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Put applications in applications/ subdir

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modified:   doc/about.rst
  modified:   doc/applications.rst
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Michel Ferrero 2013-09-05 10:23:16 +02:00
parent f251308959
commit 9e10d44f2a
2 changed files with 17 additions and 16 deletions
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doc/about.rst
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@ -1,6 +1,6 @@
Authors & contributors Authors & contributors
========================= ======================
The TRIQS library has been developed and is currently maintained by: The TRIQS library has been developed and is currently maintained by:
@ -21,6 +21,7 @@ TRIQS is published under the `GNU General Public License, version 3
Note that it *implies* that applications using TRIQS must also be GPL. Note that it *implies* that applications using TRIQS must also be GPL.
..
Quotation Quotation
========= =========

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doc/applications.rst
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@ -15,7 +15,7 @@ Wien2TRIQS is an interface to Wien2k for LDA+DMFT calculation. It allows
you to turn band-structure calculations obtained from the Wien2k package to you to turn band-structure calculations obtained from the Wien2k package to
inputs to full-fledged LDA+DMFT calculations in a few lines! inputs to full-fledged LDA+DMFT calculations in a few lines!
*Homepage:* `<http://ipht.cea.fr/triqs/dft_tools/>`_ *Homepage:* `<http://ipht.cea.fr/triqs/applications/dft_tools/>`_
Hybridization-expansion matrix solver Hybridization-expansion matrix solver
------------------------------------- -------------------------------------
@ -25,7 +25,7 @@ of a quantum impurity embedded in a conduction bath. It is based on a quantum
Monte Carlo algorithm that stochastically samples the diagrams of a Monte Carlo algorithm that stochastically samples the diagrams of a
hybridization expansion of the partition function. hybridization expansion of the partition function.
*Homepage:* `<http://ipht.cea.fr/triqs/cthyb_matrix/>`_ *Homepage:* `<http://ipht.cea.fr/triqs/applications/cthyb_matrix/>`_
Hubbard I solver Hubbard I solver
---------------- ----------------
@ -34,4 +34,4 @@ This solver gives the Hubbard I solution of a quantum impurity problem,
i.e. it solves the atomic limit. This simple approximation allows to have i.e. it solves the atomic limit. This simple approximation allows to have
very quick answer even for large multiband systems. very quick answer even for large multiband systems.
*Homepage:* `<http://ipht.cea.fr/triqs/hubbardI/>`_ *Homepage:* `<http://ipht.cea.fr/triqs/applications/hubbardI/>`_