Format: https://www.debian.org/doc/packaging-manuals/copyright-format/1.0/
Upstream-Name: mumps
Upstream-Contact: Patrick Amestoy et al.
Source: http://mumps.enseeiht.fr/

Files: *
Copyright: None
License: public-domain

Files: debian/*
Copyright: 2009-2011 Adam C. Powell, IV <hazelsct@debian.org>
           2016      Mattia Rizzolo <mattia@debian.org>
License: public-domain

License: public-domain
 This version of MUMPS is provided to you free of charge. It is public
 domain, based on public domain software developed during the Esprit IV
 European project PARASOL (1996-1999) by CERFACS, ENSEEIHT-IRIT and RAL.
 Since this first public domain version in 1999, the developments are
 supported by the following institutions: CERFACS, ENSEEIHT-IRIT, and
 INRIA.
 .
 Main contributors are Patrick Amestoy, Iain Duff, Abdou Guermouche,
 Jacko Koster, Jean-Yves L'Excellent, and Stephane Pralet.
 .
 Up-to-date copies of the MUMPS package can be obtained
 from the Web pages: http://mumps.enseeiht.fr/
 or http://graal.ens-lyon.fr/MUMPS
 .
 THIS MATERIAL IS PROVIDED AS IS, WITH ABSOLUTELY NO WARRANTY
 EXPRESSED OR IMPLIED.  ANY USE IS AT YOUR OWN RISK.
 .
 User documentation of any code that uses this software can
 include this complete notice. You can acknowledge (using
 references [1], [2], and [3]) the contribution of this package
 in any scientific publication dependent upon the use of the
 package. You shall use reasonable endeavours to notify
 the authors of the package of this publication.
 .
 [1] P. R. Amestoy, I. S. Duff and  J.-Y. L'Excellent,
 Multifrontal parallel distributed symmetric and unsymmetric solvers,
 in Comput. Methods in Appl. Mech. Eng., 184,  501-520 (2000).
 .
 [2] P. R. Amestoy, I. S. Duff, J. Koster and  J.-Y. L'Excellent,
 A fully asynchronous multifrontal solver using distributed dynamic
 scheduling, SIAM Journal of Matrix Analysis and Applications,
 Vol 23, No 1, pp 15-41 (2001).
 .
 [3] P. R. Amestoy and A. Guermouche and J.-Y. L'Excellent and
 S. Pralet, Hybrid scheduling for the parallel solution of linear
 systems. Parallel Computing Vol 32 (2), pp 136-156 (2006).
