Related articles |
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Banerjee inequality pertti.kellomaki@tut.fi (=?ISO-8859-1?Q?Pertti_Kellom=E4ki?=) (2007-11-02) |
Re: Banerjee inequality rcmetzger@grandecom.net (rcmetzger) (2007-11-04) |
Re: Banerjee inequality jle@ural.owlnet.rice.edu (2007-11-05) |
Re: Banerjee inequality gneuner2/@/comcast.net (George Neuner) (2007-11-05) |
Re: Banerjee inequality pertti.kellomaki@tut.fi (=?ISO-8859-1?Q?Pertti_Kellom=E4ki?=) (2007-11-06) |
Re: Banerjee inequality pertti.kellomaki@tut.fi (=?ISO-8859-1?Q?Pertti_Kellom=E4ki?=) (2007-11-08) |
From: | jle@ural.owlnet.rice.edu (Jason Lee Eckhardt) |
Newsgroups: | comp.compilers |
Date: | Mon, 5 Nov 2007 13:59:07 +0000 (UTC) |
Organization: | Rice University, Houston, TX |
References: | 07-11-006 |
Keywords: | analysis |
Posted-Date: | 06 Nov 2007 10:39:43 EST |
=?ISO-8859-1?Q?Pertti_Kellom=E4ki?= <pertti.kellomaki@tut.fi> wrote:
>I am trying to wrap my head around the Banerjee inequality (a basis
>for a particular form of dependence testing in loops). While I
>understand the gross outline, I am trying to work out the details to
>convince myself. However, the proofs in Allen and Kennedy's Optimizing
>Compilers for Modern Architectures are given in such high level that I
>am having a hard time filling in some of the gaps.
>
>Does anyone know of sources where the proofs would be spelled
>out in more detail?
See:
Zima and Chapman, "Supercompilers for Parallel and Vector Computers", 1991.
Chapter 4 and Appendix B.
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