Enter the query into the form above. You can look for specific version of a package by using @ symbol like this: gcc@10.
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Chameleon is a dense linear algebra solver relying on sequential task-based algorithms where sub-tasks of the overall algorithms are submitted to a run-time system. Such a system is a layer between the application and the hardware which handles the scheduling and the effective execution of tasks on the processing units. A run-time system such as StarPU is able to manage automatically data transfers between not shared memory area (CPUs-GPUs, distributed nodes).
This project provides routines for performing low-rank matrix approximations based on randomized techniques.
Chameleon is a dense linear algebra solver relying on sequential task-based algorithms where sub-tasks of the overall algorithms are submitted to a run-time system. Such a system is a layer between the application and the hardware which handles the scheduling and the effective execution of tasks on the processing units. A run-time system such as StarPU is able to manage automatically data transfers between not shared memory area (CPUs-GPUs, distributed nodes).
Ginkgo is a high-performance numerical linear algebra library for many-core systems, with a focus on solution of sparse linear systems.
Ginkgo is a high-performance numerical linear algebra library for many-core systems, with a focus on solution of sparse linear systems.
MUMPS (MUltifrontal Massively Parallel sparse direct Solver) solves a sparse system of linear equations A x = b using Gaussian elimination.
MUMPS (MUltifrontal Massively Parallel sparse direct Solver) solves a sparse system of linear equations A x = b using Gaussian elimination.
MUMPS (MUltifrontal Massively Parallel sparse direct Solver) solves a sparse system of linear equations A x = b using Gaussian elimination.
MUMPS (MUltifrontal Massively Parallel sparse direct Solver) solves a sparse system of linear equations A x = b using Gaussian elimination.
MUMPS (MUltifrontal Massively Parallel sparse direct Solver) solves a sparse system of linear equations A x = b using Gaussian elimination.
tools to build dofs map used by inrae.mse
FFCx is a compiler for finite element variational forms. From a high-level description of the form in the Unified Form Language (UFL), it generates efficient low-level C code that can be used to assemble the corresponding discrete operator (tensor).
python interface on mseMapTools for inrae.mse
DOLFINx is the computational environment of FEniCSx and implements the FEniCS Problem Solving Environment in C++ and Python.
simulation et estimations d'edps
Basix is a finite element definition and tabulation runtime library.
Basix is a finite element definition and tabulation runtime library.
python interface on mseMatTools for inrae.mse
tools to build dofs map used by inrae.mse
tools to build matrix used by inrae.mse
The Unified Form Language (UFL) is a domain specific language for declaration of finite element discretizations of variational forms. More precisely, it defines a flexible interface for choosing finite element spaces and defining expressions for weak forms in a notation close to mathematical notation.
DOLFINx is the computational environment of FEniCSx and implements the FEniCS Problem Solving Environment in C++ and Python.
FFCx is a compiler for finite element variational forms. From a high-level description of the form in the Unified Form Language (UFL), it generates efficient low-level C code that can be used to assemble the corresponding discrete operator (tensor).
AeroSol library has been developed within CAGIRE and Cardamom (and formerly Bacchus) teams. The aim is to develop a library able to deal with continuous and discontinuous finite elements methods on hybrid and possibly curvilinear meshes, and able to run on heterogeneous architectures. Fitting with the first axis of the Bordeaux Sud-Ouest development strategy, which is to build a coherent software suite scalable and efficient on new architectures, AeroSol library relies on several tools developed in other Inria teams, especially for the management of the parallel aspects.