[SCM] GiNaC -- a C++ library for symbolic computations branch, master, updated. release_1-4-0-566-g11c0c61
This is an automated email from the git hooks/post-receive script. It was generated because a ref change was pushed to the repository containing the project "GiNaC -- a C++ library for symbolic computations". The branch, master has been updated via 11c0c610d6f47476b82f3ab118b0be37ed3ef747 (commit) via 96fc556787518794919137fc6d0e98e002c32ff5 (commit) from 33a92d56aeaadfe8dad246ae17b091e14b220e82 (commit) Those revisions listed above that are new to this repository have not appeared on any other notification email; so we list those revisions in full, below. - Log ----------------------------------------------------------------- commit 11c0c610d6f47476b82f3ab118b0be37ed3ef747 Author: Stefan Weinzierl <weinzierl@uni-mainz.de> Date: Thu Aug 11 23:55:59 2016 +0200 Fix convergence of Li_projection at ±I. For arguments near ±I, direct summation does not practically converge. Use the Bernoulli transformation instead. Thanks to Peter Banks for reporting this: <http://www.cebix.net/pipermail/ginac-list/2016-August/002085.html> commit 96fc556787518794919137fc6d0e98e002c32ff5 Author: Vladimir Kisil <kisilv@maths.leeds.ac.uk> Date: Thu Aug 11 20:47:08 2016 +0200 Add proper functions to make clifford_bar() and clifford_star(). Previously operations clifford_bar() and clifford_star() called conjugate() method. This results in reversion of all non-commutative entries (not only Clifford units) and produced complex conjugation of all non-real items. The new routine operates on Clifford units only. ----------------------------------------------------------------------- Summary of changes: check/exam_clifford.cpp | 41 ++++++++++++++++++++++++++++++++++++++++- doc/tutorial/ginac.texi | 7 +++---- ginac/clifford.cpp | 41 +++++++++++++++++++++++++++++++++++++++++ ginac/clifford.h | 10 +++++++--- ginac/inifcns_nstdsums.cpp | 7 ++++--- 5 files changed, 95 insertions(+), 11 deletions(-) hooks/post-receive -- GiNaC -- a C++ library for symbolic computations
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