Unstructured meshes are widely-used in scientific computing for implementing numerical methods. In applications based on such abstraction parallelism is well-exposed, but poten-tial data reuse between different loops is, in general, lost. This is mainly due to the presence of indirect memory accesses (like A[B[i]]) that prevent many optimizations. Sparse tiling is a well-known code transformation that aims at obtaining data locality across different loops by scheduling sets of iterations determined at run-time that share some blocks of data. However, so far it has been ”manually ” applied to small benchmarks only. In this work we show our on-going research into integrating sparse tiling with the OP2 framework for unstructured mesh ...
This paper presents a benchmarking, performance analysis and optimisation study of the OP2 “active ”...
OP2 is an "active " library framework for the solution of unstructured mesh-based applicat...
Gauss-Seidel is an iterative computation used for solving sets of simulataneous linear equations, $A...
Abstract—Many scientific applications are organized in a data parallel way: as sequences of parallel...
Abstract—Increasingly, the main bottleneck limiting performance on emerging multi-core and many-core...
Publication rights licensed to ACM. Sparse tiling is a technique to fuse loops that access common da...
Finite Element problems are often solved using multigrid techniques. The most time consuming part of...
Applications based on unstructured meshes are typically compute intensive, leading to long running t...
Many mesh applications use floating point arithmetic which do not necessarily hold the associative l...
The Polyhedral model has proven to be a valuable tool for improving memory locality and exploiting p...
The key common bottleneck in most stencil codes is data movement, and prior research has shown that ...
AbstractThis paper addresses two key parallelization challenges the unstructured mesh-based ocean mo...
Many computationally-intensive programs, such as those for differential equations, spatial interpola...
Anisotropic mesh adaptation is a powerful way to directly minimise the computational cost of mesh ba...
This paper presents a performance analysis and benchmark-ing study of the OP2 “active ” library, whi...
This paper presents a benchmarking, performance analysis and optimisation study of the OP2 “active ”...
OP2 is an "active " library framework for the solution of unstructured mesh-based applicat...
Gauss-Seidel is an iterative computation used for solving sets of simulataneous linear equations, $A...
Abstract—Many scientific applications are organized in a data parallel way: as sequences of parallel...
Abstract—Increasingly, the main bottleneck limiting performance on emerging multi-core and many-core...
Publication rights licensed to ACM. Sparse tiling is a technique to fuse loops that access common da...
Finite Element problems are often solved using multigrid techniques. The most time consuming part of...
Applications based on unstructured meshes are typically compute intensive, leading to long running t...
Many mesh applications use floating point arithmetic which do not necessarily hold the associative l...
The Polyhedral model has proven to be a valuable tool for improving memory locality and exploiting p...
The key common bottleneck in most stencil codes is data movement, and prior research has shown that ...
AbstractThis paper addresses two key parallelization challenges the unstructured mesh-based ocean mo...
Many computationally-intensive programs, such as those for differential equations, spatial interpola...
Anisotropic mesh adaptation is a powerful way to directly minimise the computational cost of mesh ba...
This paper presents a performance analysis and benchmark-ing study of the OP2 “active ” library, whi...
This paper presents a benchmarking, performance analysis and optimisation study of the OP2 “active ”...
OP2 is an "active " library framework for the solution of unstructured mesh-based applicat...
Gauss-Seidel is an iterative computation used for solving sets of simulataneous linear equations, $A...