Ubuntu
rheolef package

rheolef 5.93-2 source package in Ubuntu

Changelog

rheolef (5.93-2) unstable; urgency=low

  * debian/control:
    - "vtk-tcl" dependency changed to "tcl-vtk|vtk-tcl" (closes: #619917)
    - "doxygen" dependency removed                      (closes: #616276)
  * debian/rheolef-doc.install : add refman in .info format
  * debian/rheolef-doc.doc-base.refman: created for .pdf .html & .info
  * debian/rules:
    - clean some obsolete Makefile commandes

rheolef (5.93-1) unstable; urgency=low

  * New upstream release (minor changes):
    - some extra warning message deleted in heap_allocator
    - graphic output with mayavi2 fixed
    - add doc refman in .pdf format
 -- Ubuntu Archive Auto-Sync <email address hidden>   Sat,  30 Apr 2011 13:39:41 +0000

Upload details

Uploaded by:
Ubuntu Archive Auto-Sync
Uploaded to:
Oneiric
Original maintainer:
Debian Science Team
Architectures:
any
Section:
math
Urgency:
Low Urgency

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Downloads

File Size SHA-256 Checksum
rheolef_5.93.orig.tar.gz 13.2 MiB 4ff826c192c37ad70aa212a98bfa843d71067d9048d92143c487830914305343
rheolef_5.93-2.debian.tar.gz 6.1 KiB 3e8564fc194dcee16ae89e9bacb879e9191f44a3209762efa9d44eea6a40aac9
rheolef_5.93-2.dsc 1.7 KiB 332d9c175ef4475e911a665ba3e1f3674003f9692549e5752b6968116ae7b49b

Available diffs

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Binary packages built by this source

librheolef-dev: No summary available for librheolef-dev in ubuntu oneiric.

No description available for librheolef-dev in ubuntu oneiric.

librheolef1: Finite elements for partial differential equations (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 unix commands and C++
 algorithms and containers.
 .
 Containers covers first the classic graph data structure for sparse
 matrix formats and finite element meshes.
 .
 An higher level of abstraction is provided by containers related to
 approximate finite element spaces, discrete fields and bilinear forms.
 .
 .
 Current applications cover
 .
  - Poisson problems in 1D 2D and 3D with P1 or P2 elements
  - Stokes problems in 2D and 3D, with P2-P1 or P1 bubble-P1 elements
  - linear elasticity in 2D and 3D, with P1 and P2 elements,
 including the incompressible and nearly incompressible elasticity
  - characteristic method for convection-difusion, time-dependent problems
 and Navier-Stokes equations.
  - auto-adaptive mesh based for 2D problems
  - axisymetric problems
  - multi-regions and non-constant coefficients
  - axisymetric problems

rheolef: Finite elements for partial differential equations

 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 unix commands and C++
 algorithms and containers.
 .
 Containers covers first the classic graph data structure for sparse
 matrix formats and finite element meshes.
 .
 An higher level of abstraction is provided by containers related to
 approximate finite element spaces, discrete fields and bilinear forms.
 .
 .
 Current applications cover
 .
  - Poisson problems in 1D 2D and 3D with P1 or P2 elements
  - Stokes problems in 2D and 3D, with P2-P1 or P1 bubble-P1 elements
  - linear elasticity in 2D and 3D, with P1 and P2 elements,
 including the incompressible and nearly incompressible elasticity
  - characteristic method for convection-difusion, time-dependent problems
 and Navier-Stokes equations.
  - auto-adaptive mesh based for 2D problems
  - axisymetric problems
  - multi-regions and non-constant coefficients
  - axisymetric problems
 .
 Input and Output in various file format for meshes generators
 and numerical data visualization systems (mayavi, vtk, plotmtv, gnuplot).

rheolef-doc: Finite elements for partial differential equations (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 unix commands and C++
 algorithms and containers.
 .
 Containers covers first the classic graph data structure for sparse
 matrix formats and finite element meshes.
 .
 An higher level of abstraction is provided by containers related to
 approximate finite element spaces, discrete fields and bilinear forms.
 .
 .
 Current applications cover
 .
  - Poisson problems in 1D 2D and 3D with P1 or P2 elements
  - Stokes problems in 2D and 3D, with P2-P1 or P1 bubble-P1 elements
  - linear elasticity in 2D and 3D, with P1 and P2 elements,
 including the incompressible and nearly incompressible elasticity
  - characteristic method for convection-difusion, time-dependent problems
 and Navier-Stokes equations.
  - auto-adaptive mesh based for 2D problems
  - axisymetric problems
  - multi-regions and non-constant coefficients
  - axisymetric problems