# rheolef 6.7-1ubuntu4 source package in Ubuntu

## Changelog

rheolef (6.7-1ubuntu4) zesty; urgency=medium * Rebuild against latest gdal. -- Gianfranco Costamagna <email address hidden> Wed, 16 Nov 2016 11:49:46 +0100

## Upload details

- Uploaded by:
- LocutusOfBorg on 2016-11-16

- Uploaded to:
- Zesty

- Original maintainer:
- Ubuntu Developers

- Architectures:
- any all

- Section:
- math

- Urgency:
- Medium Urgency

## See full publishing history Publishing

Series | Published | Component | Section | |
---|---|---|---|---|

Artful | release | on 2017-04-20 | universe | math |

Zesty | release | on 2016-12-09 | universe | math |

## Downloads

File | Size | SHA-256 Checksum |
---|---|---|

rheolef_6.7.orig.tar.gz | 35.0 MiB | 3ea6677edbdf4ca02c50eedf54882d4b9821a00587d0ab7cfb7302b90d8eb908 |

rheolef_6.7-1ubuntu4.debian.tar.xz | 7.8 KiB | ea89a0ddf4c53febca0ab232dfc5b056c168bfadcc24f868893f3f3f4211dc35 |

rheolef_6.7-1ubuntu4.dsc | 2.5 KiB | 35bddc7d67d127a886c6cf8cda05531fba515764249f77dd4ac74b30ba5e59be |

### Available diffs

- diff from 6.7-1ubuntu3 to 6.7-1ubuntu4 (314 bytes)

## Binary packages built by this source

- librheolef-dev: efficient Finite Element environment - development files
Rheolef is a computer environment that serves as a convenient

laboratory for computations in applied mathematics involving finite

element-like methods. It provides a set of commands and C++ algorithms

and containers.

.

Most basically, containers cover the classic graph data structure for

sparse matrix formats and finite element meshes. At a higher level of

abstraction, they can handle approximate finite element spaces, discrete

fields. Flexible and powerful expressions are used to specify bilinear forms.

.

Current applications include:

* massively distributed memory finite element environment, based on MPI;

* Poisson problems in d=1,2 and 3 dimension with high order Lagrange elements,

up to fifth order;

* linear elasticity, including incompressible and nearly incompressible

elasticity;

* Stokes problems in d=2 or 3 dimension, with P2-P1 or P1 bubble-P1 elements;

* characteristic method for convection-diffusion, time-dependent

problems and Navier-Stokes equations;

* nonlinear problems with either fixed-point algorithms or a provided generic

damped Newton solver;

* auto-adaptive mesh approaches;

* axisymmetric problems;

* multi-regions and variable coefficient problems.

.

This package provides the headers required for development.

- librheolef1: efficient Finite Element environment - shared library
Rheolef is a computer environment that serves as a convenient

laboratory for computations in applied mathematics involving finite

element-like methods. It provides a set of commands and C++ algorithms

and containers.

.

Most basically, containers cover the classic graph data structure for

sparse matrix formats and finite element meshes. At a higher level of

abstraction, they can handle approximate finite element spaces, discrete

fields. Flexible and powerful expressions are used to specify bilinear forms.

.

Current applications include:

* massively distributed memory finite element environment, based on MPI;

* Poisson problems in d=1,2 and 3 dimension with high order Lagrange elements,

up to fifth order;

* linear elasticity, including incompressible and nearly incompressible

elasticity;

* Stokes problems in d=2 or 3 dimension, with P2-P1 or P1 bubble-P1 elements;

* characteristic method for convection-diffusion, time-dependent

problems and Navier-Stokes equations;

* nonlinear problems with either fixed-point algorithms or a provided generic

damped Newton solver;

* auto-adaptive mesh approaches;

* axisymmetric problems;

* multi-regions and variable coefficient problems.

.

This package provides the shared library.

- rheolef: efficient Finite Element environment
Rheolef is a computer environment that serves as a convenient

laboratory for computations in applied mathematics involving finite

element-like methods. It provides a set of commands and C++ algorithms

and containers.

.

Most basically, containers cover the classic graph data structure for

sparse matrix formats and finite element meshes. At a higher level of

abstraction, they can handle approximate finite element spaces, discrete

fields. Flexible and powerful expressions are used to specify bilinear forms.

.

Current applications include:

* massively distributed memory finite element environment, based on MPI;

* Poisson problems in d=1,2 and 3 dimension with high order Lagrange elements,

up to fifth order;

* linear elasticity, including incompressible and nearly incompressible

elasticity;

* Stokes problems in d=2 or 3 dimension, with P2-P1 or P1 bubble-P1 elements;

* characteristic method for convection-diffusion, time-dependent

problems and Navier-Stokes equations;

* nonlinear problems with either fixed-point algorithms or a provided generic

damped Newton solver;

* auto-adaptive mesh approaches;

* axisymmetric problems;

* multi-regions and variable coefficient problems.

.

This package provides the rheolef commands. These support input and

output in various file formats for mesh-generators and numerical data

visualization systems such as MayaVi, Paraview, and gnuplot.

- rheolef-doc: efficient Finite Element environment - documentation
Rheolef is a computer environment that serves as a convenient

laboratory for computations in applied mathematics involving finite

element-like methods. It provides a set of commands and C++ algorithms

and containers.

.

Most basically, containers cover the classic graph data structure for

sparse matrix formats and finite element meshes. At a higher level of

abstraction, they can handle approximate finite element spaces, discrete

fields. Flexible and powerful expressions are used to specify bilinear forms.

.

Current applications include:

* massively distributed memory finite element environment, based on MPI;

* Poisson problems in d=1,2 and 3 dimension with high order Lagrange elements,

up to fifth order;

* linear elasticity, including incompressible and nearly incompressible

elasticity;

* Stokes problems in d=2 or 3 dimension, with P2-P1 or P1 bubble-P1 elements;

* characteristic method for convection-diffusion, time-dependent

problems and Navier-Stokes equations;

* nonlinear problems with either fixed-point algorithms or a provided generic

damped Newton solver;

* auto-adaptive mesh approaches;

* axisymmetric problems;

* multi-regions and variable coefficient problems.

.

This package provides the documentation.